Answer:
Maturity Value=$ 9953.305
Step-by-step explanation:
Manuel Fraser’s bank granted him a single-payment loan of $9,650.
He agreed to repay the loan in 146 days at an ordinary interest rate of 7.75%.
i.e. we have:
P=$ 9650
R=7.75
T=146 days= 146/360 year.
Now the interest(I) on the loan is given by the formula as:

Hence, on putting the values of P, R and T in the formula of the interest we obtain:

Hence, the maturity value is:
Maturity value=P+I
= 9650+303.305
= $ 9953.305
Hence,
Maturity Value=$ 9953.305