Overview
Introduction: This chapter introduces the globe as a small model of Earth and explains the imaginary lines called latitudes (parallels) and longitudes (meridians) that help us find any place on Earth. It describes the equator, important parallels (Tropic of Cancer, Tropic of Capricorn, Arctic and Antarctic Circles), the Prime Meridian and the International Date Line. Importance: Latitudes and longitudes form a grid on the globe that allows us to locate places precisely, understand time differences, and explain climatic zones and seasons. They are essential for navigation, map reading, GPS, and knowing whether a place is in the Northern, Southern, Eastern or Western Hemisphere. Key themes: - The globe as a true shape model of Earth and why maps differ from globes. - Latitudes: horizontal imaginary lines measured in degrees north or south of the Equator (0°), called parallels because they never meet. - Longitudes: vertical imaginary lines measured in degrees east or west of the Prime Meridian (0°), called meridians because they meet at the poles. - Important parallels and meridians: Equator, Tropics, Polar Circles, Prime Meridian, and International Date Line, and how these divide…
Learning Objectives
- Define latitude and longitude and state their purpose in locating places on Earth.
- Explain the concepts of Equator, Prime Meridian, Tropic of Cancer, Tropic of Capricorn, Arctic Circle and Antarctic Circle.
- Describe how parallels (latitudes) and meridians (longitudes) are drawn on a globe and their geometric properties.
- Identify latitudinal and longitudinal lines on a globe and on flat maps.
- Locate a place on a globe or map using latitude and longitude coordinates (to the nearest degree).
- Interpret coordinate notations using N/S and E/W to determine hemispheres of a place.
- Use degrees of latitude to explain climatic zones (torrid, temperate and frigid) and their general temperature differences.
- Explain how longitudes relate to time differences and identify the role of the Prime Meridian and the International Date Line.
Topics in this chapter
14 topics · tap a topic title to jump straight to it.
Introduction to Globe
Introduction to Globe
Key Point: Circumference of Earth (theoretical): C = 2πR (R = Earth's radius ≈ 6,371 km).
What is a globe? A globe is a three‑dimensional scale model of the Earth that shows the shapes, positions and relative sizes of continents, oceans, lines of latitude and longitude, poles and the equator. Because it is spherical like the Earth, a globe shows directions, areas and distances more accurately than a flat map.
Main parts and terms
- Axis: The imaginary line through the Earth/globe joining the North and South Poles; the globe rotates around this line.
- Poles: North Pole and South Pole — the two ends of the axis.
- Equator: The great circle halfway between the poles; it divides the Earth into the Northern and Southern Hemispheres.
- Latitudes (parallels): Imaginary horizontal lines parallel to the equator used to measure north–south position in degrees (0° at equator to 90° N/S at poles).
- Longitudes (meridians): Imaginary vertical lines running from pole to pole used to measure east–west position in degrees (0° at the Prime Meridian up to 180° E/W).
- Prime Meridian: The 0° longitude line at Greenwich, London; it divides the Eastern and Western Hemispheres.
Why use a globe? A globe preserves true shapes, directions and relative sizes of continents and oceans. It helps us understand day and night (rotation), seasons (tilt of axis), time zones (longitudes), and location using coordinates (latitude and longitude).
How latitude and longitude locate a place
Every place on Earth can be given by a pair of numbers: latitude (how far north or south of the equator) and longitude (how far east or west of the Prime Meridian). Example: New Delhi ≈ 28°38'N, 77°13'E.
Limitations — A globe is bulky and cannot show detailed street‑level information for large areas. That is why maps are used alongside globes.
- Finding a city: To locate Nairobi (Kenya) on a globe, look near the equator in the Eastern Hemisphere—its approximate coordinates are 1°17'S, 36°49'E.
- Distance estimation using degrees: The distance between two places that lie one degree of latitude apart (for example, 10°N and 11°N) is about 111 km.
- Time difference: Every 15° of longitude corresponds to 1 hour of time. If it is noon at 0° (Greenwich), it is 5:30 pm at 82°30' E (approximately India’s standard meridian).
- Climate zones: Places near the equator (low latitudes) are generally hotter (tropical), while places near the poles (high latitudes) are colder—this is visible on a globe.
- Using a small classroom globe as a scale model: A 30 cm diameter globe represents the Earth (diameter ≈ 12,742 km) at a scale of about 1 : 42,473,333, so 1 cm on that globe ≈ 424.7 km on Earth.
- International Date Line: Crossing the 180° longitude line on a globe explains why the date changes when you travel east or west across it.
- \[Circumference of Earth (theoretical): C = 2πR (R = Earth's radius ≈ 6,371 km).\]
- \[Length of 1° of latitude ≈ Earth's circumference / 360 ≈ 40,030 km / 360 ≈ 111.2 km (approx often used as 111 km).\]
- \[Length of 1° of longitude at latitude φ ≈ 111.32 km × cos(φ)\]\[Example: at 60°N, 1° longitude ≈ 111.32 × cos(60°) ≈ 55.66 km.\]
- \[Time difference formula: Time difference (hours) = Difference in longitude (degrees) / 15. (Because 360°/24 h = 15° per hour.)\]
- \[Scale relation for a globe: Real distance = globe distance × scale factor\]\[Example scale for a 30 cm globe: scale ≈ 1 : 42,473,333\]\[so 1 cm on globe ≈ 424.7 km on Earth.\]
Earth's Shape, Axis and Poles
Earth's Shape, Axis and Poles
Key Point: Circumference (approx): C = 2πR. Using mean R ≈ 6,371 km → C ≈ 40,030 km (equatorial ≈ 40,075 km).
Earth's Shape: Earth is not a perfect sphere but an oblate spheroid — slightly flattened at the poles and bulging at the equator. This shape is caused by Earth's rotation: the centrifugal force pushes outward most strongly at the equator, producing an equatorial bulge. Typical values: equatorial radius ≈ 6,378 km, polar radius ≈ 6,357 km, mean radius ≈ 6,371 km.
Axis: The Earth's axis is an imaginary straight line that runs through the centre of Earth from the North Pole to the South Pole. The axis is tilted by about 23.5° relative to the plane of Earth's orbit around the Sun (the ecliptic). This tilt is responsible for the seasons because it changes the angle and duration of sunlight falling on different parts of Earth during the year.
Poles: The geographic poles (North Pole and South Pole) are the two points where Earth's axis intersects the surface. At the poles, all lines of longitude meet and latitude is 90°N or 90°S. Poles experience long periods of continuous daylight or darkness (about six months each). Distinguish between geographic poles (fixed by Earth's rotation) and magnetic poles (where Earth's magnetic field points vertically; these move slowly over time).
Important consequences: Because of the oblate shape and the axis tilt:
- Gravity and centrifugal force vary slightly with latitude (objects weigh a tiny bit less at the equator than at the poles).
- Distance measured by one degree of longitude changes with latitude (longest at the equator, zero at the poles).
