(5. Due to the curvature of Earth's surface, the maximum distance, d, in kilometers that a person can see from a height h meters above the ground is given by the formula d = V. a. Use the formula to determine the maximum distance a person can see from a height of 64 meters. b. Use the formula to determine the maximum distance a person can see from a height of 100 meters.

Algebra: Structure And Method, Book 1
(REV)00th Edition
ISBN:9780395977224
Author:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Publisher:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Chapter4: Polynomials
Section4.10: Problems Without Solutions
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Question
Question 5 a. And b.
250 Chapter 4
C.
10
21
Problem Solving with Fractions
4
24
d. -3 = 35
5. Due to the curvature of Earth's surface, the maximum distance, d, in kilometers that a person
can see from a height h meters above the ground is given by the formula
d = Vh.
a. Use the formula to determine the maximum distance a person can see from a height of
64 meters.
b. Use the formula to determine the maximum distance a person can see from a height of
100 meters.
An object dropped from a height falls a distance of d feet in t seconds. The formula that
describes this relationship is d = 161². A math book is dropped from the top of a building that
is 400 feet high.
a. How far has the book fallen in second?
b. After seconds, how far above the ground is the book?
b. s 3 inches
7. Recall from the activity that hang timer for a jump is given by t =Vs, where s is the height
of the jump in feet, and r is measured in seconds. Determine the hang time for the following
heights.
a. s= 1 foot
Transcribed Image Text:250 Chapter 4 C. 10 21 Problem Solving with Fractions 4 24 d. -3 = 35 5. Due to the curvature of Earth's surface, the maximum distance, d, in kilometers that a person can see from a height h meters above the ground is given by the formula d = Vh. a. Use the formula to determine the maximum distance a person can see from a height of 64 meters. b. Use the formula to determine the maximum distance a person can see from a height of 100 meters. An object dropped from a height falls a distance of d feet in t seconds. The formula that describes this relationship is d = 161². A math book is dropped from the top of a building that is 400 feet high. a. How far has the book fallen in second? b. After seconds, how far above the ground is the book? b. s 3 inches 7. Recall from the activity that hang timer for a jump is given by t =Vs, where s is the height of the jump in feet, and r is measured in seconds. Determine the hang time for the following heights. a. s= 1 foot
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