The acceleration-time graph of a block of mass 4 kg moving along x-axis is as shown in the figure. If the initial velocity of block is 2 m/s, then the power delivered to the block at t = 4 s will be

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From the graph, slope =
1
−2
=−2 for t>1
∴ a(t)=(−2)(t−2) ⟹a(t)=4−2t for t>2 s
Magnitude of acceleration ∣a(t)∣=2t−4 for t>2 s
Area under the a-t graph gives the change in velocity of the particle during that period.
∴ ΔV=2×1+
2
1
×1×2−
2
1
×(2t−4)×(t−2)
⟹ ΔV=3−(t−2)
2
Let the particle acquires its initial velocity again after time t
1
i.e ΔV=0 at t=t
1
∴ 0=3−(t
1
−2)
2
⟹t
1
=2+
3
s and t
1
=2−
3
s (Not possible)
Thus the particle acquires its initial velocity again at t=2+
3
s
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