In a ballistics test, a 1.50-g bullet is fired through a 28.0-kg block traveling horizontally toward the bullet. In this test, the bullet takes 11.4 ms to pass through the block as it reverses the block's velocity from 1.75 m/s to the right to 1.20 m/s to the left with constant acceleration. Find the magnitude of the force that the bullet exerts on the block during this ballistics test.
By newtons 3rd law of motion Rate of change in momentum of the bullet = Rate of change in momentum of the block \[Force_{Bullet} = Force_{block}\] \[Force_{\bullet} = \frac{m_{block} *(v_{final}-v_{initial})}{t}\] \[Force_{Bullet} = \frac{28(1.20-(-1.75)}{11.4 \times 10^-3}\]
Is this question possible to do without using any momentum equations? My class has not covered this section yet, and I think we are only supposed to be using forces.
There is no way solving this problem not using the change in momentum of the blocks. btw, "a 1.50-g bullet" should not be hyphenated (as stated in official SI brochure)
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