A 1 kg mass has a kinetic energy of 1 joule when its speed is :
Kinetic Energy and Momentum
When the velocity of a body is doubled :
Solution:
Momentum of an object is P = m.v
So, when velocity is doubled momentum also doubles
Two masses of 1 g and 4 g are moving with equal kinetic energies. The ratio of the magnitudes of their linear momenta is
Solution:
Kinetic Energy is given by K = ½mv² and Momentum is P=m.v, relation between kinetic energy and momentum is
K= P²/2m so P=√(2mK)
So P1/P2= √(m1)/√(m2)= √1/√4 = 1:2
If the kinetic energy of a body is increased by 300%, its momentum will increase by :
Solution:
Relation between Kinetic Energy and Momentum is
P = √(2mK)
When kinetic energy is increased by 300 % it becomes 4K so new momentum is
P1= √(2m.4K) =2P
If the kinetic energy of a body is increased by 3%, its momentum will increase by :
The graph between √E and 1/p is (E = kinetic energy and p = momentum):