Overview
This unit explains the shape, size and motions of the Earth and how scientists locate places using the graticule — the network of latitude and longitude lines. You will learn why we use a globe as a model, how the Equator, Tropics, Arctic and Antarctic Circles divide the Earth, and how meridians and parallels help find exact positions. The unit also links longitude to time, introduces the Prime Meridian and the International Date Line, and shows how maps and globes represent the spherical Earth. These ideas matter because they let us describe where places are, understand day and night, explain seasons in simple terms, and use maps correctly for travel and study. By the end, students can read a simple grid reference, draw basic Earth diagrams, and explain why different places have different times and climates.
Learning Objectives
- Describe the shape and size of the Earth in simple terms.
- Explain why a globe is a better model of the Earth than a flat map.
- Define latitude and longitude and use them to locate places.
- Identify the Equator, Prime Meridian, Tropic of Cancer, Tropic of Capricorn, Arctic and Antarctic Circles on a globe or map.
- Explain how Earth's rotation causes day and night.
- Relate longitude to time difference and explain the idea of time zones.
- Describe the role of the International Date Line and why it exists.
- Use the graticule to give simple grid references on maps and globes.
Topics in this chapter
13 topics · tap a topic title to jump straight to it.
Shape and Size of the Earth
What is the shape?
Long ago people thought the Earth was flat, but careful observations show it is nearly spherical. The Earth is not a perfect sphere; it bulges slightly at the Equator and is flattened at the poles. This shape is called an oblate spheroid. The difference between the Equatorial and polar diameters is small compared to the whole size of Earth, but it is measurable. Simple observations like the curved shadow of Earth during a lunar eclipse and the way ships disappear hull-first over the horizon point to a round Earth.
How big is the Earth?
The Earth is very large. The distance around the Earth along the Equator — the Equatorial circumference — is about 40,075 kilometres. The polar circumference is slightly less. The mean diameter of Earth is about 12,742 kilometres. Such large numbers help us understand why we use scaled models like globes and maps to study features that would otherwise be too big to visualise directly.
Evidence for a spherical Earth
There are several simple proofs you can observe: (1) Ships and tall buildings disappear bottom first when moving away across water, showing curvature. (2) Different constellations are visible when you travel north or south. (3) During lunar eclipses Earth’s shadow on the Moon is round. Mariners and early explorers also used the curved horizon and changing star positions to estimate Earth’s size.
Why this matters in geography
Knowing Earth is round is the basis for understanding maps, climate zones, the path of the Sun, global time differences and navigation. The spherical shape explains why lines drawn on maps need careful rules and why distances and directions can change with latitude. In school, this knowledge prepares students to use globes, draw accurate diagrams and think correctly about Earth-scale processes.
- When a ship sails away, the hull disappears first then the mast, which shows Earth’s curvature.
- During a lunar eclipse the round shadow of the Earth is seen on the Moon.
- Travellers moving from India towards the north see different stars than those near the Equator.
Globe as a Model of the Earth
What is a globe?
A globe is a small spherical model of the Earth. It shows continents, oceans, lines of latitude and longitude and often the tilt of the Earth’s axis. Because it is three-dimensional, a globe preserves many of the relationships on the real Earth: true directions, relative positions and approximate sizes. This makes the globe the best simple model for teaching basic geography.
Parts of a globe
Most classroom globes include a stand and a meridian ring. Inside the globe is an axis fixed at an angle that matches Earth’s tilt. The Equator, major parallels and meridians are printed for easy reading. Many globes show political boundaries, capital cities and physical features such as mountain ranges and rivers. Some globes have raised relief to show mountains and plateaus.
How to use a globe in class
Globes help students visualise how continents are placed and how oceans connect. Teachers can demonstrate day and night by shining a lamp on one side of the globe and rotating it slowly to show illuminated and dark halves. Marking coordinates on a globe and tracing a meridian or parallel helps pupils understand latitude and longitude as real circles on a sphere rather than just lines on paper. Globes also help in showing great-circle routes, the shortest path between two points on Earth.
Strengths and limitations
Strengths: a globe shows the Earth’s curved surface accurately, offers realistic views of distances and directions, and prevents many distortions that appear on flat maps. Limitations: large globes are bulky and expensive; small globes cannot show very detailed local information. For detailed local study, large-scale flat maps are better. Together, globes and maps complement each other in geography learning.
