Question
The relationship between force and position is shown in the figure given (in one dimensional case) calculate the work done by the force in displacing a body from x=0 cm to x=5 cm
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)
- 30 ergs
- 70 ergs
- 20 ergs
- 60 ergs
The correct answer is: 30 ergs
Related Questions to study
Fifth term of G.P is 2 The product of its first nine terms is
Here note that the fifth term is having fourth power of 2 and not fifth power. We need not to find all nine terms separately; only finding the product is enough because that product will then be written in the form of the term that is known. Terms in a G.P. are having a common ratio in between. That’s why the power of r is increasing as the terms are increasing.
Fifth term of G.P is 2 The product of its first nine terms is
Here note that the fifth term is having fourth power of 2 and not fifth power. We need not to find all nine terms separately; only finding the product is enough because that product will then be written in the form of the term that is known. Terms in a G.P. are having a common ratio in between. That’s why the power of r is increasing as the terms are increasing.