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A cricket ball is thrown at a speed of 2...

A cricket ball is thrown at a speed of `28 ms^(-1)` in a direction `30^(@)` above the horizontal. Calculate the time taken by the ball to return to the same level.

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To solve the problem of calculating the time taken by a cricket ball thrown at a speed of \(28 \, \text{ms}^{-1}\) at an angle of \(30^\circ\) above the horizontal to return to the same level, we can follow these steps: ### Step 1: Resolve the initial velocity into horizontal and vertical components. The initial speed \(v_0\) is given as \(28 \, \text{ms}^{-1}\) and the angle \(\theta\) is \(30^\circ\). - The vertical component of the velocity \(v_{0y}\) can be calculated using: \[ v_{0y} = v_0 \sin(\theta) = 28 \sin(30^\circ) ...
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  2. A particle is projected with an angle of projection theta to the horiz...

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  3. An object is thrown towards the tower which is at a horizontal distanc...

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  6. If the angle of projection of a projector with same initial velocity e...

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  7. A particle is moving such that its position coordinates (x, y) are (2m...

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  8. A cricket ball thrown across a field is a heights h(1) and h(2) from t...

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  9. For an object thrown at 45^(@) to the horizontal, the maximum height H...

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  10. A body is projected horizontally from the top of a tower with a veloci...

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  11. A body is projected with an angle theta.The maximum height reached is ...

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  12. The velocity of a projectile at the initial point A is (2 hati +3 hatj...

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  13. A projectile is thrown with initial velocity u(0) and angle 30^(@) wit...

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  17. Trajectories of two projectiles are shown in figure.Let T(1) and T(2) ...

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  18. The horizontal range and the maximum height of a projectile are equal....

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  19. If for the same range, the two heights attined are 20 m and 80 m, then...

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  20. A ball thrown by one player reaches the other in 2 s. The maximum heig...

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