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Mechanics
Two packages start sliding down a 20 degrees ramp from rest at a distance d = 6.6 m alon the ramp from the bottom. Package A has a mass of 5.0 kg and a coefficient friction 0.20. Package B has a mass of 10 kg and a coefficient friction 0.15. How long does it take package A to reach the bottom?
Attempt:
I was thinking about this equation to use
Acceleration of a body sliding on an inclined plane:
a = g sin theta (1 - mewk cot t^2)
but I dont know if I can use that equation. Is there a better way to solve this problem? Please help someone.
Comments (2)
@ aakash, y u mention about B, i think deir iz no need and use of B. / OR may b i can't able to understand ur Q.
4m FBD diagram of A,
g sin
- $gcos
= a
g sin200 - 0.2 X g X cos200
so, a = g X 0.342 - g X 0.2 X 0.9397
= 0.1541g
as , u = 0,
so, S = 1/2 a t2
=> 6.6 = 1/2 X 0.1541 g X t2
if we take g = 9.8 , then time taken 2 reach A into bottom = t =[( 6.6 X 2)/0.1541 X9.8 ]1/2
= ( 8.7)1/2
= it is approx 3 second













ya u can definitely apply the equations
in fact its the only means bu which u can solve
by free body diagram u get that result only
and since we have to calculate time we cant use work enegy concepts