Answer:

Step-by-step explanation:
We can assume that the bullet decelerates only when it is passing through the board, from the moment it starts touching the board until it leaves it completely; so, it accelerates for a total distance of
d = 2.27 cm + 8 cm = 10.27 cm = 0.103 m
So we can use the following equation to find its acceleration:

where
v = 265 m/s is the final speed of the bullet
u = 401 m/s is its initial speed
a is the acceleration
d = 0.103 m
Solving for a,
