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1An annual percentage rate (APR) is determined by annualizing the rate using
2The more frequent the compounding, the higher the
3Which statement is NOT true?  a. Figure A correctly displays the relation between FVs of $1 investment at the interest rates 12.7% and 9.8%. b. Investment of $1 needs more than 7 years to double its value at the rate 9.8%, while only requiring less than 6 yeas to double at 12.7%. c. Figure B correctly displays the relation between PVs of $3 future value at the interest rates 12.7% and 9.8%. d. A discount factor for 5 years at 12.7% is lower than the discount factor for 5 years at 9.8%.
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- An annual percentage rate (APR) is determined by annualizing the rate using compound interest. Select one: True False The more frequent the compounding, the higher the future value, other things equal. Select one: True False Which statement is NOT true?  a. Figure A correctly displays the relation between FVs of $1 investment at the interest rates 12.7% and 9.8%. b. Investment of $1 needs more than 7 years to double its value at the rate 9.8%, while only requiring less than 6 yeas to double at 12.7%. c. Figure B correctly displays the relation between PVs of $3 future value at the interest rates 12.7% and 9.8%. d. A discount factor for 5 years at 12.7% is lower than the discount factor for 5 years at 9.8%. After reading the fine print in your credit card agreement, you find that the "low" interest rate is actually an 17.05% APR, or 1.4208% per month. What is the effective annual rate? a. 18.45% b. 19.41% c. 18.82% d. 19.56% A zero-coupon bond is a bond that pay no interest…ou can assume that all payments are made at the beginning of the period and use "1" for the "type" argument in the formula. A. Suppose you invest $ 11,400 today. What is the future value of the investment in 29 years, if interest at 7% is compounded annually? B B. Suppose you invest $ 11,400 today. What is the future value of the investment in 29 years, if interest at 7% is compounded quarterly? 4 5 6 27 28 29 C. Suppose you invest St $ 570 monthly. What is the future value of the investment in 29 years, if interest at 5% is compounded monthly? Question 1 Question 2 + Ready Accessibility: Investigate MAR 17 A W +answer if its true or false 1) Based on the following information calculate the value at time 2 of the investment made at time zero. This future value is equal to 113. discount time investment (years) rate 6% 100 1
- Assume that you must estimate what the future value will be two years from today using the future value of 1 table. (PV of $1, EV of $1. PVA of $1, and FVA of $1) Which interest rate column and number-of-periods row do you use when working with the following rates? (Round percentage answers to 2 decimal places.) Answer is complete but not entirely correct. Number of Periods 1. 12% annual rate, compounded annually 2.8% annual rate, compounded semiannually 3. 12% annual rate, compounded quarterly 4. 12% annual rate, compounded monthly Interest Rate 12.00 2.00 3.00 1.00 % % % % 2 80 24Assume you have the following asset and liability in your Balance Sheet: Asset - Bond A Modified Duration = 2.6 years Value = RM1.5 million Liability - Bond B Modified Duration = 3.1 years Value = RM1.0 million a. Calculate the duration gap. b. What is the expected change in Net Worth if interest increases by 1%? Assume previous interest is 10% c. What should or could you to achieve immunised balance sheet? Note: Please show all workings.Assume that at the beginning of the year, you purchase an investment for $6,300 that pays $130 annual income. Also assume the investment's value has increased to $6,900 by the end of the year. a. What is the rate of return for this investment? Note: Input the amount as a positive value. Enter your answer as a percent rounded to 2 decimal places. Rate of return % b. Is the rate of return a positive or a negative number? Positive Negative
- Assume you have the following asset and liability in your Balance Sheet:Asset - Bond AModified Duration = 2.6 yearsValue= RM1.5 millionAAFARLiability - Bond BModified Duration = 3.1 yearsValue= RM1.0 milliona. Calculate the duration gap. b. What is the expected change in Net Worth if interest increases by 1%?attachment. calculation step by stepAssume that at the beginning of the year, you purchase an investment for $7,200 that pays $100 annual income. Also assume the investment's value has decreased to $6,800 by the end of the year. (a) What is the rate of return for this investment? (Input the amount as a positive value. Enter your answer as a percent rounded to 2 decimal places.) Rate of return % (b) Is the rate of return a positive or negative number? Positive O NegativeA customer is offered an investment where interest is calculated according to the force of interest,t {0.02t 0 ≤ t ≤ 3, 0.045 t > 3If the customer invest GH¢1000 now, what rate of interest, compounded quarterly is earned over the first 4 year period.
- For each of the following cases, indicate (a) to what rate columns, and (b) to what number of periods you would refer in looking up the interest factor. 1. In a future value of 1 table: a. b. C. mpt in progress a. b. C. Annual Rate 10% 8% 10% Annual Rate 10% 11% 12% Number of Years Invested Number of Years Invested 26 16 7 11 6 2. In a present value of an annuity of 1 table: (Round "Rate of Interest" answers to 1 decimal place, e.g. 4.5% and other answers to O decimal places, e.g 45.) 18 Number of Rents Involved 26 32 Compounded 28 Annually Quarterly Semiannually Frequency of Rents Annually Semiannually (a) Rate of Interest Quarterly % (a) Rate of Interest % % % % (b) Number of Periods % (b) Number of PeriodsThe current amount A of a principal P invested in a savings account paying an annual interest rate r is given by A = P(1+r/n)^(rt) where n is the number of times per year the interest is compounded. For continuous compounding, A = Pe^(rt). Suppose $10,000 is initially invested at 2.5 percent (r = 0.025). a. Plot A versus t for 0 ≤ t ≤ 20 years for four cases: continuous compounding, annual compounding (n = 1), quarterly compounding (n = 4), and monthly compounding (n = 12). Show all four cases on the same subplot and label each curve. On a second subplot, plot the difference between the amount obtained from continuous compounding and the other three cases. b. Redo part a, but plot A versus t on log-log and semilog plots. Which plot gives a straight line?Assume that l2t =0.25% and that l1t = O. If the one-year interest rate is 5% and the two-year interest rate is 5.75%, then i1 is equal to: O A.6% O B. 5.75% O C. 5.50% O D. 5.25%