Question #52006

Power delivered to a body varies as P=3t^2. Find out the change in kinetic energy of a body from t=2 sec to t=4 sec.
1

Expert's answer

2015-04-13T03:04:32-0400

Answer on Question #52006, Physics, Mechanics | Kinematics | Dynamics

**Given:**

N=3t2N = 3t^{2} power

t0=2st_0 = 2s

t1=4st_1 = 4s

**Find:**

ΔE\Delta E

**Solution:**


N=AtA=ΔEΔE=Nt=3t2t=3t3N = \frac{A}{t} \quad A = \Delta E \quad \Rightarrow \quad \Delta E = Nt = 3t^{2} \cdot t = 3t^{3}


from t0t_0 to t1t_1:


ΔE=3t133t03=3(648)J=168J\Delta E = 3t_1^3 - 3t_0^3 = 3(64 - 8)J = 168J


**Answer:** ΔE=168J\Delta E = 168J

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