- Using a globe to show why India is in the Northern Hemisphere and Australia in the Southern Hemisphere.
- Rotating a globe while shining a lamp to demonstrate which regions have daylight and which have night.
- Tracing the route on a globe to show the great-circle path between Mumbai and London.
Latitude: Parallels and the Equator
Definition of latitude
Latitude is the angular distance of a place north or south of the Equator, measured in degrees (°). Lines of latitude are called parallels because each one is parallel to the Equator and to every other parallel. They form a series of horizontal circles around the Earth. Latitude is always given first when writing coordinates, for example 20°N, 75°E.
The Equator and hemispheres
The Equator is the principal parallel at 0° latitude. It divides Earth into the Northern Hemisphere and the Southern Hemisphere. Places north of the Equator have 'N' after the latitude value; places south have 'S'. The Equator receives direct sunlight at equinoxes and generally has a hot climate with little seasonal temperature change compared to higher latitudes.
Important parallels and their meaning
There are several named parallels that mark important solar and climatic limits. The Tropic of Cancer (about 23½°N) and the Tropic of Capricorn (about 23½°S) mark the most northerly and southerly latitudes where the Sun can appear directly overhead at noon. The Arctic Circle (about 66½°N) and the Antarctic Circle (about 66½°S) mark regions where, for at least one day a year, the Sun does not set (midnight sun) or does not rise (polar night).
How latitude affects climate and day length
Latitude controls the angle at which sunlight strikes Earth’s surface. Near the Equator, sunlight falls more directly and is concentrated over a smaller area, producing higher temperatures. Toward the poles, sunlight arrives at a slant and spreads over a larger area, producing colder conditions. Day length also varies with latitude: near the Equator day and night are about equal, while at higher latitudes day length changes more with seasons. These ideas help explain why different parts of the world have different climates.
- Mumbai is approximately at 19°N latitude, which places it in the Northern Hemisphere and a tropical to subtropical climate zone.
- A place at 0° latitude lies on the Equator; for example, some parts of Ecuador and the Atlantic Ocean cross the Equator.
Longitude: Meridians and Prime Meridian
Definition of longitude
Longitude is the angular distance of a place east or west of the Prime Meridian, measured in degrees. Lines of longitude are called meridians. Unlike parallels, meridians are half-circles that run from the North Pole to the South Pole and meet at the poles. Longitude values are written with an E (east) or W (west) after the degree value, for example 77°E.
The Prime Meridian
The Prime Meridian at 0° longitude was internationally agreed to pass through Greenwich, near London, and acts as the reference line for measuring longitude east and west up to 180°. The meridian at 180° is roughly on the opposite side of the globe and is used in the concept of the International Date Line. By convention, longitudes are measured 0°–180° east and 0°–180° west from Greenwich.
How meridians are drawn and used
On globes, meridians appear as semicircular lines from pole to pole. On many flat maps, meridians are drawn as vertical lines. Meridians converge toward the poles, so the distance between two meridians measured on the ground becomes smaller as you move away from the Equator. This is important in navigation and map interpretation: while parallels remain the same distance apart, meridians do not.
Importance for location and time
Longitude gives the east–west position of a place and, together with latitude, can pinpoint any location on Earth. Longitude is also directly related to time: as the Earth rotates 15° of longitude each hour, differences in longitude can be converted to differences in local time. This link between longitude and time is used for navigation, timekeeping and establishing standard time for countries.
- New Delhi lies near 77°E longitude; this tells us it is east of Greenwich and helps calculate its local time relative to Greenwich.
- The meridian at 0° passes through Greenwich, which is the reference line for measuring longitude.
Hemisphere and Zones of the Earth
Hemispheres explained
The Earth can be divided into hemispheres by the Equator and the Prime Meridian. The Equator divides it into the Northern and Southern Hemispheres. The Prime Meridian and the 180° meridian divide it into the Eastern and Western Hemispheres. Any point on Earth belongs to one of these hemispheres. For example, most of India lies in the Northern and Eastern Hemispheres.
