Remember the following formula that relates the initial and final velocites of an object moving along a distance d at a constant acceleration a:

Since the bullet starts at rest, then the intial velocity is 0:

Isolate a from the equation:

Substitute v_f=70x10^2 m/s and d=20cm:
![\begin{gathered} a=\frac{(7.0*10^2(m)/(s))^2}{2(20\operatorname{cm})} \\ =((7.0*10^2(m)/(s))^2)/(2(20*10^(-2)m)) \\ =1.225*10^6\cdot(m)/(s^2) \end{gathered}]()
The net force is equal to the mass of the object times its acceleration, according to the Newton's Second Law of Motion:

Substitute the value of the acceleration that was found previously, and m=12g:

Therefore, the value of the acceleration force, was:
