Raindrops fall from the sky making an angle of $30^\circ$ with the vertical. If a man runs at $2$ m/s, he finds that the drops fall vertically. If he were to run in the opposite direction with the same speed $,$ the raindrops will fall with a vertical speed of:

1. $2$ m/s 2. $4$ m/s

3. $2\sqrt3$ m/s 4. $4\sqrt3$ m/s

Subtopic: Relative Motion |

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Q14:

Wind blows towards north with a speed of

20

$20$ m/s. A plane flies in air with a velocity relative to ground of

100

$100$ m/s, towards east. Then, the velocity of the plane relative to air is:

1.	$100$ m/s towards east and $20$ m/s towards north.
2.	$100$ m/s towards east and $20$ m/s towards south.
3.	$100$ m/s towards west and $20$ m/s towards north.
4.	$100$ m/s towards west and $20$ m/s towards south.

Subtopic: Relative Motion |

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Q15:

Consider the two situations shown in the figures. In figure (A), the particle

P

$P$ is given a velocity

u

$u$ up a smooth horizontal incline and it reaches a maximum vertical height

h_{A}

$h_A$ . In figure (B), the same particle

P

$P$ is projected with a velocity

u

$u$ at an angle

θ

$\theta$ (parallel to the previous incline) and reaches a maximum height

h_{B}

$h_B$ .
Then,

1.	$h_A=h_B~\text{sin}\theta$
2.	$h_A~\text{sin}\theta=h_B$
3.	$h_A~\text{sin}^2\theta=h_B$
4.	$\dfrac{h_A}{\text{sin}^2\theta}=h_B$

Subtopic: Projectile Motion |

53%

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Q16:

The average velocity of a projectile from the point of projection to impact is

v_{1}

$v_1$ while the average velocity from projection to maximum height

(H)

$(H)$ is

v_{2}

$v_2$ .
It can be concluded that:

1.	$v_1>v_2$
2.	$v_1<v_2$
3.	$v_1=v_2$
4.	Any of the above can be true depending on the angle of projection

Subtopic: Projectile Motion |

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Q17:

A man, swimming with a speed

u_{1},

$u_1,$ can cross a river fastest in a time,

T

$T$ . His friend, who swims with a speed

u_{2},

$u_2,$ reaches the opposite bank in the same time when he swims at an angle of

30^{\circ}

$30^{\circ}$ with the bank. Then:

1.	$u_1=\dfrac{\sqrt3}{2}u_2$	2.	$u_1=\dfrac{1}{2}u_2$
3.	$u_1=\dfrac{1}{\sqrt2}u_2$	4.	$u_1=\dfrac{1}{\sqrt3}u_2$

Subtopic: Relative Motion |

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Q18:

A ball is thrown up with a speed

u

$u$ at an angle of

60^{\circ}

$60^{\circ}$ with the horizontal; the thrower of the ball runs with a uniform speed

v

$v$ and stops suddenly when he reaches a certain point. He observes that the ball is at its maximum height, and then waits until it reaches him. Then
1.

v = 4 u

$v=4u$
2.

v = 2 u

$v=2u$
3.

v = u

$v=u$
4.

v < u

$v<u$

Subtopic: Projectile Motion |

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Q19:

A projectile is launched at an angle

θ (< 90^{\circ})

$\theta~(<90^{\circ})$ above the horizontal. Its velocity is measured along the direction of projection and is plotted against time and the magnitudes of the slopes are indicated in the figure below. Which of the following is the correct graph?

1. $a$
2. $b$
3. $c$
4. $d$

Subtopic: Projectile Motion |

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Q20:

Two particles

A

$A$ and

B

$B$ start moving uniformly along the periphery of a circle,

A

$A$ making

2

$2$ revolutions/min and

B

$B$ making

3

$3$ revolutions/min.

A

$A$ and

B

$B$ start from the same point, moving in opposite directions. After what minimum time will they meet at their starting point?
1.

1

$1$ min
2.

6

$6$ min
3.

0.5

$0.5$ min
4.

\frac{1}{6}

$\dfrac {1}{6}$ min

Subtopic: Circular Motion |

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Q21:

A projectile is fired so as to give a maximum horizontal range of

1

$1$ km. What would be the maximum height reached by it if it were to be fired vertically upward?

1.	$2$ km	2.	$1$ km
3.	$\dfrac12$ km	4.	$\dfrac14$ km

Subtopic: Projectile Motion |

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Q22:

Two particles

A, B

$A,B$ move along the periphery of a circle of radius

R,

$R,$ with the same uniform speed

u .

$u.$ Particle

A

$A$ follows

B,

$B,$ a quarter of the circumference behind it. The acceleration of

A

$A$ relative to

B

$B$ is:

1.	zero	2.	$\dfrac{2u^2}{R}$
3.	$\dfrac{u^2}{\sqrt2R}$	4.	$\dfrac{\sqrt2u^2}{R}$

Subtopic: Circular Motion |

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