268913 A particle strikes a horizontal frictionless floor with a speed ' \(u\) ' at an angle ' \(\theta\) ' with the vertical and rebounds with a speed ' \(v\) ' at an angle ' \(\alpha\) ' with the vertical. Find the value of ' \(v\) ' if ' \(\mathbf{e}\) ' is the coefficient of restitution.

268914 Two spheres \(A\) and \(B\) of equal masses lie on the smooth horizontal circular groove at opposite ends of diameter and at the end of time ' \(t\) ', ' \(A\) ' impinges on ' \(B\) '. If ' \(e\) ' is the coefficient of restitution, the second impinge will occur after a time

268915 A ball is thrown at an angle of incidence ' \(\theta\) ' on a horizontal plane such that the incident direction and the reflected direction are at right angles to each other. If the coefficient of restitution is ' \(\mathbf{e}\) ' then ' \(\theta\) ' is equal to

268916 Consider the collision depicted in fig to be between two billiard balls with equal masses \(m_{1}=m_{2}\). The first ball is called the target. The billiard player wants to 'sink' the target ball in a corner pocket, which is at an angle \(\theta_{2}=37^{\circ}\). Assume that the collision is elastic and that friction and rotational motion are not important, then \(\theta_{1}\) is

268917 A projectile is fixed on a horizontal ground. Coefficient of restitution between the projectile and the ground is ' \(e\) '. If \(a, b\) and \(c\) be the ratio of time of flight \(\frac{\left.\square T_{1}\right]}{\square T_{2}} \frac{\square}{\square}\), maximum height \(\left.\frac{\square H_{1}}{\left[\mathrm{H}_{2}\right.}\right]\) and horizontal range \(\frac{\square R_{1}}{\square R_{2}}\). two collisions with the ground, then

268913 A particle strikes a horizontal frictionless floor with a speed ' \(u\) ' at an angle ' \(\theta\) ' with the vertical and rebounds with a speed ' \(v\) ' at an angle ' \(\alpha\) ' with the vertical. Find the value of ' \(v\) ' if ' \(\mathbf{e}\) ' is the coefficient of restitution.

268914 Two spheres \(A\) and \(B\) of equal masses lie on the smooth horizontal circular groove at opposite ends of diameter and at the end of time ' \(t\) ', ' \(A\) ' impinges on ' \(B\) '. If ' \(e\) ' is the coefficient of restitution, the second impinge will occur after a time

268915 A ball is thrown at an angle of incidence ' \(\theta\) ' on a horizontal plane such that the incident direction and the reflected direction are at right angles to each other. If the coefficient of restitution is ' \(\mathbf{e}\) ' then ' \(\theta\) ' is equal to

268916 Consider the collision depicted in fig to be between two billiard balls with equal masses \(m_{1}=m_{2}\). The first ball is called the target. The billiard player wants to 'sink' the target ball in a corner pocket, which is at an angle \(\theta_{2}=37^{\circ}\). Assume that the collision is elastic and that friction and rotational motion are not important, then \(\theta_{1}\) is

268917 A projectile is fixed on a horizontal ground. Coefficient of restitution between the projectile and the ground is ' \(e\) '. If \(a, b\) and \(c\) be the ratio of time of flight \(\frac{\left.\square T_{1}\right]}{\square T_{2}} \frac{\square}{\square}\), maximum height \(\left.\frac{\square H_{1}}{\left[\mathrm{H}_{2}\right.}\right]\) and horizontal range \(\frac{\square R_{1}}{\square R_{2}}\). two collisions with the ground, then

268913 A particle strikes a horizontal frictionless floor with a speed ' \(u\) ' at an angle ' \(\theta\) ' with the vertical and rebounds with a speed ' \(v\) ' at an angle ' \(\alpha\) ' with the vertical. Find the value of ' \(v\) ' if ' \(\mathbf{e}\) ' is the coefficient of restitution.

