1. The problem statement, all variables and given/known data A bullet of mass 1.9×10^−3 kg embeds itself in a wooden block with mass 0.991kg which then compresses a spring (k= 100N/m ) by a distance 4.5×10^−2m before coming to rest. The coefficient of kinetic friction between the block and table is 0.55. a) What is the initial speed of the bullet? b) What fraction of the bullet's initial kinetic energy is dissipated (in damage to the wooden block, rising temperature, etc.) in the collision between the bullet and the block? 2. Relevant equations .5kx^2, normal force x Mu, .5mv^2, mgy m1*v1=(m1+m2)*v2 3. The attempt at a solution .5kx^2= .5mv^2- (Mu x F(g)) 2.25J= .5(.0019kg)v^2 - (.55)1.036kg(9.8m/s^2) v=91 m/s I don't know what I did wrong. Also I can answer the second part if I know the first part so just help me out with the first part.