Climate zones based on latitude
Latitude helps create major climate zones. Between the Tropic of Cancer (23½°N) and the Tropic of Capricorn (23½°S) lies the tropical zone, which receives strong sun for much of the year and has warmer temperatures. Between the tropics and the Arctic/Antarctic Circles lie the temperate zones, where seasons are distinct. Beyond the Arctic and Antarctic Circles are polar zones, characterised by very cold temperatures and long periods of continuous daylight or darkness at certain times of the year.
How zones affect life
These zones influence agriculture, clothing, housing and daily life. Crops suited to tropical climates may not grow in temperate or polar regions. People in temperate zones experience spring, summer, autumn and winter distinctly, while near the Equator seasons are often defined by rainfall. Knowing a place’s zone helps predict its general weather patterns and how people adapt.
Using hemispheres and zones in the classroom
Activities such as shading the map in three bands (tropical, temperate, polar) help students visualise climate belts. Discuss which foods, clothes and houses are common in each zone. You can also list famous countries in each hemisphere and ask students how seasons differ between them. These simple comparisons build geographical understanding and show practical reasons for dividing Earth into hemispheres and zones.
- India mostly lies in the Northern Hemisphere and spans tropical to subtropical zones, giving it warm weather in many parts.
- Australia is mostly in the Southern Hemisphere and tropical to temperate zones, affecting its seasons opposite to India.
Graticule: The Network of Parallels and Meridians
Definition and purpose
The graticule is the network formed by the intersection of parallels (lines of latitude) and meridians (lines of longitude) on maps and globes. This imaginary grid covers the entire Earth and allows us to give each place a unique pair of numbers — its latitude and longitude. The graticule is the global address system: by writing two values (for example 21°N, 79°E) we can identify a location anywhere on the planet.
How the grid is drawn
Parallels are horizontal circles parallel to the Equator; meridians are vertical half-circles meeting at the poles. On a globe both appear as curved lines on a sphere; on a flat map, their appearance depends on the map projection used. On most simple world maps used in class, parallels are drawn as horizontal straight lines and meridians as vertical straight or curved lines to help students read coordinates easily.
Using the graticule in practical tasks
To locate a place, find the parallel for the latitude number and the meridian for the longitude number and mark where they cross. For example, if asked to find a point at 10°N and 80°E, you first move to the parallel at 10°N and then to the meridian at 80°E; their intersection is the required point. The graticule is used in navigation, weather reporting, charting sea routes and aviation charts. It is also the base for more detailed local grids used in topographic maps.
Classroom activity ideas
Give students maps with marked degrees and ask them to plot coordinates for cities, rivers or mountains. Create a game where students draw a card with coordinates and must find the country or city that matches. Practice with whole degrees first, then introduce minutes for more precise locations. This hands-on practice builds confidence and understanding of the graticule as a practical tool in geography.
- Finding a point at 20°N, 80°E and locating which Indian state it falls in.
- Drawing a simple graticule on a classroom world map and marking three capital cities by coordinates.
Finding Places Using Latitude and Longitude
The coordinate pair
Every place on Earth can be located by a pair of numbers: latitude (north or south) and longitude (east or west). The standard order is latitude first, then longitude, for example 28°N, 77°E. This tells you how far to move from the Equator (north or south) and from the Prime Meridian (east or west) to reach the place.
Step-by-step method
1. Locate the parallel of the given latitude on the map or globe. 2. From that parallel, move along until you reach the meridian with the given longitude. 3. Mark the intersection point — that is the location. If the exact degree lines are not printed, estimate the position by dividing the space between two printed lines into equal parts.
Estimating between lines
Maps often print parallels and meridians at regular intervals, for example every 10 degrees. For coordinates that fall between these lines, students learn to estimate by counting divisions. For example, if lines are at 20°N and 30°N and you need 25°N, find the midpoint. This skill is useful when precise values such as minutes are not shown on school maps.
Practical classroom exercises
Teachers can give maps with printed degrees and ask students to find the location of cities by their coordinates, or to write coordinates for marked towns. Another activity is to give two coordinates and ask which is north, south, east or west relative to the other. For advanced practice, use a list of capital cities and ask students to locate them using approximate whole-degree coordinates. These exercises build map-reading speed and geographic awareness.
- Locate a point at 10°N, 75°E on a provided India map section by finding 10°N then 75°E and marking their intersection.
