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Question -

Abatsman deflects a ball by an angle of 45° without changing its initial speedwhich is equal to 54 km/h. What is the impulse imparted to the ball? (Mass ofthe ball is 0.15 kg.)



Answer -

Thegiven situation can be represented as shown in the following figure.

Where,

AO= Incident path of the ball

OB= Path followed by the ball after deflection

AOB = Angle between the incident anddeflected paths of the ball = 45°

AOP = BOP = 22.5° = θ

Initial and final velocities of the ball = v

Horizontal component of the initial velocity= vcos θ along RO

Vertical component of the initial velocity= vsin θ along PO

Horizontal component of the final velocity= vcos θ along OS

Vertical component of the final velocity= vsin θ along OP

Thehorizontal components of velocities suffer no change. The vertical componentsof velocities are in the opposite directions.

Impulse imparted to the ball = Change in thelinear momentum of the ball

Mass of the ball, m = 0.15kg

Velocity of the ball, v =54 km/h = 15 m/s

Impulse = 2 × 0.15 × 15 cos 22.5° = 4.16 kgm/s

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