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 Mapmaking Guide (9-12)
Mapmaking Guide (9-12) Page 7 of 8 www.nationalgeographic.com/xpeditions © 2005 National Geographic Society. All rights reserved. Isoline (also called isopleth) maps use lines to connect points of equal value, such as temperature, rainfall, or elevation. Lines of equal temperature are...
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Mapmaking Guide (9-12) Page 7 of 8 www.nationalgeographic.com/xpeditions © 2005 National Geographic Society. All rights reserved. Isoline (also called isopleth) maps use lines to connect points of equal value, such as temperature, rainfall, or elevation. Lines of equal temperature are called isotherms, lines of equal rainfall are called isohyets, and lines of equal elevation are called contours. Contour lines are often used on topographic maps. Cartograms distort
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http://www.nationalgeographic.com/xpeditions/lessons/09/g912/cartographyguidestudent.pdf#page=2
www.nationalgeographic.com/xpeditions/lessons/09/g912/cartographyguidestu...
on a street map) or a set of intersecting lines identifying selected latitudes and longitudes (often used on <span class="highlight">topographic</span> or world <span class="highlight">maps</span>).
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http://www.nationalgeographic.com/xpeditions/lessons/09/g912/cartographyguidestudent.pdf#page=7
www.nationalgeographic.com/xpeditions/lessons/09/g912/cartographyguidestu...
Mapmaking Guide (9-12) Page 7 of 8 www.nationalgeographic.com/xpeditions © 2005 National Geographic Society. All rights reserved. Isoline (also called isopleth) <span class="highlight">maps</span> use lines to connect points of equal value, such as temperature, rainfall, or elevation. Lines of equal temperature are called isotherms, lines of equal rainfall are called isohyets, and lines of equal elevation are called contours. <span class="highlight">Contour</span> lines are often used on <span class="highlight">topographic</span> <span class="highlight">maps</span>. Cartograms distort
Charles A. Dana Center: Symmetry of Design: Teacher Notes
designs possible based on the transformations . (Note: There are a finite number of combinations of transformations, but there are still an infinite number of transformations possible because translations can be of any length, rotations can have any center, with any number of degrees of turn, and r...
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designs possible based on the transformations . (Note: There are a finite number of combinations of transformations, but there are still an infinite number of transformations possible because translations can be of any length, rotations can have any center, with any number of degrees of turn, and reflections can use any line as a reflector.) For each rigid motion: 1. Review the rigid motions described in the notes for each section; each definition is followed by an example in the student notes. These examples
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http://www.utdanacenter.org/mathtoolkit/downloads/models/geo2_symmetry.pdf#page=3
www.utdanacenter.org/mathtoolkit/downloads/models/geo2_symmetry.pdf#page=...
designs possible based on the transformations . (Note: There are a finite number of combinations of transformations, but there are still an infinite number of transformations possible because translations can be of any length, rotations can have any center, with any number of degrees of turn, and reflections can use any <span class="highlight">line</span> as a reflector.) <span class="highlight">For</span> each rigid motion: 1. Review the rigid motions described in the notes <span class="highlight">for</span> each section; each definition is followed by an example in the student notes. These examples
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