Solution:
The amount earned after a given period of time on an amount invested at a given interest rate is expressed as

Given that you obtain a $6300 bond that pays 2% interest annually that matures in 5 years, this implies that

By substituting these values into the above formula, we have

This implies that the amount earned after 5 years is $6390.
To evaluate the interest earned, we subtract the amount invested from the amount earned.
Thus,

Hence, the interest earned is evaluated to be
