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Anastaziya [24]
3 years ago
15

A charging bull elephant with a mass of 5230 kg comes directly toward you with a speed of 4.45 m/s. You toss a 0.150-kg rubber b

all at the elephant with a speed of 7.91 m/s. (a) When the ball bounces back toward you, what is its speed? (b) How do you account for the fact that the ball’s kinetic energy has increased
Physics
2 answers:
Vinil7 [7]3 years ago
8 0
You have to add the speed of that ball plus the speed is running so 4.45 + 7.91= 12.36m/s
tino4ka555 [31]3 years ago
3 0

Let us consider the masses of elephant and rubber ball was denoted as-

m_{1} \ and\ m_{2} \ respectively

Let the initial velocity of the elephant and rubber ball is denoted as -

u_{1} \ and\ u_{2}\ respectively

Let the final velocities of the elephant and rubber ball is denoted as-

v_{1} \ and\ v_{2} \ respectively

As per the question-

m_{1} = 5230 kg                 u_{1} =4.45 m/s

m_{2} =0.150 kg                 u_{2} =7.91 m/s


We are asked to calculate the velocities of rubber ball and charged elephant.

From law of conservation of momentum and kinetic energy, we know that-

First we have to calculate the velocity of elephant.

v_{1} =\frac{m_{1}- m_{2}} {m_{1}+ m_{2}}*u_{1} +\frac{2m_{2}} {m_{1}+ m_{2}}*u_{2}

v_{1} =\frac{5230-0.150}{5230+0.150}*[4.45] +\frac{2*0.150}{5230+0.150} *[-7.91]\\    [ Here the velocity of rubber ball is taken as negative as it is opposite to the direction of motion of elephant.]

v_{1} =\frac{5229.85}{5230.15} *[4.45]-\frac{0.3}{5230.15} *[7.91]

v_{1} =4.449291034m/s

Now we have to calculate velocity of rubber ball.

v_{2} =\frac{m_{2}- m_{1}} {m_{1}+ m_{2}}*u_{2} +\frac{2m_{1}} {m_{1}+ m_{2}} * u_{1}

v_{2} =\frac{0.150-5230}{5230+0.150} *[-7.91]+\frac{2*5230}{5230+.150} *[4.45]

v_{2} =\frac{-5229.85}{5230.15} *[-7.91]+\frac{10460}{5230.15} *[4.45]

v_{2} =16.80929103 m/s

Here we see that velocity of rubber ball is increased.

The kinetic energy of the rubber ball is given as -

                         kinetic energy [K.E]=\frac{1}{2} mv^2

As the velocity of the ball is increased,hence, its kinetic energy is increased.

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Three carts of masses 4.0 kg, 10kg, and 3.0 kg move on a frictionless track with speeds of v1 = 5.0m/s, v2=3.0m/s, and v3=-3.6 m
gogolik [260]

2.24 m/s is the calculated velocity.

Initial velocity (u) squared plus two times the acceleration (a) times the displacement equals final velocity (v) squared (s). Final velocity (v) is equal to the square root of initial velocity (u) squared plus two times the acceleration (a) times displacement when v is the variable being solved for (s).

The cart's masses and speeds are known.

M1 = 4.00 kg, M2 = 10.0 kg, M3 = 3.00 kg, etc.

v1 = 5.00 m/s = 5.00 m/s, v2 = 3.00 m/s = 3.00 m/s, v3 = -4.00 m/s = 4.00 m/s, and m1v1+m2v2+m3v3 = (m1+m2+m3) v=d frac m 1v 1+m 2v 2+m 3v 3, where (m1+m2 + m3) is the product of (v1 v 1+m2v2+m3v3).

"m 1+m 2+m 3" is equivalent to "m 1+m2+m3/m1v 1+m2v2 +m3v3"

the three carts' final velocities are calculated as follows: v=d frac

{4.00kg\sdot5.00m/s+10.0kg\sdot3.00m/s-3.00kg\sdot4.00m/s} 4.24m/s = 4.50kg+10.0kg+3.00kg vs. 4.50kg+10.0kg+3.00kg

5.00m/s/4.00kg/5.00m/s+10.0m/s/3.00m/s/4.00m/s =2.24m/s.

2.24 m/s is the calculated final velocity.

Learn more about velocity here-

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Can somebody please help with these
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Answer:

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m = mass of sand bag = 20 kg

So, I = T*r/\alpha = m*(g-a)*r/(a/r)

Using known values:

I = 20*(9.81 - 2.95)*0.60/(2.95/0.60) = 16.74

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given, M = mass of wheel = 70 kg

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