if the knetic enerfy of a body becomes four times of its initial value ,then ne momentum will
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become twice its initial valueThe Kinetic Energy is the energy of a body or a system with respect to the motion of the bodyor of the particles in the system.
the usual expression for
K.E. = (1/2) mass . velocity^2
where m is the mass and v the velocity of the body
K.E. = (1/2) m . v^2
suppose the kinetic energy has increased to 4 times the original value.
but m= constant so v must have increased. so v must have becomes 2.v as K.E. is proportional to square of v .
therefore the momentum of the body must have changed to two times the original momentum.
as momentum of a body is defined as p = mass . velocity
the usual expression for
K.E. = (1/2) mass . velocity^2
where m is the mass and v the velocity of the body
K.E. = (1/2) m . v^2
suppose the kinetic energy has increased to 4 times the original value.
but m= constant so v must have increased. so v must have becomes 2.v as K.E. is proportional to square of v .
therefore the momentum of the body must have changed to two times the original momentum.
as momentum of a body is defined as p = mass . velocity
cheetah32gg:
how
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0
Answer:
Two times
Explanation:
Let P be the momentum and K be the kinetic energy
P is directly proportional to √K.
So when k increase 4 times p become 2
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