A plane is inclined at an angle $\alpha ={30}^o$ with a respect to the horizontal. A particle is projected with a speed $u=2m{s}^{-1}$ from the base of the plane, making an angle $\theta ={15}^o$ with respect to the plane as shown in the figure.The distance from the base, at which the particle hits the plane is close to :
(Take $g=10m{s}^{-2}$)

Q. A plane is inclined at an angle $\alpha ={30}^{\circ }$ with respect to the horizontal. A particle is projected with a speed $u=2\text{m/s}$, from the base of the plane, making an angle $\theta ={15}^{\circ }$ with respect to the plane as shown in the figure. The distance from the base, at which the particle hits the plane is close to [Take $g=10\text{m}/s^2]$

Q. A plane is inclined at an angle $\alpha ={30}^{\circ }$ with respect to the horizontal. A particle is projected with a speed $u=2\text{m/s}$ from the base of the plane, making an angle $\theta ={30}^{\circ }$ with respect to the plane as shown in the figure. The distance from the base (along the inclined plane) at which the particle hits the plane is close to

Q. A plane is inclined at an angle $\alpha ={30}^{\circ }$ with respect to the horizontal. A particle is projected with a speed $u=2\text{m/s}$, from the base of the plane, making an angle $\theta ={15}^{\circ }$ with respect to the plane as shown in the figure. The distance from the base, at which the particle hits the plane is close to [Take $g=10\text{m}/s^2]$

Q. A plane is inclined at an angle $\alpha ={30}^{\circ }$ with respect to the horizontal. A particle is projected with a speed $u=2\text{m/s}$ from the base of the plane, making an angle $\theta ={30}^{\circ }$ with respect to the plane as shown in the figure. The distance from the base (along the inclined plane) at which the particle hits the plane is close to

Q. A plane is inclined at an angle \(\alpha= 30^{\circ}\) with respect to the horizontal. A particle is projected with a speed \(u= 2 ~\text{ms}^{ -1}\) from the base of the plane, as shown in figure. The distance from the baes, at which the particle hits the plane is close to : (Take \(g=10 ~\text{ms}^{-2}\))


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