A boy 60 kg hopes with the velocity of 5 m/s on a stationary skateboard. The skateboard weighs 4 kg. Find out the velocity when the board starts rolling? The condition given here is the any external unbalanced force is absent.
Answers
Answered by
52
Let v be the velocity of the girl on the cart as the cart starts moving.
The total momenta of the girl and cart before the interaction = (50 x 5 m s-1) + (4 x 0 m s-1)
= 250 kg m s-1
The total momenta after the interaction = (50 + 4) kg x v m s-1
= 54 v kg m s-1
According to the law of conservation of momentum,
Total momentum before the interaction = Total momentum after the interaction
→ 54 v = 250
→ 
PLZ MARK AS BRAINLIEST
The total momenta of the girl and cart before the interaction = (50 x 5 m s-1) + (4 x 0 m s-1)
= 250 kg m s-1
The total momenta after the interaction = (50 + 4) kg x v m s-1
= 54 v kg m s-1
According to the law of conservation of momentum,
Total momentum before the interaction = Total momentum after the interaction
→ 54 v = 250
→ 
PLZ MARK AS BRAINLIEST
Answered by
46
Answer: The ans we will get is 4.68 m/s
Explanation:
Taking the case of the boy
Mass of boy (M1)= 60kg
Initial velocity (u1) = 5m/s
Final velocity (v1)= ?? (To find)
Taking the case of skateboard
Mass of skateboard (m2) =4 kg
Initial velocity (u2) = 0 m/s. (the board is stationary)
Final velocity (v2)= ?? (To find)
Now v1 = v2 ( both are moving in the same direction and the boy is standing on the
skate board so velocity will be same)
Using law of conservation of momentum
(mu)1+(mu)2=(mv)1 + (mv)2
(60*5)+(4*0)= v(M1+m2). V1 = V2 proved above
300+0=v(60+4)
300=64v
300÷64= v
V=4.68 m/s
Thank you
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