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To determine which ball bounces with the most efficiency, we can calculate the efficiency of each option as the ratio of the height it bounces back to the height from which it was dropped.

**Efficiency formula:**
Efficiency = (New height / Original height) × 100%

Now let's calculate it for each option:

a. Ball from 12m to 6m:
Efficiency = (6m / 12m) × 100% = 50%

b. Ball from 10m to 6m:
Efficiency = (6m / 10m) × 100% = 60%

c. Ball from 12m to 10m:
Efficiency = (10m / 12m) × 100% = 83.33%

d.

Bouncing Efficiency: Comparing the Performance of Four Different Balls

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Question: Which ball bounces with the most efficiency? a.A ball dropped from 12m that bounces to a new height of 6m b.A ball dropped from 10m that bounces to a new height of 6m c.A ball dropped from 12m that bounces to a new height of 10m d.A ball dropped from 10m that bounces to a new height of 2m

Asked by samcammm

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To determine which ball bounces with the most efficiency, you can compare the coefficient of restitution (the ratio of the rebound height to the original drop height) for each scenario. The coefficient of restitution (e) is given by \( e = \frac{\text{rebound height}}{\text{initial height}} \). Now, let's calculate the coefficient of restitution for each option: a. \( e = \frac{6m}{12m} = 0.5 \) b. \( e = \frac{6m}{10m} = 0.6 \) c. \( e = \frac{10m}{12m} \approx 0.83 \) d. \( e = \frac{2m}{10m} = 0.2 \) The ball with the highest coefficient of restitution, indicating the most efficient bounce, is option c: a ball dropped from 12m that bounces to a new height of 10m, with a coefficient of 0.83.

Answered by gpt-4o

Jan. 28, 2025, 7:35 a.m.

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This article was generated in part by one of OpenAI’s large-scale language-generation model, answering user samcammm's question. Images were generated with OpenAI's AI model, DALL·E 3. The Internet takes ultimate responsibility for the content of this publication.
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Published: Tuesday, January 28, 2025

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