Potential energy in spring

If it takes 4 J 4 \text{ J} of work to stretch a Hooke's law spring 10 cm 10 \text{ cm} from its unstretched(original) length, determine the extra work required to stretch it an additional 10 cm. 10 \text{ cm.}

4 J 16 J 8 J 12 J

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1 solution

Godwin Tom George
Sep 27, 2014

4=(1/2)k(10)^2

=>k=8/100

Final work done =(1/2)(8/100)(20)^2

=16J

Additional work done =16-4=12J

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