1. What is the change in vertical position of the bungee jumper between t = 0 and t = 20 You may estimate using the graph or use the function. If you use the function, round to 1 decimal place. In either case, be sure to show all work as to how you arrived at the solution. 2. Estimate the jumper's average velocity on each of the following time intervals: [0,20] and [4,6]. Include the units and appropriate positive/negative sign. 3. Select a 3rd time interval in which the jumper's average velocity will be positive, and calculate it. State both the interval, and the average velocity (with the units).
1. What is the change in vertical position of the bungee jumper between t = 0 and t = 20 You may estimate using the graph or use the function. If you use the function, round to 1 decimal place. In either case, be sure to show all work as to how you arrived at the solution. 2. Estimate the jumper's average velocity on each of the following time intervals: [0,20] and [4,6]. Include the units and appropriate positive/negative sign. 3. Select a 3rd time interval in which the jumper's average velocity will be positive, and calculate it. State both the interval, and the average velocity (with the units).
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A bungee jumper dives from a tower at time t = 0.
s(t)= 75 cos(0.8x) • e^ -0.2x + 75
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Given:
A bungee jumper dives from a tower at .
The displacement-time relation for the bungee jumper is, .
To compute:
1. The change in the vertical position of the jumper between and .
2. jumper's average velocity in the interval and .
3. the third time interval when the average velocity will be positive.
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