- Identify the coordinates of Mumbai approximately as 19°N, 72°E from a map by estimating between printed lines.
Earth's Rotation and Day–Night Cycle
What is rotation?
Rotation means the Earth spins around its own imaginary line called the axis. This axis passes through the North and South Poles and is tilted a little compared to the plane in which Earth orbits the Sun. The Earth completes one full rotation in about 24 hours. Because Earth rotates from west to east, the Sun appears to rise in the east and set in the west.
How rotation causes day and night
At any moment, half of Earth faces the Sun and receives sunlight (day), while the other half faces away and is in darkness (night). As the Earth turns, places move into and out of the sunlight. This creates the regular daily cycle of day and night experienced everywhere on Earth. The speed of rotation at the Equator is faster in terms of kilometres per hour than near the poles because the equatorial circle is larger.
Simple classroom demonstration
Use a globe and a lamp in a dark room. Place the lamp at a fixed point as the Sun and rotate the globe slowly. Students can watch how a town on the globe moves into the lit half (day) and then into the dark half (night). Marking the spot and tracking its movement across the lit area helps visualise how sunrise and sunset change over time.
Consequences and observations
Rotation explains why time differs across longitudes: as Earth turns 15° per hour, local solar time changes accordingly. Rotation also affects weather and wind patterns slightly and is important for understanding the motion of stars and the Sun across the sky. Observing sunrise and sunset times over several days helps students grasp daily changes due to rotation and, later, seasonal changes when combined with Earth’s orbit and tilt.
- If it is noon in one city, places about 180° of longitude away will be near midnight due to rotation.
- Using a torch and a small ball to model how half the ball is lit at one time to represent day.
- Earth rotates 360° in 24 hours; therefore 360°/24 = 15° rotation per hour.
Longitude and Time – Time Difference
Why longitude affects time
The Earth rotates 360° in 24 hours, so it turns 15° every hour. This means that locations 15° of longitude apart have a difference of one hour in local solar time. Local solar time at a place depends on the Sun’s position in the sky there. As Earth turns, the Sun reaches local noon at different times on different meridians.
Calculating time difference
To find the time difference between two places, subtract their longitudes (making sure to convert E/W correctly) and divide the difference by 15°. If the second place is east of the first, add the resulting hours; if west, subtract. For example, if one place is at 60°E and another at 75°E, difference = 15° so time difference = 1 hour; the place at 75°E is one hour ahead.
Standard time and time zones
Because local solar time changes continuously with longitude, countries adopt a standard time to have a uniform clock time across a region. A time zone is an area that uses the same standard time, often based roughly on a central meridian. Many countries use a single time for the whole country even if it spans several degrees of longitude. India, for instance, uses one standard time based on a central meridian, though the country’s wide east–west extent causes sunrise and sunset to occur at different clock times across states.
Practical exercises and limits
In class practise converting differences in longitude into time differences using whole degrees. Use familiar city pairs and have students calculate what time it will be in one city when it is a given time in another. Note that in real life, time zones may be adjusted by political decisions, and some regions add or subtract half-hour offsets. For class 6 focus on whole hours and simple examples to build the basic concept.
- If City A is at 75°E and City B at 90°E, longitude difference = 15° so time at B is 1 hour ahead of A.
- If it is 6:00 a.m. at Greenwich (0°) then at 75°E it is 11:00 a.m. since 75/15 = 5 hours ahead.
- Time difference (hours) = Difference in longitude (degrees) ÷ 15°
Prime Meridian, Greenwich and International Date Line
Prime Meridian and Greenwich
The Prime Meridian at 0° longitude passes through Greenwich, near London. It was chosen in the late 19th century as the international reference line so that every place could have a standard longitude measured east or west from this line. The choice of Greenwich helps in navigation and standard time because all longitudes are referred back to one agreed meridian.
What is the International Date Line (IDL)?
The International Date Line lies roughly along the 180° meridian, opposite the Prime Meridian. It is not a straight line; it zigzags to avoid dividing countries and island groups. The main role of the IDL is to keep the calendar date consistent worldwide. When you cross the IDL you change the calendar date by one day: if you cross from west to east you go back one day; if you cross from east to west you move ahead one day.
