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Taya2010 [7]
3 years ago
15

A golf club exerts and average force of 1000N on a 0.045-kg golf ball which is initially at rest. The club is in contact with th

e ball for 1.8ms. What is the speed of the golf ball it leaves the tee?
A batter applies an average force if 8000N to a baseball for 1.10ms. What is the magnitude of the impulse delivered to the baseball?
Physics
1 answer:
marshall27 [118]3 years ago
6 0

Explanation:

Given that,

Average force exerting on the golf club, F = 1000 N

Mass of the ball, m = 0.045 kg

Initial speed of the ball, u = 0

The time of contact between the ball and the club, t=1.8\ ms=1.8\times 10^{-3}\ s

1. Let v is the speed of the golf ball as it leaves the tee. The product of force and time is equal to the change in its momentum as :

Ft=m(v-u)

Ft=mv

v=\dfrac{Ft}{m}

v=\dfrac{1000\times 1.8\times 10^{-3}}{0.045}

v = 40 m/s

2. Force applied by the batter, F = 8000 N

Time, t=1.1\ ms=1.1\times 10^{-3}\ s

Let J is the magnitude of the impulse delivered to the baseball. It is equal to the product of force and time as :

J=F\times t

J=8000\ N\times 1.1\times 10^{-3}\ s

J = 8.8 kg-m/s

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A 4-kg toy car with a speed of 5 m/s collides head-on with a stationary 1-kg car. After the collision, the cars are locked toget
mihalych1998 [28]

Kinetic energy lost in collision is 10 J.

<u>Explanation:</u>

Given,

Mass, m_{1} = 4 kg

Speed, v_{1} = 5 m/s

m_{2} = 1 kg

v_{2} = 0

Speed after collision = 4 m/s

Kinetic energy lost, K×E = ?

During collision, momentum is conserved.

Before collision, the kinetic energy is

\frac{1}{2} m1 (v1)^2 + \frac{1}{2} m2(v2)^2

By plugging in the values we get,

KE = \frac{1}{2} * 4 * (5)^2 + \frac{1}{2} * 1 * (0)^2\\\\KE = \frac{1}{2} * 4 * 25 + 0\\\\

K×E = 50 J

Therefore, kinetic energy before collision is 50 J

Kinetic energy after collision:

KE = \frac{1}{2} (4 + 1) * (4)^2 + KE(lost)

KE = 40J + KE(lost)

Since,

Initial Kinetic energy = Final kinetic energy

50 J = 40 J + K×E(lost)

K×E(lost) = 50 J - 40 J

K×E(lost) = 10 J

Therefore, kinetic energy lost in collision is 10 J.

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What is -0.000000698 in scientific notation
dangina [55]

-6.98 × 10-^7 is the answer <3

6 0
3 years ago
Under ideal conditions (no atmospheric interference of any kind), if I hit a golf ball at an angle of 25 degrees at an initial s
g100num [7]

Answer:

The required angle is (90-25)° = 65°

Explanation:

The given motion is an example of projectile motion.

Let 'v' be the initial velocity and '∅' be the angle of projection.

Let 't' be the time taken for complete motion.

Let 'g' be the acceleration due to gravity

Taking components of velocity in horizontal(x) and vertical(y) direction.

v_{x} =  v cos(∅)

v_{y} =  v sin(∅)

We know that for a projectile motion,

t =\frac{2vsin(∅)}{g}

Since there is no force acting on the golf ball in horizonal direction.

Total distance(d) covered in horizontal direction is -

d = v_{x}×t = vcos(∅)×\frac{2vsin(∅)}{g} = \frac{v^{2}sin(2∅) }{g}.

If the golf ball has to travel the same distance 'd' for same initital velocity v = 23m/s , then the above equation should have 2 solutions of initial angle 'α' and 'β' such that -

α +β = 90° as-

d = \frac{v^{2}sin(2α) }{g} = \frac{v^{2}sin(2[90-β]) }{g} =\frac{v^{2}sin(180-2β) }{g} = \frac{v^{2}sin(2β) }{g} .

∴ For the initial angles 'α' or 'β' , total horizontal distance 'd' travelled remains the same.

∴ If α = 25° , then

     β = 90-25 = 65°

∴ The required angle is 65°.

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