NAME iang amor ora SKILLS PRACTICE 54 For use with Section 6-9 DATE 4/26/aa Vertical Motion Problems Each of the following problems uses the formula d = rt - 5t². Replace r with the given value for each problem. 1. Adam tossed a baseball into the air with an initial upward velocity of 10 meters per second. a. Write an equation relating the distance in meters of the ball above where it was tossed t seconds after it was tossed. b. How high above where it was tossed would the ball be after i. 1 second ii. 0.5 seconds iii. 1.5 seconds c. When did the ball fall back to the level at which it was tossed? d. The ball reaches its maximum height when t is one-half of how long it took the ball to get back to where it was tossed. When did this happen? How high did the ball go? e. Would the ball ever reach a height of 10 meters? Justify your answer with figures.

Inquiry into Physics
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Chapter1: The Study Of Motion
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NAME iang
amor
ora
SKILLS PRACTICE 54
For use with Section 6-9
DATE 4/26/aa
Vertical Motion Problems
Each of the following problems uses the formula d = rt - 5t².
Replace r with the given value for each problem.
1. Adam tossed a baseball into the air with an initial upward velocity
of 10 meters per second.
a. Write an equation relating the distance in meters of the ball
above where it was tossed t seconds after it was tossed.
b. How high above where it was tossed would the ball be after
i. 1 second
ii. 0.5 seconds
iii. 1.5 seconds
c. When did the ball fall back to the level at which it was tossed?
d. The ball reaches its maximum height when t is one-half of how
long it took the ball to get back to where it was tossed. When
did this happen? How high did the ball go?
e. Would the ball ever reach a height of 10 meters? Justify your
answer with figures.
Transcribed Image Text:NAME iang amor ora SKILLS PRACTICE 54 For use with Section 6-9 DATE 4/26/aa Vertical Motion Problems Each of the following problems uses the formula d = rt - 5t². Replace r with the given value for each problem. 1. Adam tossed a baseball into the air with an initial upward velocity of 10 meters per second. a. Write an equation relating the distance in meters of the ball above where it was tossed t seconds after it was tossed. b. How high above where it was tossed would the ball be after i. 1 second ii. 0.5 seconds iii. 1.5 seconds c. When did the ball fall back to the level at which it was tossed? d. The ball reaches its maximum height when t is one-half of how long it took the ball to get back to where it was tossed. When did this happen? How high did the ball go? e. Would the ball ever reach a height of 10 meters? Justify your answer with figures.
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