Why the date line is needed
Without the IDL, travellers going around the world would face confusing situations where local time cycles and calendar dates drift apart. For example, sailing steadily westward and gaining hours by crossing meridians would eventually cause a traveller to be one day off the calendar. The IDL fixes this by defining a place where the date is adjusted by one day when crossing.
Classroom demonstration and examples
Use a world map to show the Prime Meridian and the 180° meridian. Show students how the IDL bends around island groups such as the Aleutian Islands or the Pacific nations so that whole countries stay on the same calendar day. Discuss real examples: travellers flying from New Zealand to the United States may cross the IDL and experience a date change. These examples make the concept concrete and show why the IDL is practical, not purely geometric.
- A person traveling east across the IDL from Samoa to American Samoa loses a day; from American Samoa to Samoa gains a day.
- Greenwich (0°) is used to measure longitudes east and west up to 180°.
Maps, Globes and Distortions
From globe to flat map
Maps are flat representations of the round Earth. To make a flat map from a globe, map-makers use methods called projections. Because the Earth is curved, every projection changes something: it may change shapes, areas, angles, distances or directions. No flat map can preserve all properties exactly, so each projection is a trade-off chosen for a particular use.
Types of distortion
Different projections distort different features. For example, some projections preserve shapes locally (useful for navigation) but stretch areas near the poles. Others preserve area so countries appear in correct proportion to each other but may change shapes. A common classroom example is the Mercator projection which shows straight rhumb lines for navigation but makes high-latitude regions like Greenland look much larger than they really are.
Choosing maps for purpose
Because of distortions, map users must choose the right kind of map. Political maps show administrative boundaries and cities and often use projections that keep shapes reasonable. Physical maps show landforms and may need different projections. Thematic maps present information such as rainfall or population and require projections that fit the data and visual goals. Despite distortion, flat maps are easier to carry, draw and print than globes, which is why both tools are useful in geography education.
Classroom activities to understand distortion
Compare a globe and several flat maps: mark the same two cities and measure distances on each to note differences. Show how Greenland and Africa compare on a Mercator map versus a globe. Discuss why map-makers choose particular projections and when a globe is better. These activities help students appreciate that maps are useful but must be read carefully, keeping distortion in mind.
- Comparing area of Greenland on a world map projection and on a globe to show size distortion.
- Using a flat map to show a travel route and a globe to show true great-circle path between distant cities.
Scale and Measuring Distance on Maps and Globes
What is scale?
Scale is the ratio that links distance on a map or globe to actual ground distance. It can be written as a statement (verbal scale), for example '1 cm on map = 50 km on ground', or shown as a representative fraction like 1:5,000,000. Many maps also include a graphic scale bar which students can use directly to measure distances.
Measuring distance on maps
To measure straight-line distance on a map, place a ruler between the two points and note the map distance, then convert using the scale. For routes that are not straight, use a piece of thread or paper to trace the path, then measure the length of the thread and convert using the scale. Always ensure you use the same units. For small-scale world maps (showing very large areas) distances are approximate; for local or large-scale maps they are more accurate.
Using a globe to measure distance
On a globe, you can measure distance along a meridian (north–south) more easily because degree spacing is uniform. For long distances between two distant places, the shortest path on a sphere is the great-circle route. Mariners and pilots use great-circle calculations to plan efficient routes. In class, show how a route that looks straight on a flat map may curve on the globe as a great-circle arc.
Practical activities
Give students maps with a clear scale and ask them to measure distances between cities using thread or rulers and convert to kilometres. Compare measured distances on a globe and on a flat map to discuss differences. Teach students to check the map’s scale before measuring and to note whether distances are straight-line or along a road or river, which will be longer. These activities build useful map-reading skills for travel and geography projects.
- If the scale says 1 cm = 50 km and the measured distance is 4 cm, real distance = 4 × 50 = 200 km.
- Measure north–south distance on a globe along a meridian using a ruler and convert using the globe’s scale.
- Real distance = Map distance × Scale factor
Grid References and Simple Navigation
What is a grid reference?
A grid reference is a way to describe a location on a map using numbers from the graticule (latitude and longitude) or from a square grid printed on top of a map. On world maps and globes we commonly use latitude and longitude to give exact positions. On local maps, a square grid with eastings and northings helps to find a feature quickly by giving the grid square where it lies.
