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The answer to each of the questions is a single digit integer ranging from 0 to 9. A cubical box dimensional L = 5/4 metre starts moving with an acceleration a ? = 0.5 m/s2 i ^ from the state of rest. At the same time, a stone is thrown from the origin with velocity v ?=v_1 i ^+v_2 j ^-v_3 k ^ with respect to earth. Acceleration due to gravity g ? = 10 m/s2 (-j ^ ). The stone just touches the roof of box and finally falls at the diagonally opposite point then find the value of v_1/v_3 -1/v_2 .



The answer to each of the questions is a single digit integer ranging from 0 to 9.


 


A cubical box dimensional L = 5/4 metre starts moving with an acceleration a ? = 0.5 m/s2 i ^ from the state of rest. At the same time, a stone is thrown from the origin with velocity v ?=v_1 i ^+v_2 j ^-v_3 k ^ with respect to earth. Acceleration due to gravity g ? = 10 m/s2 (-j ^ ). The stone just touches the roof of box and finally falls at the diagonally opposite point then find the value of v_1/v_3 -1/v_2 .


 




 

Grade:upto college level

1 Answers

Simran Bhatia
348 Points
7 years ago

1

    H = (u_y^2)/g 

uy = 5 m/s    => v2 = 5 m/s

    T = (2u sinx)/g=(2u_y)/g = 1 sec

    S = u × t -1/2 a × t2 (as a ? in x direction)

    5/4 = ux × 1 -1/2 × (0.5) × 1

    ux = 3/2 m/sec,    => v1 = 3/2 m/s

    Along z-axis, 5/4 = v3 × 1 => v3 = 5/4 m/sec.

    v_1/v_3 -1/v_2 =(3/2×4/5)-1/5 = 1

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