- Great-circle routes (shortest paths on a sphere) are used for long-distance flights and navigation.
- Distance between latitudes: Each degree of latitude is about 111.32 km. Example: from 10°N to 20°N (difference 10°) ≈ 111.32 × 10 = 1,113.2 km.
- Distance between longitudes at a given latitude: distance per degree of longitude = 111.32 × cos(latitude) km. Example: between 74°E and 77°E at 20°N (Δλ = 3°): cos(20°) ≈ 0.9397 → distance ≈ 111.32 × 0.9397 × 3 ≈ 314 km.
- Equatorial bulge effect: Satellites and geostationary orbits account for Earth's equatorial radius (≈6378 km). Objects weigh slightly less at the equator because centrifugal force reduces effective gravity.
- Seasons and tilt: When the Northern Hemisphere tilts toward the Sun (around June), it receives more direct sunlight and experiences summer, while the Southern Hemisphere has winter.
- \[Circumference (approx): C = 2πR\]\[Using mean R ≈ 6,371 km → C ≈ 40,030 km (equatorial ≈ 40,075 km).\]
- \[Surface area (sphere approx): A = 4πR^2.\]
- \[Volume (sphere approx): V = (4/3)πR^3.\]
- \[Flattening: f = (a - b) / a\]\[where a = equatorial radius\]\[b = polar radius (≈ 1/298).\]
- \[Distance per degree of latitude: 1° latitude ≈ (π/180) × R ≈ 111.32 km.\]
- \[Distance along a parallel (per degree longitude) at latitude φ: 1° longitude ≈ 111.32 × cos(φ) km.\]
Equator
Equator
Key Point: Equatorial circumference = 2πR (R = Earth's equatorial radius ≈ 6,378.137 km) → ≈ 40,075 km
What is the Equator?
The Equator is an imaginary circle around the Earth equidistant from the North and South Poles. It is the reference latitude defined as 0° and divides the Earth into the Northern and Southern Hemispheres. Because it lies midway between the poles, it is the longest circle of latitude and a great circle.
Main properties and significance
- Latitude = 0° (reference line for measuring latitudes north and south).
- Great circle: the Equator’s plane passes through the centre of the Earth, so its circumference is the largest possible on Earth.
- Climate and day-length: regions on or near the Equator have a tropical climate with high average temperatures and receive nearly equal day and night (about 12 hours each) throughout the year.
- Sun position: at equinoxes the Sun is directly overhead at the Equator at local noon; at other times the Sun’s zenith moves between the Tropic of Cancer and Capricorn.
- Navigation and maps: the Equator is a primary reference for latitude in navigation, mapping and GPS coordinates.
Examples of geographic effects
Because the Equator receives more direct sunlight on average, equatorial regions often have dense rainforests (e.g., the Amazon and Congo basins) and high biodiversity. Coastal and island nations along the Equator experience little seasonal variation in day length.
- Ecuador: the country’s name comes from the Spanish word for 'Equator' — the line passes across northern Ecuador near the capital Quito.
- Amazon Basin (Brazil/Peru/Colombia): equatorial climate causes dense tropical rainforest and frequent heavy rainfall.
- Kenya: the Equator crosses Kenya; roadside markers and small museums at some crossing points show where 0° latitude lies.
- Singapore (near Equator): experiences roughly 12-hour days all year, with consistently warm temperatures and high humidity.
- Sun overhead at equinox: on equinox days the Sun is directly above the Equator at noon, producing vertical shadows at some locations.
- \[Equatorial circumference = 2πR (R = Earth's equatorial radius ≈ 6,378.137 km) → ≈ 40,075 km\]
- \[Distance per degree of longitude at the Equator = (2πR)/360 ≈ 40,075/360 ≈ 111.32 km per degree\]
- \[Distance from Equator to latitude φ (in degrees) along a meridian = (π/180) × R × |φ| ≈ 111.32 × |φ| km\]
- \[Latitude of Equator = 0°\]\[latitudes north are labeled N\]\[south labeled S\]
Parallels of Latitude
Parallels of Latitude
Key Point: Latitude: φ measured in degrees (0° to 90°N or 0° to 90°S).
Definition: Parallels of latitude (or simply latitudes) are imaginary horizontal circles drawn around the Earth, parallel to the Equator. Each parallel is a set of points at the same angular distance north or south of the Equator, measured in degrees (°).
Key points and properties:
- The Equator is the main parallel at 0° latitude and divides the Earth into Northern and Southern Hemispheres.
- Latitude values range from 0° at the Equator to 90°N at the North Pole and 90°S at the South Pole.
- Important named parallels: Tropic of Cancer (about 23.5°N), Tropic of Capricorn (about 23.5°S), Arctic Circle (about 66.5°N) and Antarctic Circle (about 66.5°S).
- Parallels are smaller circles except the Equator (which is the largest). As you move toward the poles, the circles get smaller.
- Parallels are always perpendicular to meridians (lines of longitude).
- All points on the same parallel have the same climate characteristics and length of day changes are similar for those points.
Why they matter (uses): Parallels help us locate places north or south of the Equator, describe climate zones (tropical, temperate, polar), compare day length and sun angle, and are used in navigation and map making.
Simple physical idea: If R is the Earth's radius and φ (phi) is latitude, the radius of the circle formed by the parallel at latitude φ equals R·cos(φ). This explains why parallels get smaller toward the poles.
- Cities on the same latitude: Madrid (Spain) and New York (USA) are near 40°N — they lie roughly on the same parallel, so they have similar day length in the course of the year.
- The Equator passes through countries such as Ecuador (Quito), Indonesia (parts of it), and Brazil — places on the Equator receive nearly direct sunlight year-round.
- The Tropic of Cancer (≈23.5°N) crosses India; regions between the Tropics of Cancer and Capricorn experience tropical climates and direct overhead sun at certain times of year.
- At latitude 60°N (for example parts of Norway, Russia, Canada), the length of one degree of longitude is about half that at the Equator, so parallels there are much smaller circles.
- \[Latitude: φ measured in degrees (0° to 90°N or 0° to 90°S).\]
- \[Radius of parallel at latitude φ: r(φ) = R · cos(φ)\]\[where R ≈ 6,371 km (Earth's mean radius).\]
- \[Circumference (length) of the parallel: L(φ) = 2·π·R·cos(φ).\]
- \[Length of 1° of latitude (along a meridian) ≈ (π/180)·R ≈ 111.32 km (nearly constant everywhere).\]
- \[Length of 1° of longitude at latitude φ: ≈ 111.32 · cos(φ) km\]\[Example: at φ = 60°, 1° longitude ≈ 111.32·cos60° ≈ 55.66 km.\]
Important Latitudes
Important Latitudes
Key Point: Distance between two latitudes (approx.): distance (km) = 111 km × difference in degrees of latitude. Example: Equator to Tropic of Cancer ≈ 111 × 23.5 ≈ 2610–2615 km.