Reading latitude-longitude references
Always write the latitude first then the longitude, for example 22°N, 79°E. To read such a reference on a map, find the parallel for the latitude and then move to the meridian for the longitude and mark the intersection. For classroom maps with only whole-degree lines, practise estimating positions between printed lines to give approximate coordinates.
Square-grid references for local maps
Some maps use numbered squares. The numbers along the bottom are eastings and along the side are northings. To give a simple grid reference, read the easting first then the northing. For more precise locating you can give more digits (for example four-figure or six-figure references), but at Class 6 students should practice with single or two-digit references to learn the method.
Directional navigation
Use the graticule to describe directions: if a place is both north and east of another, it is north-east (NE). Combine this with measured distances to plan simple routes on a map. Classroom tasks can include finding which town lies north-east of a lake or drawing a path from school to a nearby landmark using compass directions. These simple navigation skills build confidence for map reading and practical orientation outdoors.
- If a town lies at 22°N 79°E, write the grid reference as 22°N, 79°E and mark it on the map.
- On a classroom map with square grid numbered and a point in square 34 (easting 3, northing 4), record the grid reference as 3,4 for a simple location.
Key Concepts
- Earth
- The planet we live on, nearly spherical in shape and the third from the Sun.
- Globe
- A three-dimensional scale model of the Earth showing true positions and relative shapes.
- Latitude
- Angular distance of a place north or south of the Equator measured in degrees.
- Longitude
- Angular distance of a place east or west of the Prime Meridian measured in degrees.
- Parallel
- A line of latitude that runs east–west and stays at constant distance from other parallels.
- Meridian
- A half-circle line of longitude that runs from the North Pole to the South Pole.
- Equator
- The 0° latitude line that divides Earth into Northern and Southern Hemispheres.
- Prime Meridian
- The 0° longitude line passing through Greenwich used as the reference for longitude.
- Tropic of Cancer/Capricorn
- Parallels at about 23½° N and 23½° S marking the furthest latitudes of direct noon Sun.
- Arctic/Antarctic Circles
- Parallels near 66½° N and 66½° S marking regions of polar day and night.
- International Date Line
- Imaginary line near 180° longitude where the calendar date changes by one day when crossed.
- Rotation
- Spinning of the Earth on its axis once every 24 hours, causing day and night.
- Graticule
- The network of latitude and longitude lines on a map or globe.
- Scale
- The ratio showing how distance on a map relates to distance on the ground.
- Time zone
- A region where the same standard time is used, usually covering about 15° of longitude.
End-of-Chapter Trial Paper & Test Questions
Topic-wise questions to test your understanding of every concept in this chapter.
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What shape is the Earth? / पृथ्वी का आकार कैसा है?
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The Earth is nearly spherical, slightly flattened at the poles and bulging at the Equator (an oblate spheroid). / पृथ्वी लगभग गोलाकार है, ध्रुवों पर थोड़ी चपटी और विषुवत रेखा पर थोड़ी फूली हुई है (ओब्लेट सफेरोइड)।
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Why do we use a globe to study the Earth? / पृथ्वी का अध्ययन करने के लिए हम ग्लोब क्यों प्रयोग करते हैं?
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A globe accurately shows the Earth’s curved surface, true positions of continents and oceans, and lines of latitude and longitude without the distortions of flat maps. / ग्लोब पृथ्वी की वक्र सतह, महाद्वीपों और महासागरों की सटीक अवस्थाएँ और अक्षांश-देशांतर रेखाएँ बिना फ्लैट मैप की विकृतियों के दिखाता है।
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What is the Equator and what does it divide? / विषुवत रेखा क्या है और यह क्या विभाजित करती है?
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The Equator is the 0° latitude line that divides the Earth into the Northern Hemisphere and the Southern Hemisphere. / विषुवत रेखा 0° अक्षांश है जो पृथ्वी को उत्तरी गोलार्ध और दक्षिणी गोलार्ध में विभाजित करती है।
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How many degrees of longitude does the Earth rotate in one hour? / पृथ्वी एक घंटे में कितने डिग्री देशांतर घुमती है?
