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A $95,000 mortgage is to be amortized by making monthly payments for 20 years. Interest is 4.4% compounded semi-annually for a six-year term. (a) Compute the size of the monthly payment. (b) Determine the balance at the end of the six-year term. (c) If the mortgage is renewed for a six-year term at 8% compounded semi-annually, what is the size of the monthly payment for the renewal term (a) The size of the monthly payment is $ (Round the final answer to the nearest cent as needed. Round all intermediate values to six decimal places as needed.) (b) The balance at the end of the six-year term is \$ (Round the final answer to the nearest cent as needed. Round all intermediate values to six decimal places as needed.) (c) The size of the mionthly payment for the renewal term is S (Round the final answer to the nearest cent as needed. Round all intermediate values to six decimal places as needed.) Payments of $1,983 are made out of a fund of $25,000 at the end of every month If interest is 4% compounded monthly, what is the size of the final payment? The size of the final payment is 4 (Round the final answer to the nearest cent as noeded. Round all intermediate valuen to six decimal places as nooded.) An annuity with a cash value of $10,900 pays $740 at the beginning of every three months. The investment earns 3% cornpounded quarterly. (a) How many payments will be paid? (b) What is the size of the final annuity payment? (a) The number of payments is (Round up to the nearest whole number.) (b) The size of the final payment is \$ (Round to the nearest cent as needed. Round all intermediate values to six decimal places as needed.)