What are latitudes?
Latitudes are imaginary horizontal lines drawn around the globe. They run east–west and measure how far north or south a place is from the Equator. Latitude is measured in degrees (°). The Equator is 0° latitude.
Important latitudes and what they mean
- Equator (0°): Divides Earth into Northern and Southern Hemispheres. Places on the Equator have nearly equal day and night throughout the year and a warm climate (tropical).
- Tropic of Cancer (about 23°26′ N or 23.5°N): Northern limit where the Sun can be directly overhead. On around 21 June (the June solstice) the Sun is directly overhead at this latitude. It marks the northern edge of the tropics.
- Tropic of Capricorn (about 23°26′ S or 23.5°S): Southern limit where the Sun can be directly overhead. On around 21 December (the December solstice) the Sun is directly overhead here. It marks the southern edge of the tropics.
- Arctic Circle (about 66°34′ N or 66.5°N): North of this circle there is at least one day each year with 24 hours daylight (midnight sun) and at least one day with 24 hours darkness (polar night). Its latitude = 90° − Earth's axial tilt (≈ 90° − 23.5° = 66.5°).
- Antarctic Circle (about 66°34′ S or 66.5°S): The southern equivalent of the Arctic Circle. South of this line there is at least one 24-hour day and one 24-hour night each year.
Why these latitudes are important
These special latitudes help define Earth's climatic zones:
- Between the Tropics of Cancer and Capricorn is the Tropical Zone (hot, sun can be overhead).
- Between the Tropics and the Arctic/Antarctic Circles are Temperate Zones (have seasons).
- Beyond the Arctic and Antarctic Circles are the Polar Zones (very cold, long polar nights and days).
Simple facts to remember
- Tropic latitudes ≈ 23°26′ (often written 23.5°).
- Arctic and Antarctic Circles ≈ 66°34′ (often written 66.5°).
- Sun is overhead only between the two tropics during the year.
- Equator (0°): Countries like Ecuador, Brazil, Democratic Republic of the Congo and Kenya lie on or near the Equator and experience nearly equal day and night all year.
- Tropic of Cancer (~23.5°N): On 21 June the Sun is overhead at the Tropic of Cancer. In India the Tropic of Cancer passes through Gujarat, Rajasthan, Madhya Pradesh, Chhattisgarh, Jharkhand, West Bengal, Tripura and Mizoram.
- Tropic of Capricorn (~23.5°S): On 21 December the Sun is overhead at the Tropic of Capricorn — this is summer in the Southern Hemisphere (e.g., Australia, southern Africa).
- Arctic Circle (~66.5°N): Places north of this line (parts of Norway, Sweden, Finland, Russia, Canada, Alaska) have at least one day of 24-hour daylight in summer (midnight sun) and one day of 24-hour darkness in winter (polar night).
- Antarctic Circle (~66.5°S): Areas south of this line (Antarctica) experience long periods of continuous daylight or darkness around solstices.
- \[Distance between two latitudes (approx.): distance (km) = 111 km × difference in degrees of latitude\]\[Example: Equator to Tropic of Cancer ≈ 111 × 23.5 ≈ 2610–2615 km.\]
- \[Length of a parallel at latitude φ: L(φ) = 2πR × cos(φ)\]\[where R ≈ 6371 km (Earth's mean radius)\]\[Example: length at 60°N ≈ 40075 km × cos(60°) ≈ 20038 km.\]
- \[Arctic/Antarctic circle latitude = 90° − Earth's axial tilt\]\[With axial tilt ≈ 23.5°\]\[circle latitude ≈ 90° − 23.5° = 66.5°.\]
- \[Convert minutes to degrees: 23°26′ = 23 + 26/60 ≈ 23.433°\]\[66°34′ = 66 + 34/60 ≈ 66.567°.\]
Meridians of Longitude
Meridians of Longitude
Key Point: Convert degrees-minutes-seconds (D° M' S") to decimal degrees: decimal° = D + (M / 60) + (S / 3600).
What are Meridians of Longitude?
Meridians of longitude are imaginary semicircles drawn from the North Pole to the South Pole on maps and globes. Each meridian helps to measure how far east or west a place is from the Prime Meridian (0°), which runs through Greenwich, London. Longitude values are measured in degrees (°), from 0° up to 180° east (E) or 180° west (W).
Key properties
- Every meridian meets the equator at right angles and all meridians converge at the poles.
- Meridians are not parallel; they are far apart at the equator and meet at the poles.
- A single meridian is a half of a great circle. A pair of opposite meridians (for example 0° and 180°) together form a full great circle.
- The Prime Meridian (0°) is the reference for measuring longitude. The line at about 180° is the International Date Line (with zig-zags to avoid splitting countries).
How longitude is written
Longitude is written as degrees East (E) or West (W) of the Prime Meridian. Example: 82.5°E (India’s standard meridian), 74°W (approx. New York).
Why meridians matter — Uses
- Time keeping: Earth rotates 360° in 24 hours, so every 15° of longitude corresponds to 1 hour difference in local time.
- Navigation and GPS: Longitude with latitude gives an exact location on Earth.
- Maps and flight planning: Distances east–west change with latitude because meridians converge.
Important facts for students
- Longitude values run from 0° (Prime Meridian) to 180° E or W.
- Meridians cross the equator at right angles; at the poles all meridians meet.
- Local time differences are calculated using longitude differences: 15° = 1 hour.
Simple experiment / observation
Observe sunrise time in two towns that lie on different longitudes. The town to the east sees sunrise earlier. This demonstrates that places east are ahead in local time.
- Example 1 — Time difference: Greenwich (0°) shows 12:00 noon. What is time at 75°E? Difference = 75°/15° per hour = 5 hours → time = 17:00 (5:00 PM).
- Example 2 — Indian Standard Time (IST): India’s standard meridian is 82.5°E. Time difference from GMT = 82.5/15 = 5.5 hours. So IST = GMT + 5 hours 30 minutes.
- Example 3 — Distance between two meridians at a given latitude: At latitude 60°N, distance for 1° of longitude ≈ 111.32 km × cos(60°) = 111.32 × 0.5 ≈ 55.66 km. So two meridians 4° apart at 60°N are ≈ 4 × 55.66 ≈ 222.64 km apart.
- Example 4 — World time difference between New York (approx. 74°W) and New Delhi (approx. 77°E): Longitude difference = 74° + 77° = 151°. Time difference = 151/15 ≈ 10.0667 hours ≈ 10 hours 4 minutes. Delhi is ahead of New York by about 10 hours 4 minutes.