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The Earth rotates 15° of longitude every hour (360° ÷ 24 hours = 15° per hour). / पृथ्वी प्रत्येक घंटे में 15° देशांतर घुमती है (360° ÷ 24 घंटे = 15° प्रति घंटा)।
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If it is 6:00 a.m. at Greenwich (0°) what time is it at 75°E? / यदि ग्रीनविच (0°) पर समय सुबह 6:00 है तो 75°E पर समय क्या होगा?
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75°E is 75° ÷ 15° = 5 hours ahead, so the time will be 11:00 a.m. / 75°E, 75° ÷ 15° = 5 घंटे आगे है, अतः समय सुबह 11:00 होगा।
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Name two important parallels other than the Equator. / विषुवत रेखा के अलावा दो महत्वपूर्ण समानांतर रेखाएँ बताइए।
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The Tropic of Cancer (about 23½° N) and the Tropic of Capricorn (about 23½° S) are two important parallels. / कैंसर रेखा (लगभग 23½° उत्तरी) और मकर रेखा (लगभग 23½° दक्षिणी) दो महत्वपूर्ण समानांतर रेखाएँ हैं।
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What is the International Date Line and what happens when you cross it? / अंतरराष्ट्रीय तारीख रेखा क्या है और इसे पार करने पर क्या होता है?
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The International Date Line is an imaginary line near 180° longitude where the calendar date changes by one day when crossed: east to west adds a day, west to east subtracts a day. / अंतरराष्ट्रीय तारीख रेखा 180° देशांतर के पास एक काल्पनिक रेखा है जहाँ पार करने पर तारीख एक दिन बदल जाती है: पूर्व से पश्चिम जाने पर एक दिन जोड़ता है, पश्चिम से पूर्व जाने पर एक दिन घटता है।
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How do parallels and meridians help in finding the location of a place? / किसी स्थान का पता लगाने में समानांतर और देशांतर रेखाएँ कैसे मदद करती हैं?
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Parallels give the north–south position (latitude) and meridians give the east–west position (longitude); their intersection gives the exact location of a place. / समानांतर उत्तर–दक्षिण स्थिति (अक्षांश) और देशांतर पूर्व–पश्चिम स्थिति (देशांतर) देते हैं; इनके प्रतिच्छेदन से किसी स्थान की सटीक स्थिति मिलती है।
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Describe a simple way to show day and night in the classroom. / कक्षा में दिन और रात दिखाने का सरल तरीका बताइए।
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Use a globe and a lamp in a dark room: shine the lamp on one side of the globe and slowly rotate it to show how parts become lit (day) and dark (night). / एक ग्लोब और एक लैंप प्रयोग करें: अंधेरे कमरे में लैंप से ग्लोब के एक हिस्से को रोशन करें और धीरे-धीरे घुमाएँ ताकि दिखे कैसे हिस्से रोशन (दिन) और अंधेरे (रात) होते हैं।
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If a city is at 60°W and another at 30°W, what is the time difference between them? / यदि एक शहर 60°W पर और दूसरा 30°W पर है, तो उनके बीच समय अंतर क्या होगा?
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Difference in longitude = |60°W − 30°W| = 30°; time difference = 30° ÷ 15° = 2 hours. The city at 30°W is 2 hours ahead of the city at 60°W. / देशांतर अंतर = |60°W − 30°W| = 30°; समय अंतर = 30° ÷ 15° = 2 घंटे। 30°W वाला शहर 60°W वाले शहर से 2 घंटे आगे है।
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Why do maps sometimes show Greenland much larger than it really is? / मैप्स में कभी-कभी ग्रीनलैंड को वास्तव में उससे बहुत बड़ा क्यों दिखाया जाता है?
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Some map projections distort area, especially near the poles, making high-latitude regions appear larger than they are; this causes Greenland to look oversized on those maps. / कुछ मैप प्रोजेक्शन क्षेत्र का विकृति करते हैं, विशेषकर ध्रुवों के पास, जिससे उच्च-अक्षांश क्षेत्र वास्तविक से बड़े दिखते हैं; इसलिए कुछ मानचित्रों में ग्रीनलैंड बड़ा दिखता है।
Related Laws & Principles
Explore allFoundational laws & principles behind this chapter. Each one opens a full page — what it says, why it matters, five practice questions and the mistakes to avoid.