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Work Energy and Power MCQ Questions & Answers in Basic Physics | Physics
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Physics
Basic Physics
Work Energy and Power
191.
A particle moves from a point $$\left( { - 2\hat i + 5\hat j} \right)$$ to $$\left( {4\hat j + 3\hat k} \right)$$ when a force of $$\left( {4\hat i + 3\hat j} \right)N$$ is applied. How much work has been done by the force?
A
$$8\,J$$
B
$$11\,J$$
C
$$5\,J$$
D
$$2\,J$$
Answer :
$$5\,J$$
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Discuss Question
Position vectors of the particles are $${r_1} = - 2\hat i + 5\hat j\,\,{\text{and}}\,\,{r_2} = 4\hat j + 3\hat k$$
∴ Displacement of the particle, $$\Delta s = {r_2} - {r_1}$$
$$\eqalign{ & = 4\hat j + 3\hat k - \left( { - 2\hat i + 5\hat j} \right) \cr & = 2\hat i - \hat j + 3\hat k \cr} $$
Force on the particle, $$F = 4\hat i + 3\hat j\,N$$
∴ Work done, $$W = F \cdot \Delta s = \left( {4\hat i + 3\hat j\,} \right) \cdot \left( {2\hat i - \hat j + 3\hat k} \right)$$
$$ = 8 - 3 = 5\,J$$
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