A body of mass M splits into two parts $$\alpha $$ and $$(1-\alpha )$$ M by an internal explosion which generates kinetic energy T. After explosion if the two parts move in the same direction as before, their relative speed will be -

Question

TuteeHUB · Accepted Answer

$$\sqrt{\frac{T}{2(1-\alpha )M}}$$

TuteeHUB · Answer

$$\sqrt{\frac{T}{(1-\alpha )M}}$$

TuteeHUB · Answer

$$\sqrt{\frac{2T}{\alpha (1-\alpha )M}}$$

TuteeHUB · Answer

$$\sqrt{\frac{2T}{(1-a)M}}$$

1.	A body of mass M splits into two parts \[\alpha \] and \[(1-\alpha )\] M by an internal explosion which generates kinetic energy T. After explosion if the two parts move in the same direction as before, their relative speed will be -
A.	\[\sqrt{\frac{T}{(1-\alpha )M}}\]
B.	\[\sqrt{\frac{2T}{\alpha (1-\alpha )M}}\]
C.	\[\sqrt{\frac{T}{2(1-\alpha )M}}\]
D.	\[\sqrt{\frac{2T}{(1-a)M}}\]
Answer» C. \[\sqrt{\frac{T}{2(1-\alpha )M}}\]

A body of mass M splits into two parts \[\alpha \] and \[(1-\alpha )\] M by an internal explosion which generates kinetic energy T. After explosion if the two parts move in the same direction as before, their relative speed will be -

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