- \[Convert degrees-minutes-seconds (D° M' S") to decimal degrees: decimal° = D + (M / 60) + (S / 3600).\]
- \[Time difference (hours) = (Difference in longitude in degrees) / 15. (Earth rotates 15° per hour.)\]
- \[Distance for 1° of longitude at latitude φ: ≈ 111.32 km × cos(φ). (111.32 km is about the length of 1° at the equator.)\]
- \[Distance between two meridians separated by Δλ degrees at latitude φ: Distance ≈ 111.32 × cos(φ) × Δλ (km).\]
- \[Earth’s circumference ≈ 2πR ≈ 40,075 km (so 1° at equator ≈ 40,075 / 360 ≈ 111.32 km).\]
- \[Length of one meridian from pole to pole (half great circle) ≈ πR ≈ 20,037.5 km (R ≈ 6,371 km).\]
Prime Meridian and Standard Meridian
Prime Meridian and Standard Meridian
Key Point: 1° longitude = 4 minutes of time
Prime Meridian
The Prime Meridian is the reference line for longitude at 0° that runs from the North Pole to the South Pole. It passes through Greenwich (near London), where the Royal Observatory is located. All longitudes are measured east or west from the Prime Meridian (for example, 82.5°E or 74°W).
Why prime meridian is important
- It gives a common starting point to measure longitude.
- It helps in finding the exact location (longitude) of places on Earth.
- It is the basis for Greenwich Mean Time (GMT), used as a world time reference.
Standard Meridian
A Standard Meridian is a chosen meridian (a line of longitude) used as the official time reference for a country or region. Because a country extends over several longitudes, using one standard meridian makes the whole country follow a single legal time (called standard time) instead of different local times.
For example, India uses the India Standard Meridian (ISM) at 82.5°E. The time at this meridian is India Standard Time (IST) for the whole country.
Relation between longitude and time
- The Earth rotates 360° in 24 hours, so it rotates 15° in 1 hour.
- Therefore, 1° longitude = 4 minutes of time (60 minutes ÷ 15° = 4 minutes per degree).
- Places east of the Prime Meridian are ahead of GMT, and places west are behind GMT.
How standard time is calculated
To get the standard time for a country: find the longitude of its chosen standard meridian, multiply degrees by 4 minutes, and add (if east) or subtract (if west) from GMT.
Example: India Standard Meridian = 82.5°E → 82.5 × 4 minutes = 330 minutes = 5 hours 30 minutes. So, IST = GMT + 5:30.
Important classroom points
- Prime Meridian = 0° longitude (Greenwich). It divides Earth into Eastern and Western Hemispheres.
- Standard Meridian is a chosen reference longitude for time in a country.
- Use the rule: 1° = 4 minutes, 15° = 1 hour. East = add time, West = subtract time.
- Greenwich, London: the Prime Meridian (0°) passes through the Royal Observatory in Greenwich; time here is called Greenwich Mean Time (GMT).
- India Standard Meridian (82.5°E): IST = GMT + 5 hours 30 minutes. If it is 12:00 noon at Greenwich, it is 5:30 pm in New Delhi.
- Time difference calculation: New York (~74°W) is about 74 × 4 = 296 minutes ≈ 4 hours 56 minutes behind GMT (roughly 5 hours behind).
- If a city A is at 30°E and city B at 15°W, longitude difference = 30 + 15 = 45° → time difference = 45 × 4 = 180 minutes = 3 hours (A is 3 hours ahead of B).
- A country spanning many longitudes uses a single standard meridian to have one official time for convenience (for trains, schools, government).
- \[1°\]\[longitude = 4 minutes of time\]
- \[15°\]\[longitude = 1 hour\]
- \[Time difference (minutes) = |Longitude1 - Longitude2| × 4\]
- \[Local Time = GMT + (Longitude_in_degrees × 4 minutes) where east longitudes are positive and west are negative\]
- \[Example (IST): IST = GMT + (82.5 × 4 minutes) = GMT + 330 minutes = GMT + 5:30\]
International Date Line
International Date Line
Key Point: Time difference (hours) between two longitudes = (difference in degrees of longitude) ÷ 15. (Earth rotates 360° in 24 hours → 15° per hour.)
The International Date Line (IDL) is an imaginary line on the Earth's surface located roughly along the 180° longitude, opposite the Prime Meridian (0°). Its purpose is to mark where the calendar date changes. When you cross the IDL you change the calendar date by one day while the clock time remains (approximately) the same.
Key rules:
- Crossing the IDL from west to east (toward Europe/Africa) — subtract one day (go back one calendar day).
- Crossing the IDL from east to west (toward the Americas/Australia) — add one day (move forward one calendar day).
The IDL is not a straight line. It zigzags around countries and islands so that a single country or group of islands does not have two different dates. For example, some Pacific island nations and the Aleutian Islands cause the line to bend. Time zones and the IDL work together: time zones change local clock time by hours, and the IDL corrects the calendar date when the cumulative difference reaches a day.
Historical and practical notes: Sailors who circumnavigated the globe (for example, Ferdinand Magellan’s crew) discovered a one-day difference on return — this is the real effect the IDL formalizes. Some countries have changed their placement relative to the IDL (e.g., Kiribati moved the date line around its islands) so that the whole country shares the same date.
- Simple rule example: If it is Monday 10:00 on the west side of the IDL, then just east of the line it will be Sunday 10:00 (you go back one day). If you cross from east to west at the same local time, you go forward one day.
- Kiribati change (1995): Kiribati moved the date line east around its Line Islands so all its islands share the same date. As a result, Kiritimati (Christmas Island) is among the first places to welcome the New Year.
- Historic example: Magellan’s circumnavigation — when his crew returned to Europe they found their calendar was one day different from the local date, illustrating the need for a date line.
- \[Time difference (hours) between two longitudes = (difference in degrees of longitude) ÷ 15. (Earth rotates 360° in 24 hours → 15° per hour.)\]
- \[Date change when crossing the IDL: if crossing west → east: date = date − 1 day\]\[if crossing east → west: date = date + 1 day.\]
Hemispheres
Hemispheres
Key Point: Hemisphere area (surface) = 2πR². For Earth with R ≈ 6,371 km: Area ≈ 2 × π × (6,371 km)² ≈ 255,000,000 km².
Hemispheres are halves of the Earth formed by dividing it along great circles. The two most important dividing circles are the Equator (an east–west circle) and the Prime Meridian together with its opposite meridian (a north–south circle). Each division produces two hemispheres with distinct names and features.
Types:
- Northern Hemisphere — the half of Earth north of the Equator (latitude > 0°).
- Southern Hemisphere — the half of Earth south of the Equator (latitude < 0°).
- Eastern Hemisphere — the half of Earth east of the Prime Meridian up to the 180° meridian (longitude > 0° to 180°E).
- Western Hemisphere — the half of Earth west of the Prime Meridian to the 180° meridian (longitude < 0° to 180°W).
Boundaries and special lines: The Equator (0° latitude) separates North and South. The Prime Meridian (0° longitude, through Greenwich) together with the 180° meridian roughly separate East and West. Points exactly on these lines are on the boundary between hemispheres.
