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The kinetic energy 'K' of a particle moving in a straight line depends up on the distance 's' as K=as square, force acting on the particle is ??? Ans; 2as?
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The kinetic energy 'K' of a particle moving in a straight line depends...
Explanation:

To determine the force acting on the particle, we need to differentiate the kinetic energy formula with respect to distance.

Given:
Kinetic energy (K) = as^2

Differentiating K with respect to s, we get:
dK/ds = d(as^2)/ds

To differentiate as^2, we apply the power rule of differentiation.
The power rule states that if y = ax^n, then dy/dx = anx^(n-1).

Applying the power rule, we differentiate as^2:
d(as^2)/ds = 2as

Therefore, the force acting on the particle is 2as.

Summary:
- Kinetic energy (K) of a particle moving in a straight line depends on the distance traveled (s) and is given by K = as^2.
- To find the force acting on the particle, we differentiate the kinetic energy formula with respect to distance.
- Differentiating as^2 using the power rule, we get d(as^2)/ds = 2as.
- Hence, the force acting on the particle is 2as.
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The kinetic energy 'K' of a particle moving in a straight line depends up on the distance 's' as K=as square, force acting on the particle is ??? Ans; 2as?
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