365828 A body of mass \(M\) splits into two parts \(\alpha M\) 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

365829 A block moving in air explodes into two parts then just after explosion (neglect change in momentum due to gravity)

365830 \({ }_{84}^{210} X\) originally at rest emits \(\alpha\)-particles of kinetic energy K. Find the \(K E\) of recoiling nucleus.

365831 A stationary body of mass \(m\) gets exploded in 3 parts having mass in the ratio of \(1: 3: 3\). Its two fractions having equal mass moving at right angle to each other with velocity of \(15\;m/\sec \). Then the velocity of the third body is :-

365832 A bomb of mass \(9\;kg\) explodes into 2 pieces of mass \(3\;kg\) and \(6\;kg\). The velocity of mass \(3\;kg\) is \(1.6\;\,m/s,\) the \(K.E\) of mass \(6\;kg\) is

365828 A body of mass \(M\) splits into two parts \(\alpha M\) 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

365829 A block moving in air explodes into two parts then just after explosion (neglect change in momentum due to gravity)

365830 \({ }_{84}^{210} X\) originally at rest emits \(\alpha\)-particles of kinetic energy K. Find the \(K E\) of recoiling nucleus.

365831 A stationary body of mass \(m\) gets exploded in 3 parts having mass in the ratio of \(1: 3: 3\). Its two fractions having equal mass moving at right angle to each other with velocity of \(15\;m/\sec \). Then the velocity of the third body is :-

365832 A bomb of mass \(9\;kg\) explodes into 2 pieces of mass \(3\;kg\) and \(6\;kg\). The velocity of mass \(3\;kg\) is \(1.6\;\,m/s,\) the \(K.E\) of mass \(6\;kg\) is

365828 A body of mass \(M\) splits into two parts \(\alpha M\) 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

365829 A block moving in air explodes into two parts then just after explosion (neglect change in momentum due to gravity)

365830 \({ }_{84}^{210} X\) originally at rest emits \(\alpha\)-particles of kinetic energy K. Find the \(K E\) of recoiling nucleus.

365831 A stationary body of mass \(m\) gets exploded in 3 parts having mass in the ratio of \(1: 3: 3\). Its two fractions having equal mass moving at right angle to each other with velocity of \(15\;m/\sec \). Then the velocity of the third body is :-

365832 A bomb of mass \(9\;kg\) explodes into 2 pieces of mass \(3\;kg\) and \(6\;kg\). The velocity of mass \(3\;kg\) is \(1.6\;\,m/s,\) the \(K.E\) of mass \(6\;kg\) is

365828 A body of mass \(M\) splits into two parts \(\alpha M\) 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

365829 A block moving in air explodes into two parts then just after explosion (neglect change in momentum due to gravity)

365830 \({ }_{84}^{210} X\) originally at rest emits \(\alpha\)-particles of kinetic energy K. Find the \(K E\) of recoiling nucleus.

365831 A stationary body of mass \(m\) gets exploded in 3 parts having mass in the ratio of \(1: 3: 3\). Its two fractions having equal mass moving at right angle to each other with velocity of \(15\;m/\sec \). Then the velocity of the third body is :-

365832 A bomb of mass \(9\;kg\) explodes into 2 pieces of mass \(3\;kg\) and \(6\;kg\). The velocity of mass \(3\;kg\) is \(1.6\;\,m/s,\) the \(K.E\) of mass \(6\;kg\) is

365828 A body of mass \(M\) splits into two parts \(\alpha M\) 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

365829 A block moving in air explodes into two parts then just after explosion (neglect change in momentum due to gravity)

365830 \({ }_{84}^{210} X\) originally at rest emits \(\alpha\)-particles of kinetic energy K. Find the \(K E\) of recoiling nucleus.

365831 A stationary body of mass \(m\) gets exploded in 3 parts having mass in the ratio of \(1: 3: 3\). Its two fractions having equal mass moving at right angle to each other with velocity of \(15\;m/\sec \). Then the velocity of the third body is :-

365832 A bomb of mass \(9\;kg\) explodes into 2 pieces of mass \(3\;kg\) and \(6\;kg\). The velocity of mass \(3\;kg\) is \(1.6\;\,m/s,\) the \(K.E\) of mass \(6\;kg\) is