268914 Two spheres \(A\) and \(B\) of equal masses lie on the smooth horizontal circular groove at opposite ends of diameter and at the end of time ' \(t\) ', ' \(A\) ' impinges on ' \(B\) '. If ' \(e\) ' is the coefficient of restitution, the second impinge will occur after a time

268915 A ball is thrown at an angle of incidence ' \(\theta\) ' on a horizontal plane such that the incident direction and the reflected direction are at right angles to each other. If the coefficient of restitution is ' \(\mathbf{e}\) ' then ' \(\theta\) ' is equal to

268916 Consider the collision depicted in fig to be between two billiard balls with equal masses \(m_{1}=m_{2}\). The first ball is called the target. The billiard player wants to 'sink' the target ball in a corner pocket, which is at an angle \(\theta_{2}=37^{\circ}\). Assume that the collision is elastic and that friction and rotational motion are not important, then \(\theta_{1}\) is

268917 A projectile is fixed on a horizontal ground. Coefficient of restitution between the projectile and the ground is ' \(e\) '. If \(a, b\) and \(c\) be the ratio of time of flight \(\frac{\left.\square T_{1}\right]}{\square T_{2}} \frac{\square}{\square}\), maximum height \(\left.\frac{\square H_{1}}{\left[\mathrm{H}_{2}\right.}\right]\) and horizontal range \(\frac{\square R_{1}}{\square R_{2}}\). two collisions with the ground, then

268913 A particle strikes a horizontal frictionless floor with a speed ' \(u\) ' at an angle ' \(\theta\) ' with the vertical and rebounds with a speed ' \(v\) ' at an angle ' \(\alpha\) ' with the vertical. Find the value of ' \(v\) ' if ' \(\mathbf{e}\) ' is the coefficient of restitution.

268914 Two spheres \(A\) and \(B\) of equal masses lie on the smooth horizontal circular groove at opposite ends of diameter and at the end of time ' \(t\) ', ' \(A\) ' impinges on ' \(B\) '. If ' \(e\) ' is the coefficient of restitution, the second impinge will occur after a time

268915 A ball is thrown at an angle of incidence ' \(\theta\) ' on a horizontal plane such that the incident direction and the reflected direction are at right angles to each other. If the coefficient of restitution is ' \(\mathbf{e}\) ' then ' \(\theta\) ' is equal to

268916 Consider the collision depicted in fig to be between two billiard balls with equal masses \(m_{1}=m_{2}\). The first ball is called the target. The billiard player wants to 'sink' the target ball in a corner pocket, which is at an angle \(\theta_{2}=37^{\circ}\). Assume that the collision is elastic and that friction and rotational motion are not important, then \(\theta_{1}\) is

268917 A projectile is fixed on a horizontal ground. Coefficient of restitution between the projectile and the ground is ' \(e\) '. If \(a, b\) and \(c\) be the ratio of time of flight \(\frac{\left.\square T_{1}\right]}{\square T_{2}} \frac{\square}{\square}\), maximum height \(\left.\frac{\square H_{1}}{\left[\mathrm{H}_{2}\right.}\right]\) and horizontal range \(\frac{\square R_{1}}{\square R_{2}}\). two collisions with the ground, then

268913 A particle strikes a horizontal frictionless floor with a speed ' \(u\) ' at an angle ' \(\theta\) ' with the vertical and rebounds with a speed ' \(v\) ' at an angle ' \(\alpha\) ' with the vertical. Find the value of ' \(v\) ' if ' \(\mathbf{e}\) ' is the coefficient of restitution.

268914 Two spheres \(A\) and \(B\) of equal masses lie on the smooth horizontal circular groove at opposite ends of diameter and at the end of time ' \(t\) ', ' \(A\) ' impinges on ' \(B\) '. If ' \(e\) ' is the coefficient of restitution, the second impinge will occur after a time

268915 A ball is thrown at an angle of incidence ' \(\theta\) ' on a horizontal plane such that the incident direction and the reflected direction are at right angles to each other. If the coefficient of restitution is ' \(\mathbf{e}\) ' then ' \(\theta\) ' is equal to

268916 Consider the collision depicted in fig to be between two billiard balls with equal masses \(m_{1}=m_{2}\). The first ball is called the target. The billiard player wants to 'sink' the target ball in a corner pocket, which is at an angle \(\theta_{2}=37^{\circ}\). Assume that the collision is elastic and that friction and rotational motion are not important, then \(\theta_{1}\) is

268917 A projectile is fixed on a horizontal ground. Coefficient of restitution between the projectile and the ground is ' \(e\) '. If \(a, b\) and \(c\) be the ratio of time of flight \(\frac{\left.\square T_{1}\right]}{\square T_{2}} \frac{\square}{\square}\), maximum height \(\left.\frac{\square H_{1}}{\left[\mathrm{H}_{2}\right.}\right]\) and horizontal range \(\frac{\square R_{1}}{\square R_{2}}\). two collisions with the ground, then