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Physics
The force exerted on an object is F = fo ( (x/a)-1) (where f0 and a are constants). The work done in moving the object from x = 0 to x = 3a
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Q. The force exerted on an object is $F\, =\, f_o (\frac {x}{a}-1)$ (where $f_0$ and $a$ are constants). The work done in moving the object from $x\, =\, 0 \,to\, x\, =\, 3a$
A
$\frac {3}{2} f_o\,a$
B
$\frac {1}{2} f_o\,a$
C
$f_oa$
D
Zero
Solution:
$W = \int_{0}^{3a}Fdx = \left|\frac{f_{ox^{2}}}{2a}-f_{o}x\right|_{ }^{3a}{_o}$ =$\frac {3f_oa}{2}$