The speed of a particle varies as: v=2t²+t-10. The particle comes to rest momentarily at t equal to
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1
12:00 noon
0.54166666666667
0.45833333333333
0.58333333333333
Answer :
B
Solution :
v=2t3−3t2
dvdt=a=6t(t−1)
dvdt=0
t=0, 1sec
d2vdt2=12t−6⇒(d2vdt2)t=0=−6
(d2vdt2)t=1=6
At t=0, The sigh of double derivative is negative hence velocity will be maximum at 12:00 noon. At t=1, the sign of double derivative is positive hence the speed will be minimum at 1:00
P.M.
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