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A force F acting on a body depends on its displacement S as F directly proportional to S ^-1/3. The power delivered by F will depend on displacement as . ans is S^0.plz expln.
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A force F acting on a body depends on its displacement S as F directly...
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A force F acting on a body depends on its displacement S as F directly...
Explanation:

  • Given: F directly proportional to S ^-1/3

  • Let's assume that constant of proportionality is K.

  • Therefore, F = K * S ^-1/3

  • Now, let's find the power delivered by the force F.

  • Power is defined as the rate of work done or energy transferred per unit time.

  • Power = Force * Velocity

  • As the force F is acting on the body, it is causing displacement.

  • Therefore, we can say that the velocity of the body is directly proportional to the displacement S.

  • Let's assume that the constant of proportionality is C.

  • Therefore, Velocity = C * S

  • Substituting the value of Velocity in the formula of Power:

  • Power = Force * Velocity = (K * S ^-1/3) * (C * S)

  • Simplifying the above equation:

  • Power = K * C * S ^2/3

  • We can see that the power delivered by the force F is directly proportional to S ^2/3

  • Therefore, the power delivered by the force F will depend on displacement as S^2/3.

  • However, as the constant of proportionality K and C are unknown, we cannot determine the exact power delivered by the force F.

  • Therefore, the final answer is Power ∝ S^2/3 or Power depends on displacement as S^0.

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A force F acting on a body depends on its displacement S as F directly proportional to S ^-1/3. The power delivered by F will depend on displacement as . ans is S^0.plz expln.
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