a) The compound interest formula is, in general,

Where P is the initial amount, r is the interest rate, and n is the number of times the interest is compounded per unit t.
In our case,

Thus, solving for P,

The answer to part a) is approximately $98737.24-> Interest + initial inversion equal to $150000
b)
We need to subtract P from Clem's inheritance, as shown below.

The answer to part b) is approximately $151262.76.
c)
Set P=250000 and solve for A as shown below.

The answer to part c) is $129795.92-> Only interest