Change in kinetic energy:
∆E_k=E_k2-E_k1=(mϑ^2)/2-(mϑ_0^2)/2=(mϑ^2)/2," "(1)
where (mϑ_0^2)/2=0, because ϑ_0=0.
According to Newton's second law of motion:
F=ma=m (ϑ-ϑ_0)/t=mϑ/t " "(2)
From (2) we can find the final velocity:
ϑ=Ft/m " "(3)
Substituting (3) into (1), we receive:
∆E_k=(mϑ^2)/2=(mF^2 t^2)/(2m^2 )=(F^2 t^2)/2m
∆E_k=(〖20〗^2∙1^2)/(2∙10)=20 (J)
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