Modeling Earth’s Surface Say Thanks to the Authors Click http://www.ck12.org/saythanks (No sign in required) To access a customizable version of this book, as well as other interactive content, visit www.ck12.org CK-12 Foundation is a non-profit organization with a mission to reduce the cost of textbook materials for the K-12 market both in the U.S. and worldwide. Using an open-content, web-based collaborative model termed the FlexBook®, CK-12 intends to pioneer the generation and distribution of high-quality educational content that will serve both as core text as well as provide an adaptive environment for learning, powered through the FlexBook Platform®. Copyright © 2014 CK-12 Foundation, www.ck12.org The names “CK-12” and “CK12” and associated logos and the terms “FlexBook®” and “FlexBook Platform®” (collectively “CK-12 Marks”) are trademarks and service marks of CK-12 Foundation and are protected by federal, state, and international laws. Any form of reproduction of this book in any format or medium, in whole or in sections must include the referral attribution link http://www.ck12.org/saythanks (placed in a visible location) in addition to the following terms. Except as otherwise noted, all CK-12 Content (including CK-12 Curriculum Material) is made available to Users in accordance with the Creative Commons Attribution-Non-Commercial 3.0 Unported (CC BY-NC 3.0) License (http://creativecommons.org/ licenses/by-nc/3.0/), as amended and updated by Creative Commons from time to time (the “CC License”), which is incorporated herein by this reference. Complete terms can be found at http://www.ck12.org/terms. Printed: August 26, 2014 www.ck12.org C HAPTER Chapter 1. Modeling Earth’s Surface 1 Modeling Earth’s Surface Lesson 2.3: True or False Name___________________ Class______________ Date________ Write true if the statement is true or false if the statement is false. _____ 1. Locations on a globe are determined using rectangular coordinates. _____ 2. A flat map is most accurate over a large area. _____ 3. All compass directions are curved lines on a Mercator projection. _____ 4. A conic projection best depicts the area where the cone touches the globe. _____ 5. Gnomonic projections are often used to map the poles. _____ 6. Mercator projections are no longer used. _____ 7. Robinson projections are still commonly used. _____ 8. Winkel Tripel projections are used by the National Geographic Society. _____ 9. Locations on a map are determined using polar coordinates. _____ 10. The oldest type of projection is a Mercator projection. Lesson 2.3: Critical Reading Name___________________ Class______________ Date________ Read this passage based on the text and answer the questions that follow. Map Projections Earth’s surface is curved, whereas maps are flat. To represent a curved surface on a flat map requires the use of some type of projection. There are several commonly used types of projections. The oldest type of projection is a Mercator projection. Mercator projections are still commonly used today. A Mercator projection is made by wrapping a flat piece of paper around a globe at the equator to make a cylinder. The paper touches the globe at the equator, but the distance between the globe and paper increases toward the poles. The features of Earth’s surface are projected outward onto the cylinder. When the cylinder is unrolled, the result is a flat Mercator projection. A Mercator projection is most accurate near the equator. Here, the shapes and sizes of features are correct. However, the features get stretched out near the poles. For example, on a Mercator projection Greenland is stretched out to look almost as big the United States. Other types of projections include conic, gnomonic, Robinson, and Winkel Tripel projections. • A conic projection uses a cone rather than a cylinder to project Earth’s curved surface onto a flat map. It best depicts the area where the cone touches the globe. This area depends on the choice of the map maker. • A gnomonic projection projects Earth surface onto a flat map from a single point. The projection is most accurate for features near that point. The poles are often mapped this way. 1 www.ck12.org • A Robinson projection creates an elliptical rather than rectangular map. Lines of latitude are represented by straight lines, whereas lines of longitude are represented by curved lines. This projection has less distortion near the poles than a Mercator project. • A Winkel Tripel projection uses mathematical formulas to create a flat map of Earth’s curved surface. This type of projection is distorted at the edges. The National Geographic Society uses Winkel Tripel projections. Questions 1. What are projections? Why are projections used to make maps of Earth’s surface? 2. Describe how a Mercator projection is made. What is a disadvantage of Mercator projections? 3. List and briefly describe two other types of map projections. Lesson 2.3: Multiple Choice Name___________________ Class______________ Date________ Circle the letter of the correct choice. 1. Using a globe to represent Earth’s surface avoids distortions of the a. b. c. d. sizes of continents. shapes of land masses. distances between places. all of the above 2. To find the shortest distance between two points on a globe, you find the length of the a. b. c. d. arc that connects them. meridian closest to them. straight line between them. none of the above 3. A radar map may be used to show a. b. c. d. topography. weather. climate. two of the above 4. A Mercator projection is most accurate at a. b. c. d. the poles. the equator. 45 degrees north. 45 degrees south. 5. A gnomonic projection is always centered on a. b. c. d. the equator. a single point. the north pole. the south pole. 6. Which statement about a Robinson projection is true? a. Scales along different lines of latitude are the same. b. Distances along each line of latitude are true to scale. 2 www.ck12.org Chapter 1. Modeling Earth’s Surface c. Distortion is greatest within 45 degrees of the equator. d. There is more distortion near the poles than on a Mercator projection. 7. Which statement is true about all projections? a. b. c. d. They are the most accurate way to represent Earth’s surface. They project Earth’s curved surface onto a cylinder or cone. They distort sizes and shapes of features at the edges. They are most accurate near the equator. Lesson 2.3: Matching Name___________________ Class______________ Date________ Match each definition with the correct term. Definitions _____ 1. map that uses colors to show elevations of large areas _____ 2. map that is created by projecting Earth’s surface on a cylinder _____ 3. map that shows terrain and vegetation _____ 4. map that is created by projecting Earth’s surface on a cone _____ 5. map that shows elevations using contour lines _____ 6. map that has an elliptical shape because only latitude lines are projected while meridians are curved _____ 7. map that is created by projecting Earth’s surface from a single point Terms a. Mercator projection b. satellite-view map c. conic projection d. relief map e. gnomonic projection f. topographic map g. Robinson projection Lesson 2.3: Fill in the Blank Name___________________ Class______________ Date________ Fill in the blank with the appropriate term. 1. 2. 3. 4. 5. A(n) __________ is the most accurate way to represent Earth’s curved surface. Any two-dimensional representation of Earth’s surface is a(n) __________. Any map that projects Earth’s curved surface onto flat paper is a(n) __________. A map that shows average temperatures and rainfall is a(n) __________ map. A map that shows air masses, fronts, and storms is a(n) __________ map. 3 www.ck12.org 6. A map that shows the types and locations of rocks in an area is a(n) __________ map. 7. A(n) __________ projection uses mathematical formulas to represent Earth’s curved surface in two dimensions. Lesson 2.3: Critical Writing Name___________________ Class______________ Date________ Thoroughly answer the question below. Use appropriate academic vocabulary and clear and complete sentences. Explain the pros and cons of using a globe to represent Earth’s surface. 4
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