Chapter 3: Problem 74
Why would a person’s hang time be considerably greater on the Moon than on Earth?
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These are the key concepts you need to understand to accurately answer the question.
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Chapter 3: Problem 74
Why would a person’s hang time be considerably greater on the Moon than on Earth?
These are the key concepts you need to understand to accurately answer the question.
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Try this with your friends. Hold a dollar bill so that the midpoint hangs between a friend’s fingers and challenge him to catch it by snapping his fingers shut when you release it. He won’t be able to catch it! Explanation: From \(d=1 / 2 g t^{2}\) the bill will fall a distance of 8 centimeters (half the length of the bill) in a time of \(1 / 8 \mathrm{sec}-\) ond, but the time required for the necessary impulses to travel from his eye to his brain to his fingers is at least 1\(/ 7\) second.
Make up a multiple-choice question that would check a classmate’s understanding of the distinction between velocity and acceleration.
In this chapter, we studied idealized cases of balls rolling down smooth planes and objects falling with no air resistance. Suppose a classmate complains that all this attention focused on idealized cases is worthless because idealized cases simply don’t occur in the everyday world. How would you respond to this complaint? How do you suppose the author of this book would respond?
A car takes 10 s to go from \(v=0 \mathrm{m} / \mathrm{s}\) to \(v=25 \mathrm{m} / \mathrm{s}\) at constant acceleration. If you wish to find the distance traveled using the equation \(d=1 / 2 a t^{2},\) what value should you use for \(a\) ?
Differentiate between average speed and instantaneous speed.
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