Hello. I've been doing this problem and cannot seem to get the correct answer. I'd really appreciate some help. In the problem, mass1(250g) rests on an inclined plane that is 30 degrees above the horizontal, and whose coefficient for kenetic friction is .1. M1 is attached to a frictionless pulley at the top of the plane, with a string. Hanging off of the pulley is mass2(250g), attached to the string. When mass2 has dropped 3cm, what is its velocity? This is what I have done so far. I summed up the forces on m1 and m2 separately: #1 sumFym1=Fnormal-m1gcos30=0 (NOTE:I am using the inclined plane as my reference/x-axis, rather than the ground.) #2 sumFxm1=T-Ffriction-m1gsin30=m1a #3 sumFym2=T-m2g=-m2a Fn=m1gcos30 Ffriction=.1Fn=.1m1gcos30 I substituted this value for Ffriction and then tried solving the system of equations by subtracting #3 from #2. The tension canceled out and I solved for acceleration. I got a=2.107cm/s^2. Using v^2=V0^2+2as, the velocity turned out to be 11.24cm/sec . My text book says the answer is supposed to be 83m/s. I am doing something wrong, but cannot figure out what. Any help would be appreciated. Thanks!