Important features and effects:
- Climate and seasons are mirrored: when it is summer in the Northern Hemisphere, it is winter in the Southern Hemisphere (and vice versa) because of Earth’s tilt.
- Day length and the Sun’s apparent path change with latitude — higher latitudes have more extreme seasonal day-length changes.
- Each hemisphere contains different proportions of land and ocean (Northern Hemisphere has more land area; Southern has more ocean).
- Polar regions: the Arctic (north) lies in the Northern Hemisphere and the Antarctic (south) in the Southern Hemisphere.
How to tell which hemisphere a place is in: use its coordinates. Positive latitude means North, negative latitude means South. Positive longitude (by convention) often denotes East and negative denotes West (or use the N/S and E/W labels with the numeric degrees).
Area of a hemisphere: since the surface area of a sphere is 4πR², the surface area of one hemisphere is 2πR². For Earth (mean radius ≈ 6,371 km) one hemisphere area ≈ 2π(6,371 km)² ≈ 255 million km².
- New Delhi (28.6139° N, 77.2090° E) — Northern Hemisphere and Eastern Hemisphere.
- Sydney (33.8688° S, 151.2093° E) — Southern Hemisphere and Eastern Hemisphere.
- Quito, Ecuador (≈ 0.18° S, 78.47° W) — very near the Equator; Southern Hemisphere and Western Hemisphere.
- Greenwich, London (51.48° N, 0°) — on the Prime Meridian, Northern Hemisphere and on the eastern/western boundary for longitude.
- Most of Africa straddles the Equator: e.g., Nairobi (1.29° S, 36.82° E) is in the Southern Hemisphere while Cairo (30.04° N, 31.24° E) is in the Northern Hemisphere.
- United States is mainly in the Northern and Western Hemispheres; Australia is in the Southern and Eastern Hemispheres.
- \[Hemisphere area (surface) = 2πR²\]\[For Earth with R ≈ 6,371 km: Area ≈ 2 × π × (6,371 km)² ≈ 255,000,000 km².\]
- \[Determine hemisphere from coordinates: - If latitude > 0 ⇒ Northern Hemisphere\]\[latitude < 0 ⇒ Southern Hemisphere\]\[latitude = 0 ⇒ on the Equator. - If longitude > 0 (or labelled E) ⇒ Eastern Hemisphere\]\[longitude < 0 (or labelled W) ⇒ Western Hemisphere\]\[longitude = 0 or ±180° ⇒ on the meridian boundary.\]
- \[Simple logical rule (pseudocode): if (lat > 0) then 'Northern' else if (lat < 0) then 'Southern' else 'On Equator' if (lon > 0) then 'Eastern' else if (lon < 0) then 'Western' else 'On Prime Meridian / 180° meridian'\]
Latitude–Longitude Grid
Latitude–Longitude Grid
Key Point: Decimal degrees = degrees + (minutes / 60) + (seconds / 3600). Example: 77° 12' 36" = 77 + 12/60 + 36/3600 = 77.21°
What it is: The latitude–longitude grid is an imaginary network of horizontal and vertical lines drawn on the Earth (or on maps and globes). These lines help us give every place on Earth a unique address called its coordinates.
Latitude (parallels): These are horizontal circles parallel to the Equator. Latitude shows how far north or south a place is from the Equator. It is measured in degrees (°) from 0° at the Equator up to 90° North (North Pole) or 90° South (South Pole). Examples of important parallels are the Equator (0°), Tropic of Cancer (~23.5°N), Tropic of Capricorn (~23.5°S), Arctic Circle (~66.5°N) and Antarctic Circle (~66.5°S).
Longitude (meridians): These are vertical semicircles that run from the North Pole to the South Pole. Longitude shows how far east or west a place is from the Prime Meridian (0°), which passes through Greenwich, London. Longitude is measured from 0° to 180° East or 0° to 180° West.
Coordinates (location): A place is given by latitude first and longitude second, for example: (28°36'N, 77°13'E) or as decimal degrees (28.6139°N, 77.2090°E). Using the grid, you can pinpoint any location on Earth.
Units and finer measures: Degrees (°) are split into minutes (') and seconds ("), where 1° = 60' and 1' = 60". You can convert between DMS (degrees, minutes, seconds) and decimal degrees for calculations.
Why it matters: The grid helps in navigation, map reading, locating cities, planning flights and ships routes, and understanding time differences across the world.
- Locate New Delhi: Coordinates about (28.6139°N, 77.2090°E). Latitude 28.6°N means it is north of the Equator; longitude 77.2°E means it is east of the Prime Meridian.
- Finding distance north–south: If Town A is at 10°N and Town B is at 20°N, their difference in latitude is 10°. Approximate north–south distance = 10° × 111 km = 1,110 km.
- Converting DMS to decimal: 23° 30' 0" N = 23 + 30/60 + 0/3600 = 23.5°N.
- Time difference from longitude: The Earth turns 360° in 24 hours = 15° per hour. If a place is at 60°E from Greenwich, its solar time is about 60/15 = 4 hours ahead of Greenwich Mean Time (GMT).
- \[Decimal degrees = degrees + (minutes / 60) + (seconds / 3600)\]\[Example: 77° 12' 36" = 77 + 12/60 + 36/3600 = 77.21°\]
- \[Approximate north–south distance between two latitudes = difference in degrees × 111 km. (1° latitude ≈ 111 km)\]
- \[Approximate east–west distance for 1° longitude at latitude φ = 111 km × cos(φ)\]\[So distance between two longitudes = difference in degrees × 111 km × cos(φ) (φ = latitude in degrees).\]
- \[Time difference (solar) between two longitudes = (difference in degrees) / 15 hours\]\[because Earth rotates 15° per hour.\]
Locating Places Using Coordinates
Locating Places Using Coordinates
Key Point: Coordinate order: (Latitude, Longitude) — e.g., (28°36'N, 77°13'E).
What are coordinates? Coordinates are a pair of numbers — latitude and longitude — used to locate any place on Earth. Latitude tells how far north or south a place is from the Equator. Longitude tells how far east or west a place is from the Prime Meridian.
Latitudes (parallels) are horizontal imaginary lines parallel to the Equator. They are measured in degrees (°) from 0° at the Equator up to 90° N (North Pole) or 90° S (South Pole). Example: 23°30'N.
Longitudes (meridians) are vertical imaginary lines running from pole to pole. They are measured in degrees from 0° at the Prime Meridian (Greenwich) up to 180° E (east) or 180° W (west). Example: 77°13'E.
How to read coordinates — Coordinates are written as (Latitude, Longitude). First say whether the latitude is north (N) or south (S), then whether the longitude is east (E) or west (W). Example: (28°36'N, 77°13'E) means 28°36 minutes north of the Equator and 77°13 minutes east of the Prime Meridian.
Steps to locate a place on a map or globe:
- Find the latitude (read the parallels). Move north or south from the Equator to the given latitude.
- Find the longitude (read the meridians). Move east or west from the Prime Meridian to the given longitude.
