A small block of mass \(m\) slides a distance \(L\) down a smooth incline and rebounds elastically back up. The period of the motion is: (using standard symbols where necessary)
         
1. \(\Large\sqrt{\frac{4L\sin\theta}{g}}\)
2. \(\Large\sqrt{\frac{8L\sin\theta}{g}}\)
3. \(\Large\sqrt{\frac{8L}{g\sin\theta}}\)
4. \(\Large\sqrt{\frac{4L}{g\sin\theta}}\)
Subtopic:  Linear SHM |
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A particle moves in the x-y plane according to the equation
       \(x = A \cos^2 \omega t\) and \(y = A \sin^2 \omega t\)
Then, the particle undergoes:

1. uniform motion along the line \(x + y = A\)
2. uniform circular motion along \(x^2 + y^2 = A^2\)
3. SHM along the line \(x + y = A\)
4. SHM along the circle \(x^2 + y^2 = A^2\)
Subtopic:  Linear SHM |
From NCERT
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