In making a topographical map, it is not practical to measure the heights of structures such as mountains directly. This exercise illustrates how some 7 feet above the such measurements are taken. A surveyor whose eye is a ground views a mountain peak that is c = 3 horizontal miles distant. %3D Peak Directly in his line of sight is the top of a surveying pole that is 10 horizontal = 8 feet high. How tall is the mountain peak? Note: One feet distant and b mile is 5280 feet. ft Need Help? Read It

Elementary Algebra
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Author:Lynn Marecek, MaryAnne Anthony-Smith
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Chapter8: Rational Expressions And Equations
Section8.9: Use Direct And Inverse Variation
Problem 503E: The length a spring stretches varies directly with a weight placed at the end of the spring. When...
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In making a topographical map, it is not practical to measure the heights of
structures such as mountains directly. This exercise illustrates how some
such measurements are taken. A surveyor whose eye is a = 7 feet above the
ground views a mountain peak that is c =
3 horizontal miles distant.
Peak
10
Directly in his line of sight is the top of a surveying pole that is 10 horizontal
feet distant and b = 8 feet high. How tall is the mountain peak? Note: One
mile is 5280 feet.
ft
Need Help?
Read It
Transcribed Image Text:In making a topographical map, it is not practical to measure the heights of structures such as mountains directly. This exercise illustrates how some such measurements are taken. A surveyor whose eye is a = 7 feet above the ground views a mountain peak that is c = 3 horizontal miles distant. Peak 10 Directly in his line of sight is the top of a surveying pole that is 10 horizontal feet distant and b = 8 feet high. How tall is the mountain peak? Note: One mile is 5280 feet. ft Need Help? Read It
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