Answer: the conclusion is that
Explanation:
Th answer is A sorry if this isn’t what your looking for
Answer:

Explanation:
To find Depth D of lake we must need to find the time taken to hit the water.So we use equation of simple motion as:
Δx=vit+(1/2)at²

As we have find the time taken now we need to find the final velocity vf from below equation as

So the depth of lake is given by:
first we need to find total time as
t=3.0-1.01 =1.99 s

The closer you are to the ground the more accurate you'll be. That's why most snipers are in the "prone" position.