- The point where that parallel and meridian cross is the place you are locating.
Useful points: The Equator divides the Earth into Northern and Southern Hemispheres; the Prime Meridian divides it into Eastern and Western Hemispheres. Always give latitude first, then longitude. Degrees can be broken into minutes (') and seconds ("): 1° = 60' and 1' = 60".
Why this matters: Coordinates let pilots, sailors, scientists and map-readers find exact positions anywhere on Earth — for navigation, mapping, weather reporting and locating places in atlases or GPS devices.
- New Delhi, India — approx (28°36'N, 77°13'E). To find it: go 28°36' north of the Equator then 77°13' east of the Prime Meridian.
- Mumbai, India — approx (19°4'N, 72°52'E). Locate by moving north from Equator to 19°4' and east from Greenwich to 72°52'.
- Location at (0°, 0°) — the point where the Equator and Prime Meridian cross in the Gulf of Guinea (off the west coast of Africa).
- Sydney, Australia — approx (33°52'S, 151°12'E). South of the Equator (S) and east of Prime Meridian (E).
- Classroom activity example: On a classroom floor grid labeled with parallels (rows) and meridians (columns), the coordinate (3N, 5E) means row 3 north and column 5 east — plot an object at their intersection.
- \[Coordinate order: (Latitude\]\[Longitude) — e.g.\]\[(28°36'N, 77°13'E).\]
- \[Ranges: Latitude 0° to 90° N or S\]\[Longitude 0° to 180° E or W.\]
- \[Conversion: 1° = 60 minutes (')\]\[1' = 60 seconds (") — e.g., 28°36' = 28 degrees + 36 minutes.\]
- \[Approximate distance along a meridian: 1° of latitude ≈ 111 km (same anywhere on Earth).\]
- \[Distance of 1° of longitude at a given latitude ≈ 111 km × cos(latitude). (Longitude distance decreases toward the poles.)\]
Time and Longitude
Time and Longitude
Key Point: Earth rotation rate: 360° / 24 hours = 15° per hour
What are longitudes? Longitudes (meridians) are imaginary vertical lines running from the North Pole to the South Pole. They are measured in degrees (0° to 180°) east or west of the prime meridian (0°) at Greenwich, London.
Why does time depend on longitude? Earth rotates once every 24 hours (360° in 24 hours). Because of this rotation, different longitudes face the Sun at different times. This makes local time depend on longitude: places east see the Sun earlier than places west.
Speed of rotation and time difference: 360° / 24 hours = 15° per hour. So when you move 15° of longitude east or west, the local solar time changes by 1 hour.
Standard time and GMT/UTC: The prime meridian at Greenwich is the reference (Greenwich Mean Time, GMT, now usually called UTC). Local standard time for a place can be found from its longitude relative to Greenwich. Countries often adopt one standard time for convenience (e.g., India uses a single standard time).
International Date Line (IDL): Approximately along 180° longitude, the IDL is where the calendar date changes. Crossing the IDL from west to east you subtract a day; from east to west you add a day.
Local solar time vs. standard time: Local solar time (based on the Sun’s highest point) depends exactly on longitude. Standard time (time zone) may be offset for political or practical reasons (for example, India’s Standard Meridian is 82.5°E, giving IST = GMT + 5:30).
Worked idea (how to calculate): Find the difference in longitude between two places, divide by 15° to get hours difference. If you get fractional hours, multiply the fractional part by 60 to get minutes.
Other notes: Some places use half-hour or quarter-hour offsets (e.g., India +5:30, Nepal +5:45). Daylight Saving Time (DST) temporarily shifts a region’s clock and is a local rule, not a consequence of longitude.
Why this matters: Time and longitude are essential for navigation, safe flight and ship schedules, coordinating international events, satellite operation, and knowing sunrise/sunset times.
- Example 1 — India and Greenwich: India’s standard meridian is 82.5°E. Time difference = 82.5° / 15° per hour = 5.5 hours. So IST = GMT + 5:30. If it is 12:00 noon in London (GMT), it is 5:30 pm in India (IST).
- Example 2 — New York (~74°W) and London (0°): Longitude difference = 74°. Time difference = 74 / 15 ≈ 4.93 hours ≈ 4 hours 56 minutes. New York time is about 5 hours behind London (so 12:00 noon in London ≈ 7:00 am in New York, rounding to nearest minute commonly used as 5 hours).
- Example 3 — Converting fractional hours to minutes: Tokyo ≈ 139.7°E. Time difference from Greenwich = 139.7 / 15 ≈ 9.313 hours. Fractional part 0.313 × 60 ≈ 18.8 minutes. So Tokyo ≈ GMT + 9 hours 19 minutes (often rounded to +9:00 for standard time zones, Japan actually uses JST = GMT +9:00).
- Example 4 — International Date Line effect: If you fly from Los Angeles (west coast USA) to Tokyo and cross the IDL going west, you will gain one calendar day (e.g., leave Monday, arrive Wednesday local time because of time zone differences and the date line).
- \[Earth rotation rate: 360° / 24 hours = 15° per hour\]
- \[Time difference (hours) = Longitude difference (degrees) / 15\]
- \[Local time = GMT + (Longitude in degrees east) / 15 (subtract if longitude is west)\]
- \[Minutes = fractional hours × 60 (use to convert decimals of an hour into minutes)\]
Uses of Latitudes and Longitudes
Uses of Latitudes and Longitudes
Key Point: Time difference (hours) = Difference in longitude (degrees) ÷ 15
Latitudes and longitudes form an imaginary grid on the Earth that helps us find exact positions. Latitudes are horizontal lines (parallels) measured in degrees north or south of the Equator (0°). Longitudes are vertical lines (meridians) measured in degrees east or west of the Prime Meridian (0°) at Greenwich.
Main uses:
- Locating places: Every place on Earth has a unique pair of latitude and longitude (for example, 28°N, 77°E for New Delhi). This makes it possible to give exact positions on maps and globes.
- Navigation: Ships, airplanes and hikers use latitude and longitude to plan and follow routes. GPS devices give your position in lat-long coordinates.
- Time calculation (time zones): The Earth rotates 360° in 24 hours, so it turns 15° every hour. Longitudes help determine local time by comparing a place’s longitude to the Prime Meridian.
- Map-making and surveying: Cartographers and surveyors use the grid to draw accurate maps and measure distances and directions.
- Weather and climate: Latitudes help explain climate zones (tropical, temperate, polar). Meteorologists use lat-long grids to report where storms, pressure systems and rainfall occur.
- Communication and broadcasting: Satellite dishes and communication networks use coordinates to point antennas and manage satellite paths.
- Defining boundaries and rescue operations: Political boundaries, maritime limits and search-and-rescue coordinates are all defined using latitudes and longitudes.
How this helps in daily life (short): finding a city on a map, reading a GPS on a phone, planning flight routes, knowing local time in another country, understanding why tropics are warm and poles are cold.
