A builder is offering $$125,584$ loans for his properties at $9$ percent for $25$ years. Monthly payments are based on current market rates

of $9\mathrm{.}5$ percent and are to be fully amortized over $25$ years. The property would normally sell for $$140,000$ without any special

financing.

Required:

a$.$ At what price should the builder sell the properties to earn, in effect, the market rate of interest on the loan? Assume that the buyer

would have the loan for the entire term of $25$ years.

b$.$ At what price should the builder sell the properties to earn, in effect, the market rate of interest on the loan if the property is resold

after $10$ years and the loan repaid?

Complete this question by entering your answers in the tabs below.

At what price should the builder sell the properties to earn, in effect, the market rate of interest on the loan? Assume that the

buyer would have the loan for the entire term of $25$ years. $($Do not round intermediate calculations. Round your final answer

to the nearest whole dollar amount.$)$

Please answer both parts a and b$,$ thank you!