A bullet if mass 50g is moving with a velocity of 500 m/s. It penetrates 10cm into a still target and comes to rest. Calculate:
i. The kinetic energy possessed by the bullet.
ii. The average retarding force offered by the target.
Answers
Answered by
250
Retarding force
m = 50 g = 50 × 10-3 kg, u = 500 ms-1, s = 10 cm, v = 0
(i) KE = 1/2mv2 = 1/2×50 × 10-3 × (500)2 = 6250 J.
(ii) Using v2 u2 = 2aS, we get
a = {v2 u2}/{2aS} = {02 (500)2}/{2 × 10 ×10-2}
= 1250000ms-2.
Therefore, retarding force, F = ma = 50 × 10-3 × 1250000 = 62500 N.
Answered by
108
By expression :K=1/2mv2
K=1/2*50/1000*500*500
then we get :-
K=6250J
Second part :-
V=0(as it comes to rest)
By expression :v2-u2=2aS
We get:a
a= -1250000(negative sign due to retardation)
So, neglect the negative sign,
hence,
F=ma
F=50/1000*1250000
By solving :-
F=62500N(as it is ask to find)
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