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Solve. -A Ball Is Dropped from a Height of 25 Feet

Question 143

Multiple Choice

Solve.
-A ball is dropped from a height of 25 feet. Each time it strikes the ground, it bounces up to 0.7 of theprevious height. The total distance the ball has traveled before the second bounce is 25 + 2(25 ∙ 0.7) feet,and the total distance the ball has traveled before bounce n + 1 is Solve. -A ball is dropped from a height of 25 feet. Each time it strikes the ground, it bounces up to 0.7 of theprevious height. The total distance the ball has traveled before the second bounce is 25 + 2(25 ∙ 0.7) feet,and the total distance the ball has traveled before bounce n + 1 is   Use facts about infinite geometric series to calculate the total distance the ball has traveled by the time it hasstopped bouncing. A)    B)    C)    D)   Use facts about infinite geometric series to calculate the total distance the ball has traveled by the time it hasstopped bouncing.


A) Solve. -A ball is dropped from a height of 25 feet. Each time it strikes the ground, it bounces up to 0.7 of theprevious height. The total distance the ball has traveled before the second bounce is 25 + 2(25 ∙ 0.7) feet,and the total distance the ball has traveled before bounce n + 1 is   Use facts about infinite geometric series to calculate the total distance the ball has traveled by the time it hasstopped bouncing. A)    B)    C)    D)
B) Solve. -A ball is dropped from a height of 25 feet. Each time it strikes the ground, it bounces up to 0.7 of theprevious height. The total distance the ball has traveled before the second bounce is 25 + 2(25 ∙ 0.7) feet,and the total distance the ball has traveled before bounce n + 1 is   Use facts about infinite geometric series to calculate the total distance the ball has traveled by the time it hasstopped bouncing. A)    B)    C)    D)
C) Solve. -A ball is dropped from a height of 25 feet. Each time it strikes the ground, it bounces up to 0.7 of theprevious height. The total distance the ball has traveled before the second bounce is 25 + 2(25 ∙ 0.7) feet,and the total distance the ball has traveled before bounce n + 1 is   Use facts about infinite geometric series to calculate the total distance the ball has traveled by the time it hasstopped bouncing. A)    B)    C)    D)
D) Solve. -A ball is dropped from a height of 25 feet. Each time it strikes the ground, it bounces up to 0.7 of theprevious height. The total distance the ball has traveled before the second bounce is 25 + 2(25 ∙ 0.7) feet,and the total distance the ball has traveled before bounce n + 1 is   Use facts about infinite geometric series to calculate the total distance the ball has traveled by the time it hasstopped bouncing. A)    B)    C)    D)

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