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Which factors determine the energy required to raise a flag from the ground to the top of a tall flagpole using a pulley? Does raising the flag slowly or quickly change the amount of work done?

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Question

Which factors determine the energy required to raise a flag from the ground to the top of a tall flagpole using a pulley? Does raising the flag slowly or quickly change the amount of work done? If the speed at which the flag is raised is doubled, how does the power requirement change? Explain your answers.

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Solution

W = mgh provides the energy (effort) needed to raise the flag.

Thus, the amount of energy needed is determined by two factors:

(i) The flag's mass, or weight (mg), and

(ii) The flagpole's height (h).

(A fixed pulley does not lessen the amount of work done; its mechanical advantage is 1; it merely modifies the effort's direction.)

Raising rapidly or slowly: The amount of work required is only determined by the flag's weight and the height it is lifted; time is not a factor. Therefore, whether the flag is raised swiftly or slowly has no effect on the quantity of work completed.

Doubling the speed: Power = `"Work done"/"Time"`

The amount of work completed doesn't change. The time required is cut in half if the speed is doubled. When the speed doubles, the power consumption doubles because power is inversely related to time.

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Chapter 7: Work, Energy, and Simple Machines - Revise, Reflect, Refine [Page 137]

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NCERT Science Exploration [English] Class 9
Chapter 7 Work, Energy, and Simple Machines
Revise, Reflect, Refine | Q 7. | Page 137
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