THE NEXT THREE $(3)$ QUESTIONS ARE BASED ON THE FOLLOWING INFORMATION:

Bruce is considering buying his dream home and has arranged a mortgage loan with a face value of $$700,000,$ an interest rate of $j_2=7\mathrm{.}5\%,$ an amortization period of $25$ years, and a term of $3$ years. He is considering three repayment plans with different payment frequencies:

Option $1$: Constant monthly payments

Option $2$: Biweekly payments

Option $3$: Accelerated biweekly payments

All options require the mortgage payments to be rounded up to the next highest dollar.

$15.$ If Bruce chooses Option $1,$ calculate the amount of principal repaid over the term, interest paid during the term, and the outstanding balance owing at the end of the term, respectively, rounded to the nearest dollar.

$(1)$ $$32,645$;$$151,711$;$$667,355$

$(2)$ $$35,677$;$$152,403$;$$669,323$

$(3)$ $$39,863$;$$149,187$;$$660,137$

$(4)$ $$50,109$;$$149,571$;$$649,891$

$16.$ If Bruce chooses Option $2,$ calculate the amount of principal repaid over the term, interest paid during the term, and the outstanding balance owing at the end of the term, respectively, rounded to the nearest dollar.

$(1)$ $$34,645$;$$153,711$;$$662,355$

$(2)$ $$50,109$;$$149,571$;$$649,891$

$(3)$ $$39,863$;$$149,187$;$$660,137$

$(4)$ $$32,677$;$$151,403$;$$667,323$

$17.$ If Bruce chooses Option $3,$ calculate the amount of principal repaid over the term, interest paid during the term, and the outstanding balance owing at the end of the term, respectively, rounded to the nearest dollar.

$(1)$ $$45,863$;$$139,187$;$$660,137$

$(2)$ $$50,196$;$$149,562$;$$649,804$

$(3)$ $$42,645$;$$131,711$;$$637,355$

$(4)$ $$52,677$;$$159,403$;$$657,323$