- Finding time difference: Between 75°E and 60°E the difference in longitude = 15°. Time difference = 15° ÷ 15° per hour = 1 hour. So a place at 75°E is 1 hour ahead of a place at 60°E.
- Distance between two latitudes: Between 10°N and 20°N the difference is 10°. Approximate distance = 10° × 111 km/° = 1110 km (1 degree latitude ≈ 111 km).
- Length of one degree of longitude at a latitude: At latitude 60°N, length ≈ 111 km × cos(60°) = 111 × 0.5 = 55.5 km. This shows east–west distances get smaller toward the poles.
- Using GPS coordinates: If your phone shows 12.9716°N, 77.5946°E, you can find that exact location on a map or give it to someone to reach you.
- Converting DMS to decimal degrees: 23° 30' 0'' = 23 + 30/60 + 0/3600 = 23.5°
- \[Time difference (hours) = Difference in longitude (degrees) ÷ 15\]
- \[Distance between two latitudes (approx) = Δlatitude (degrees) × 111 km\]
- \[Length of 1° longitude at latitude φ ≈ 111 km × cos(φ)\]
- \[Decimal degrees = degrees + (minutes ÷ 60) + (seconds ÷ 3600)\]
Globe vs Map
Globe vs Map
Key Point: Scale (representative fraction): scale = map distance / ground distance (both in same units). Example: scale 1:50,000 means 1 cm on map = 50,000 cm on ground (= 500 m).
Definition
Globe: A globe is a three-dimensional spherical model of the Earth. It shows the Earth's true shape, area, directions, distances (approximately), and the correct position of continents and oceans.
Map: A map is a flat, two-dimensional representation of part or all of the Earth's surface. It is created by projecting the curved surface of the Earth onto a plane.
Main differences (quick summary)
- Shape: Globe — spherical; Map — flat.
- Accuracy: Globe gives realistic shapes, areas and directions; maps introduce distortions because of projection.
- Detail & Scale: Maps can show much more detail for a small area (large scale) and can be made very large; globes have a fixed, usually small scale and cannot show as much local detail.
- Use: Globes are best for showing the big picture (world shape, latitudes/longitudes, day-night zones). Maps are practical for navigation, planning, and for showing thematic information (population, rainfall, political boundaries).
- Representation of Latitudes & Longitudes: On a globe, latitude (parallels) and longitude (meridians) are shown as true circles and great semicircles; on maps these lines are drawn according to the projection used and may be distorted.
Why maps distort
To turn the curved surface of the Earth into a flat surface, map-makers use projections. Every projection preserves some properties (like shape or area or direction) but not all. Examples:
- Mercator projection: preserves direction but greatly enlarges areas near the poles (Greenland appears much larger than it is).
- Robinson or Winkel Tripel: compromise projections that try to reduce overall distortion of shape and area.
Advantages & disadvantages (short)
- Globe advantages: Realistic, no projection distortion, shows true spatial relations (e.g., relation of lat-long), good for visualizing Earth’s rotation and tilt.
- Globe disadvantages: Bulky, cannot show very detailed local information, not convenient for carrying and drawing routes.
- Map advantages: Portable, can be large and detailed, suitable for navigation and thematic representation, easier to reproduce and print.
- Map disadvantages: Distortions of area, shape, distance or direction depending on projection.
Latitudes & Longitudes on globe vs map
On a globe, parallels (latitudes) are parallel circles and meridians (longitudes) are semicircles meeting at poles. On maps, these lines’ appearance depends on the projection: e.g. on a Mercator map, meridians are vertical straight lines and parallels are horizontal straight lines; distances between parallels appear constant even though on Earth the east–west distance for 1° longitude decreases toward the poles.
Practical classroom activities to show differences
- Use a string on a globe to measure the shortest distance (great circle) between two cities and compare with the distance measured on a map.
- Peel an orange and try to flatten the peel to see how shape and area get distorted — shows why maps cannot be perfect copies of the globe.
Summary
Both globes and maps are important. Use a globe when you want a realistic view of the Earth and relationships between places. Use a map when you need detail, portability, or thematic information. Understanding both helps you read latitudes and longitudes correctly and know the limits of map-based measurements.
- Using a globe to show why day and night occur: tilt the globe and rotate it to demonstrate which parts face the sun.
- Using a road map or Google Maps (map) to plan a trip between two cities because maps give detailed roads and distances.
- Comparing Greenland on a Mercator world map (looks very large) with a globe (true, smaller size) to illustrate distortion.
- Measuring the great-circle route on a globe with a string for flight path approximations vs following a straight line on some flat maps which is not the shortest over the Earth.
- \[Scale (representative fraction): scale = map distance / ground distance (both in same units)\]\[Example: scale 1:50,000 means 1 cm on map = 50,000 cm on ground (= 500 m).\]
- \[To convert: ground distance = map distance × scale denominator\]\[Map distance = ground distance ÷ scale denominator.\]
- \[Degrees of latitude to distance: 1° of latitude ≈ 40,075 km ÷ 360 ≈ 111.32 km (approx. 111 km).\]
- \[Degrees of longitude to distance at latitude φ: length of 1° longitude ≈ 111.32 km × cos(φ)\]\[Example: at 60° N, 1° longitude ≈ 111.32 × cos(60°) = 111.32 × 0.5 ≈ 55.66 km.\]
- \[Minute of arc relation: 1 minute of latitude ≈ 1 nautical mile ≈ 1.852 km (useful in navigation).\]
Key Concepts
- Globe
- A three-dimensional spherical model of the Earth that shows continents, oceans and the arrangement of latitudes and longitudes.
- Latitude
- The angular distance of a place north or south of the Equator measured in degrees (°).
- Parallel (of latitude)
- Imaginary east–west circles on the globe that are parallel to the Equator and indicate latitude.
- Equator
- The 0° latitude line that divides the Earth into the Northern and Southern Hemispheres.
- Tropic of Cancer
- The parallel at 23.5°N latitude where the Sun is overhead at the June solstice.
- Tropic of Capricorn
- The parallel at 23.5°S latitude where the Sun is overhead at the December solstice.
- Arctic Circle
- The parallel at about 66.5°N latitude marking the southern limit of continuous polar day or night.
- Antarctic Circle
- The parallel at about 66.5°S latitude marking the northern limit of continuous polar day or night in the south.
- Longitude
- The angular distance of a place east or west of the Prime Meridian measured in degrees (°).
- Meridian
- Imaginary north–south semicircles that run from the North Pole to the South Pole and indicate longitude.
- Prime Meridian
- The 0° longitude line, established at Greenwich, used as the reference for measuring east and west longitudes.
- Greenwich
- An area in London where the Royal Observatory is located; it marks the Prime Meridian (0° longitude).
- International Date Line
- An imaginary line near 180° longitude where the calendar date changes by one day when crossed.
