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aliina [53]
3 years ago
9

A 2060 kg railroad flatcar, which can move with negligible friction, is motionless next to a platform. A 241 kg sumo wrestler ru

ns at 5.3 m/s along the platform (parallel to the track) and then jumps onto the flatcar.
(a) What is the speed of the flatcar if he then stands on it?
(b) What is the speed of the flatcar if he then runs at 5.3 m/s relative to it in his original direction?
(c) What is the speed of the flatcar if he then turns and runs at 5.3 m/s relative to the flatcar opposite his original direction?
Physics
1 answer:
vampirchik [111]3 years ago
3 0

Answer

given,

mass of railroad = 2060 Kg

mass of sumo wrestler = 241 Kg

speed = 5.3 m/s

a) using conservation of momentum

     m v = (m + M) V

     241 x 5.3 = (241 + 2060)V

    V = \dfrac{1277.3}{2301}

      V = 0.556 m/s

b) Let v be the relative speed

  Again using conservation of momentum

  241 x 5.3 =241 x (5.3+v)  + 2060 v

  241 x 5.3 =241 x 5.3+241 x v + 2060 v

  2301 v = 0

       v = 0 m/s

c)  the speed of the flatcar if he then turns and run sat 5.3 m/s relative to the flat car opposite his original direction

  241 x 5.3 =241 x (v - 5.3)  + 2060 v

  241 x 5.3 = - 241 x 5.3+241 x v + 2060 v

  2301 v = 2554.6

      v = 1.11 m/s

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1.0752 kgm/s

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                            V^{2} = U^{2} + 2gh

Substituting the values,

                             V^{2} = 0^{2} + 2(-9.8 m/s^{2})(-1.25 m)

                             V^{2} = 24.5 m/s

                             V = \sqrt{24.5} \ m/s

                             V = 4.95 \ m/s

                            V = ± 4.95 m/s

                            V = - 4.95 m/s

Since the ball is moving downward, the final velocity of the ball when it hits the floor is  V = - 4.95 m/s  

Considering when the ball rebounds from the floor,

assume the mass of the ball still remain, m = 0.120 kg

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the acceleration due to gravity, g = - 9.8 m/s²

From equation of motion

                            V^{2} = U^{2} + 2gh

Substituting the values,

                            0^{2} = U^{2} + 2(-9.8 m/s^{2})(0.820 m)

                            0 = U^{2} - 16.072 m/s

                            U^{2} = 16.072 m/s

                            U = \sqrt{16.072} \ m/s

                           U = ± 4.01 m/s

                          U = + 4.01 m/s

Since the ball is moving upward, the initial velocity of the ball from the bounce from the floor is  U = + 4.01 m/s                        

From Newton's second law of motion, applied force is directly proportional to the rate of change in momentum.

                            F = \frac{mv - mu}{t}

                          F.t = m(v - u)

       ⇒      Impulse = Change in momentum

To calculate the impulse, the moment before the ball hits the ground will be the initial momentum while the moment the ball rebounces will be the final velocity,                        

          ∴          F.t = 0.120  kg(4.01  m/s - (-4.95  m/s) )

                      F.t = 0.120  kg(4.01  m/s + 4.95  m/s) )

                      F.t = 0.120  kg × 8.96  m/s

                      Impulse  = 1.0752 kgm/s

The impulse given to the ball by the floor is 1.0752 kgm/s

                             

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To find the answer, we have to know about the Lorentz transformation.

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It is given that, an alien spaceship traveling at 0.600 c toward the Earth, in the same direction the landing craft travels with a speed of 0.800 c relative to the mother ship. We have to find the kinetic energy as measured in the Earth reference frame, if the landing craft has a mass of 4.00 × 10⁵ kg.

                  V_x'=0.8c\\V=0.6c\\m=4*10^5kg

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                  KE=m_0c^2=\frac{mc^2}{1-(\frac{v_x^2}{c^2} )}

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  • Substituting values, we get,

          V_x=0.8c(1-\frac{0.8c*0.6c}{c^2} )+0.6c=(0.8c*0.52)+0.6c=1.016c

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