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a car of mass 100kg travelling 32m/sec dashes into the rear of a truck of mass 8000kg moving in the same direction with a velocity of 4m/sec .after the collision ,the car bounces with a velocity of 80m/sec . what is the velocity of truck after the impact.
Answers
Answered by
6
Mass of car, m = 1000 kg
Speed of car, u = 32 m/s
Mass of truck, M = 8000 kg
Speed of truck, U = 4 m/s
Before collision,
Total momentum = momentum of car + momentum of truck is
= (1000)(32) + (8000)(4)
= 32000 + 32000
= 64000 Ns
After collision, the velocity of the car is, v = -8 m/s. Let the velocity of the truck be V.
So, total momentum after collision = (1000)(-8) + (8000)V = 8000(V – 1)
By law of conservation of momentum,
Total momentum after collision = total momentum before collision
=> 8000(V-1) = 64000
=> V – 1 = 8
=> V = 9 m/s
This is the velocity of the truck after collision.
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Speed of car, u = 32 m/s
Mass of truck, M = 8000 kg
Speed of truck, U = 4 m/s
Before collision,
Total momentum = momentum of car + momentum of truck is
= (1000)(32) + (8000)(4)
= 32000 + 32000
= 64000 Ns
After collision, the velocity of the car is, v = -8 m/s. Let the velocity of the truck be V.
So, total momentum after collision = (1000)(-8) + (8000)V = 8000(V – 1)
By law of conservation of momentum,
Total momentum after collision = total momentum before collision
=> 8000(V-1) = 64000
=> V – 1 = 8
=> V = 9 m/s
This is the velocity of the truck after collision.
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Answered by
4
M1u1+M2u2=m1v1+m2v2
8000*4+100*32=-100*80+8000*v2
32000+3200=-8000+8000v2
40000+3200=8000v2
V2=5+0.4=5.4
8000*4+100*32=-100*80+8000*v2
32000+3200=-8000+8000v2
40000+3200=8000v2
V2=5+0.4=5.4
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