[PLAIN]https://wug-s.physics.uiuc.edu/cgi/courses/shell/common/showme.pl?cc/DuPage/phys2111/summer/homework/Ch-07-Work/IE_block_springs/9.gif [Broken] 1. The problem statement, all variables and given/known data A block of mass m = 1.5 kg slides between two springs, of spring constant kleft = 30 N/m and kright = 57 N/m. The distance between the relaxed springs is d = 2.8 m. The left spring is initially compressed a maximum of dleft = 0.7 m, and the block is released from rest. The first time the block hits the right spring, it compresses it a distance dright = 0.4 m Find the coefficient of sliding friction (M) between the block and the surface. 2. Relevant equations W = (1/2)kx^2 Friction = M*N 3. The attempt at a solution I used the equation (( W = 1/2 * kx^2 )) for both springs to get a net force of Wleft - Wright = 2.79 Nm. In my understanding, this change in W caused by the work done by friction over the 2.8 m interval, so i solved W = F*d to get F = 0.9964 N. ((2.79 = F * 2.8)) 0.9964 would be the force of friction, so i used the equations F = M*N and N = mg to solve for the friction constant (M). The answer I came up with was 0.0667, but this is not right. I also tried -0.0667, but this was also wrong. Please help.