The problem involves calculating the work done on a body. The following values are provided:
The work done ($W$) by a constant force ($F$) causing a displacement ($d$) is given by the formula:
$W = F \times d \times \cos(\theta)$
where $\theta$ is the angle between the force vector and the displacement vector.
Since the force and displacement are in the same direction, the angle $\theta$ between them is $0^\circ$. The cosine of $0^\circ$ is 1:
$\theta = 0^\circ$
$\cos(0^\circ) = 1$
Now, substitute the given values into the work done formula:
$W = (5 \, \text{N}) \times (50 \, \text{m}) \times 1$
$W = 250 \, \text{N} \cdot \text{m}$
The unit N$\cdot$m is equivalent to Joules (J). Therefore:
$W = 250 \, \text{J}$
The work done is positive because the force acts in the direction of displacement.
The work done under the action of this force is +250 J.
A body of mass 100 kg rests on a horizontal plane, the value of coefficient of friction between the body and plane being 0.025. Find the work done in moving the body through a distance of 10 metres along the plane.
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The energy equivalence of 1 eV is