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A bullet weighing 4.5*10^-3 kg is fixed horizontally into a 1.8 kg wooden block at rest on a horizontal surface. The coefficient of kinetic friction between block and surface is 0.20. The bullet comes to rest in the block which moves 1.8m. Find the speed of the bullet.

A steel tension bar 8-mm thick and 50-mm wide with an initial single-edge crack of 10-mm long is subjected to a uniaxial stress s = 140 MPa.

 i Determine the stress intensity factor KI. If KIC = 60 MPa , is the crack stable?

 ii. Determine the critical crack size, and

 iii. Determine the critical load.

[Take Y=1]

 


Determine the total charge entering a terminal between t = 1 and t = 2 s and t = 2 s if the current passing the terminal is I = (3t2 -t) A.



Suppose now that the momentum of the ball also has a y-component before it collides elastically with the wall. After the collision the x-component of the ball’s momentum changes but its y-component does not. If the momentum of the ball before the collision is ~p = px ˆi + py ˆj, what is its momentum after the collision. 


If m1,m2 and m3 be the masses of three particles v12, v23 and v13 be their relative velocities, prove that the total kinetic energy (E) of the system about the centre of mass is given by

m1m2v212+ m2m3v223+ m1m3v213 / m1+ m2 + m3

Radius of capillary is 2mm. A liquid of weight 6.28 x 10^-4N may remain in the capillary, then the surface tension of liquid will be?


A ball moving along the x -axis bounces elastically off a horizonal wall that runs in along y-axis. The magnitude of the momentum of the ball is the same before and after the collision. Explain how we can conclude that the ball-wall system is closed but not isolated. 


A rocket lifts off from ground and accelerate upwards at 1ms^(2).20 seconds after lift off a piece breaks off from the bottom of rocket.After breaking off how much time it takes approximately to reach the ground? (Take g=10ms^(2) )
Ans 8.5 s

*Conservative force and its potential energy function Consider the components of a position dependent force F(r): Fx = ayz + bx + c Fy = axz + bz Fz = axy + by. (a) Show that this force is conservative. (b) Find its corresponding potential energy function, V (r)


A wagon with the mass 'M'moves without friction over horizontal rails at a speed of V. A body with the mass 'm'is placed on the front edge of the wagon.The initial speed of the body is zero.At what minimum length of the wagon will the body not slip off it? Disregard the dimensions of the body as compared with the length I of the wagon.The coefficient of friction between the body and the wagon is k .
Ans: MV
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