What do we know about a loan, which is said to have annuity payments? a. This loan has annual cashflows only. b. This loan has only interest payments before maturity. c. This loan should be a mortgage loan. d. This loan has equal payment cashflows in all periods along its maturity.
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- pls refer to the image attached, 1. suppose that you have the capacity to pay, would you rather borrow a loan that is amortized monthly, or one that is amortized quarterly? 2. what is your considerations when availing a loan? (quantitative or qualitative considerations) Discuss.Suppose that you have the capacity to pay, would you rather borrow a loan that is amortized monthly or one that is amotized quarterly? what are your considerations when availing a loan (qualitative or quantitative) discuss.Finding the total interest of a loan is similar to finding the total interest in an annuity's O present value O interest rate O periodic payment O future value
- Hello, Can you explain step by step question #1 and 2, what it means and how to solve it. Thank You 1. Explain how an ordinary annuity is involved when you take out an auto loan from a bank? 2. Explain why the last payment in an amortization schedule might differ from the other payments?1. In a loan amortization schedule, interest payments for each period would most probably a. Increase overtime c. Remain the same b. Decrease overtime d. There are no interest payments in the schedule 2. The formula (1 + i)n is also called a. present value factor for lump-sum payment b. future value factor for lump-sum payment c. present value factor for ordinary annuity d. future value factor for ordinary annuity 3. An increase in the present value may be caused by a. increase in the discount rate b. decrease in the discount rate c. discount rate does not affect the present value d. none of the above 4. Interest payments that are based on the original principal and previous interest recognized is based on a. present value c. simple interest rate b. future value d. compound interest rate 5. The time value of money suggest that a peso received today is worth a peso received in the future. a. less than c. the same as b. more than d. none of the aboveWhich of the following statement is true? a) An ordinary annuity is an annuity in which the cash flow occurs at the start of each period b) None of the above c) A deferred annuity is an annuity in which the first cash flow occurs at the end of the time period between each subsequent cash flow d) with a credit foncier loan ( a loan for a fixed period with regular repayments) as time passes a smaller proportion of each repayment goes to paying off the interest on the loan
- Which of the following statements is CORRECT? Question 2 options: a) The proportion of the payment that goes toward interest on a fully amortized loan increases over time. b) An investment that has a nomiral rate of 6% with semiannual payments will have an effective rate that is smaller than 6%. c) If a loan or investment has annual payments, then the effective, periodic, and nominal rates of interest will all be different. d) The present value of a 3-year, $150 ordinary annuity will exceed the present value of a 3-year, $150 annuity due. e) if a loan has a nominal annual rate of 7%, then the effective rate will never be less than 7%.Which of the following refers to the ratio of the interest to the principal repayment on an annual unpaid loan? A. it increases as the loan gets older О в. it decreases as the loan gets older O c. it remains constant over the life of the loan O D. it changes according to the level of market interest rates during the life of the loanWhat can you calculate with the Excel argument FV? Number of periods of time for a loan or investment. Interest rate. Future value of an investment based on a constant interest rate. The constant periodic payment required to pay off a loan or investment.
- Loan Amount Is $430,000 Loan is a 7/30 Balloon Loan Annual Interest is 3.75%, with monthly payments What Is the monthly payment for the loan? Enter as a positive number(Note, this is how mortgage payments are calculated.) Payments on a loan are amortized when a fixed amount is paid at the end of each time period in order to pay off both the principle of the loan and the interest accumulated up to that point. At the end of each period, interest is charged on the amount still owing. Let P be the initial amount of the loan, and i > 0 be the interest rate charged (per period), R the size of the per period payment (paid at the end of each period), and Pt the amount that is still owed after t periods. So P0 = P(a) Find P1.(b) Find a first order linear recurrence for Pt.(c) Show that the solution to your recurrence relation isPt = (P-(R/i))(1+i)^t + (R/i)Which of the following statements is CORRECT? The cash flows for an annuity may vary from period to period, but they must occur at regular intervals, such as once a year. The cash flows for an annuity due must all occur at the beginning of the periods. The cash flows for an ordinary annuity occur at the beginning of the periods. If some cash flows occur at the beginning of the periods while others occur at the ends, then we have what the textbook defines as an ordinary annuity. If a series of unequal cash flows occurs at regular intervals, such as once a year, then the series is by definition an annuity.