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3) A tennis ball bounces on the ground. The heights of the ball above the ground form a geometric sequence, with the first bounce being 80 cm above ground level and the second being 60 cm. a. How high off the ground was the ball dropped? b. Write the equation for total distance travelled by the ball over all its bounces and evaluate it. e Explain both in context of the question and the equation why you were able to solve part b for a value. c.

3) A tennis ball bounces on the ground. The heights of the ball above the ground form a geometric sequence, with the first bounce being 80 cm above ground level and the second being 60 cm. a. How high off the ground was the ball dropped? b. Write the equation for total distance travelled by the ball over all its bounces and evaluate it. e Explain both in context of the question and the equation why you were able to solve part b for a value. c.

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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3) A tennis ball bounces on the ground. The heights of the ball above the ground form a geometric sequence, with the first bounce being 80 cm above ground level and the second being 60 cm. а. How high off the ground was the ball dropped?« b. Write the equation for total distance travelled by the ball over all its bounces and evaluate it. e c. Explain both in context of the question and the equation why you were able to solve part b for a value.
Transcribed Image Text:3) A tennis ball bounces on the ground. The heights of the ball above the ground form a geometric sequence, with the first bounce being 80 cm above ground level and the second being 60 cm. а. How high off the ground was the ball dropped?« b. Write the equation for total distance travelled by the ball over all its bounces and evaluate it. e c. Explain both in context of the question and the equation why you were able to solve part b for a value.
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