DUE LESSON 24 DAY 2 PRACTICE SET NAME Mahenze Example Mr. Nichols followed the road from the entrance of a park to his campsite. He drove 6 miles south, then 5 miles east, 3 miles south, and finally 7 miles east to the campsite. In all, how far did Mr. Nichols drive? Suppose Mr. Nichols had been able to drive straight from the entrance of the park to the campsite. How could you find that distance? You can use the diagram to help you solve this problem. Add the individual distances to find that Mr. Nichols drove a total of 6 +5+3+7= 21 miles. You can use the Pythagorean Theorem to find the distance that Mr. Nichols would have driven if he could have driven straight from the entrance to the campsite. The distance is the hypotenuse of a right triangle with leg lengths of 9 miles and 12 miles, so you can write and solve the equation 92 +122= c² and solve for c. Entrance PE Campsite had been able to drive straight from the entrance to his

Elementary Geometry For College Students, 7e
7th Edition
ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
ChapterP: Preliminary Concepts
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DUE
LESSON 24 DAY 2 PRACTICE SET
PER.
TTT
-Entrance
NAME Mahenzie
Example
Mr. Nichols followed the road from the entrance
of a park to his campsite. He drove 6 miles south,
then 5 miles east, 3 miles south, and finally 7 miles
east to the campsite. In all, how far did Mr. Nichols
drive? Suppose Mr. Nichols had been able to drive
straight from the entrance of the park to the
campsite. How could you find that distance?
Camps
You can use the diagram to help you solve this
problem. Add the individual distances to find that
Mr. Nichols drove a total of 6 + 5+3+7= 21 miles.
You can use the Pythagorean Theorem to find the
distance that Mr. Nichols would have driven if he
could have driven straight from the entrance to
the campsite. The distance is the hypotenuse of
a right triangle with leg lengths of 9 miles and
12 miles, so you can write and solve the equation
92 +12²= c² and solve for c.
1.
Find the distance if Mr. Nichols had been able to drive straight from the entrance to his
campsite.
Show your work.
Transcribed Image Text:DUE LESSON 24 DAY 2 PRACTICE SET PER. TTT -Entrance NAME Mahenzie Example Mr. Nichols followed the road from the entrance of a park to his campsite. He drove 6 miles south, then 5 miles east, 3 miles south, and finally 7 miles east to the campsite. In all, how far did Mr. Nichols drive? Suppose Mr. Nichols had been able to drive straight from the entrance of the park to the campsite. How could you find that distance? Camps You can use the diagram to help you solve this problem. Add the individual distances to find that Mr. Nichols drove a total of 6 + 5+3+7= 21 miles. You can use the Pythagorean Theorem to find the distance that Mr. Nichols would have driven if he could have driven straight from the entrance to the campsite. The distance is the hypotenuse of a right triangle with leg lengths of 9 miles and 12 miles, so you can write and solve the equation 92 +12²= c² and solve for c. 1. Find the distance if Mr. Nichols had been able to drive straight from the entrance to his campsite. Show your work.
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