- Hemisphere
- Half of the Earth divided by the Equator (Northern/Southern) or by the Prime Meridian and 180° meridian (Eastern/Western).
- Coordinates
- A pair of numbers (latitude and longitude) that give the absolute location of a place on Earth.
- Degree (of latitude/longitude)
- A unit of angular measurement; each degree is divided into 60 minutes (') and each minute into 60 seconds (").
- Great Circle
- A circle on the globe whose plane passes through the Earth's center; it represents the shortest path between two points.
- Small Circle
- A circle on the globe whose plane does not pass through the Earth's center; most parallels (except the Equator) are small circles.
- Time Zone
- A region of the Earth that uses the same standard time, usually based on longitudinal divisions.
- Latitude–Longitude Grid
- The network formed by intersecting lines of latitude and longitude used to locate places on maps and globes.
Practice Questions
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The imaginary line at 0° latitude that divides the Earth into Northern and Southern Hemispheres is called the: / वह काल्पनिक रेखा जो पृथ्वी को उत्तरी और दक्षिणी गोलार्धों में विभाजित करती है, 0° अक्षांश पर स्थित है और उसे क्या कहते हैं? (a) Prime Meridian / प्रधान याम्योत्तर (b) Tropic of Cancer / कर्क रेखा (c) Equator / भूमध्य रेखा (d) Arctic Circle / आर्कटिक वृत्त
Show answer
(c) Equator / भूमध्य रेखा — The Equator is at 0° latitude, equally distant from both poles, and is the longest circle of latitude (a great circle). / भूमध्य रेखा 0° अक्षांश पर है, दोनों ध्रुवों से समान दूरी पर, और अक्षांश का सबसे लंबा वृत्त है (एक महावृत्त)।
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India's Standard Meridian is at 82.5°E longitude. How many hours ahead of Greenwich Mean Time (GMT) is Indian Standard Time (IST)? / भारत का मानक याम्योत्तर 82.5°E देशांतर पर है। भारतीय मानक समय (IST) ग्रीनविच मानक समय (GMT) से कितने घंटे आगे है? (a) 4 hours 30 minutes / 4 घंटे 30 मिनट (b) 5 hours / 5 घंटे (c) 5 hours 30 minutes / 5 घंटे 30 मिनट (d) 6 hours / 6 घंटे
Show answer
(c) 5 hours 30 minutes / 5 घंटे 30 मिनट — Time difference = 82.5° ÷ 15°/hr = 5.5 hours = 5 hours 30 minutes. So IST = GMT + 5:30. / समय अंतर = 82.5° ÷ 15°/घंटा = 5.5 घंटे = 5 घंटे 30 मिनट। इसलिए IST = GMT + 5:30।
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Which of the following is a line of longitude (meridian)? / निम्नलिखित में से कौन सा देशांतर की रेखा (याम्योत्तर) है? (a) Tropic of Cancer / कर्क रेखा (b) Equator / भूमध्य रेखा (c) Prime Meridian / प्रधान याम्योत्तर (d) Antarctic Circle / अंटार्कटिक वृत्त
Show answer
(c) Prime Meridian / प्रधान याम्योत्तर — The Prime Meridian is the 0° line of longitude passing through Greenwich, London. It is a meridian (line of longitude), not a parallel (line of latitude). / प्रधान याम्योत्तर 0° देशांतर की रेखा है जो ग्रीनविच, लंदन से होकर गुजरती है। यह एक याम्योत्तर (देशांतर रेखा) है, न कि समानांतर (अक्षांश रेखा)।
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Imaginary horizontal lines drawn parallel to the Equator are called lines of ___________. / भूमध्य रेखा के समानांतर खींची गई काल्पनिक क्षैतिज रेखाओं को ___________ की रेखाएँ कहते हैं।
Show answer
Latitude / अक्षांश — Lines of latitude (parallels) measure angular distance north or south of the Equator and are always parallel to each other. / अक्षांश की रेखाएँ (समानांतर) भूमध्य रेखा से उत्तर या दक्षिण की कोणीय दूरी मापती हैं और हमेशा एक-दूसरे के समानांतर होती हैं।
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The International Date Line is approximately along the ___________ meridian. / अंतर्राष्ट्रीय तिथि रेखा लगभग ___________ याम्योत्तर के साथ है।
Show answer
180° — The International Date Line runs roughly along the 180° meridian. When you cross it going east to west, you gain a day; going west to east, you lose a day. / अंतर्राष्ट्रीय तिथि रेखा लगभग 180° याम्योत्तर के साथ चलती है। पूर्व से पश्चिम की ओर पार करने पर एक दिन बढ़ता है; पश्चिम से पूर्व जाने पर एक दिन घटता है।
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True or False: Meridians of longitude are parallel to each other and never meet. / सत्य या असत्य: देशांतर के याम्योत्तर एक-दूसरे के समानांतर होते हैं और कभी नहीं मिलते।
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False / असत्य — Unlike parallels of latitude, meridians of longitude all converge and meet at the North and South Poles. / अक्षांश की समानांतर रेखाओं के विपरीत, देशांतर के सभी याम्योत्तर उत्तरी और दक्षिणी ध्रुवों पर मिलते हैं।
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What are the Tropic of Cancer and the Tropic of Capricorn? Give their latitudes. / कर्क रेखा और मकर रेखा क्या हैं? उनके अक्षांश बताइए।
Show answer
The Tropic of Cancer is the imaginary line at about 23.5°N latitude. The Sun is directly overhead here on the June solstice (around June 21). / कर्क रेखा लगभग 23.5°N अक्षांश पर एक काल्पनिक रेखा है। जून अयनांत (लगभग 21 जून) पर सूर्य यहाँ सीधे ऊपर होता है। The Tropic of Capricorn is at about 23.5°S; the Sun is overhead here on the December solstice. / मकर रेखा लगभग 23.5°S पर है; दिसंबर अयनांत पर सूर्य यहाँ सीधे ऊपर होता है।
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How does a globe differ from a flat map? Give two differences. / एक ग्लोब समतल नक्शे से कैसे अलग है? दो अंतर बताइए।
Show answer
Difference 1: A globe is a three-dimensional spherical model of Earth that shows true shapes and relative sizes of continents and oceans; a flat map is two-dimensional and introduces distortions. / अंतर 1: ग्लोब पृथ्वी का त्रि-आयामी गोलाकार मॉडल है जो महाद्वीपों और महासागरों के वास्तविक आकार और सापेक्ष आकार दिखाता है; समतल नक्शा द्वि-आयामी है और विकृतियाँ लाता है। Difference 2: A globe is not portable or useful for detailed study of small areas, whereas maps can be printed at any scale and detail. / अंतर 2: ग्लोब छोटे क्षेत्रों के विस्तृत अध्ययन के लिए सुविधाजनक नहीं होता, जबकि नक्शे किसी भी पैमाने और विवरण पर मुद्रित किए जा सकते हैं।
Related Laws & Principles
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