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A 5.8kg object, initially at rest, is acted on by a net external force in a straight line described by F=8(1-exp(-0.2t))N, where t is in seconds. a) What is the magnitude of the momentum of the object after 11.5s have elapsed? b) What is the work of the net external force after 11.5s have elapsed?
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\[ F = 8(1-e^{-0.2t})N\] \[ \frac{d \textbf p}{dt} = \textbf F\] \[ \int_{p_o}^{p} d\textbf p = \int_{t_i}^{t_f}\textbf F dt\] \[ p_{t=11.5s} = \int_{0}^{11.5s}8(1-e^{-0.2t})Ndt\] 2) what is the work done by the net external force? Work enrgy principle: \[ W = \Delta K \] K is kinetic energy \[ K = \frac{1}{2}mv^2 \] :)
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