Answer the two questions please 1- You are planning to withdraw $100 in Year 1, $150in Year 3, and $200 in Year 5. At a 5% interest rate, what is the present worth of these withdrawals?
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- Question 3) The following questions are related to Continuously Compounded Interest: If you invest $2,000 at an annual interest rate of 8% compounded continuously, calculate the final amount you will have in the account after 20 years. If you invest $10,000 at an annual interest rate of 5% compounded continuously, calculate the final amount you will have in the account after ten years. Question 4) Suppose you want to save $100,000 for a down payment on a house in 15 years. If your savings account earns 9% compounded monthly, how much would you need to deposit now to reach this goal?Determine the present value, P, you must invest to have the future value, A, at simple interest rate r after time t. Round answer to the nearest dollar. A=$5,000, r=8.2%, t=5 yearsSuppose you wish to have $17,250 in 5 years. Use the present value formula to find how much you should invest now at 5% interest, compounded semiannually in order to have $17,250, 5 years from now. Then calculate the amount of interest. O $3,774.33 $4,312.50 $12,937.50 $13,475.67
- Suppose the risk - free interest rate is 4.2%.a. Having $200 today is equivalent to having what amount in one year?b. Having $200 in one year is equivalent to having what amount today?c. Which would you prefer, $200 today or $200 in one year? Does your answer depend on when you need the money? Why or why not?a. Having $200 today is equivalent to having what amount in one year?Having $200 today is equivalent to having Sin one year. (Round to the nearest cent.)You plan to invest $5,000 into an account. If you would like to have $10,000 in 15 years, what rate of return must you earn? Question 5 options: 6.02% 5.24% 4.73% 7.55% 7.11%Suppose you're offered the following two accounts to invest $10,000 for 5 years: 11% simple interest and 6% interest compounded monthly. Which is the best choice? Part: 0 / 3 Part 1 of 3 The future value of $10,000 using 11% simple interest is $ X Ś Round your answer to the nearest cent. Do not round any intermediate steps.
- 4. You are thinking of buying house for $70,000. The house will be worth $100,000 in five years. A. Should you buy the lot if r = 0.05? (r= interest rate a bank would pay you) B. Should you buy it if r = 0.10? (r= interest rate a bank would pay you)Provided are links to the present and future value tables: (PV of $1, FV of $1, PVA of $1, and FVA of $1) (Use appropriate factor(s) from the tables provided. Round your answer to the nearest whole dollar.) a. How much would you have to deposit today if you wanted to have $55,000 in three years? Annual interest rate is 10%. b. Assume that you are saving up for a trip around the world when you graduate in three years. If you can earn 6% on your investments, how much would you have to deposit today to have $15,000 when you graduate? (Round your answer to 2 decimal places.) c-1. Calculate the future value of an investment of $666 for ten years earning an interest of 9%. (Round your answer to 2 decimal places.) c-2. Would you rather have $666 now or $1,800 ten years from now? d. Assume that a college parking sticker today costs $80. If the cost of parking is increasing at the rate of 6% per year, how much will the college parking sticker cost in seven years? (Round your answer to 2 decimal…Q1. You have been told that you need $x today in order to have $100,000 when you retire 20 years from now. The annual interest rate is 5% on average. Computex. Answer Q2. You plan to make a $40,000 contribution to your individual retirement account, at 3.5 percent per year on average. Compute how much it will be worth if you deposit it for 25 years. Answer Q3. Repeat Q1-Q2, when the interest rate is being componded every SIX MONTHS (or SEMIANNUALLY). Answer Q4. Erica is purchasing a financial instrument that will pay $5,000 a year for seven years, at the end of every year. How much should she pay for this investment today if she wishes to earn a 12 percent rate of return? Answer Q5. Repeat Q5, when you are committed to making contributions at the beginning of every year. Answer Q6. Solve for x: Jane recently purchased a new home with a mortgage of $x. She financed it at 6.6 percent interest with annual installments of $36,000 for thirty years. Answer Q7. Solve for x: Jane recently…
- 6. If the effective interest rate is i per period and you invest b dollars at time 0, then the value at time n is b(1 + i)”. For example, if at time 0 you invest $100 at an effective interest rate of 6% per year, then the value at time 1 is $100(1+0.06) = $106. dollars. At time 2, the value will be $100 (1 + 0.06)² = $112.36. Similarly, the present value (value at time 0) of $100 received 2 years from now would be $100(1+0.06)-²≈ $88.99. Sometimes it's convenient to define d = 1/(1 + i) so that we would have $100(1+i)n = $100d". If the interest rate per year is i compounded semiannually, then the effective annual interest rate is (¹ + 2)²³ - 1₁ 1. For example, if the interest rate is 6% per year compounded semiannually, the effective annual interest rate is 1 + .06 2 2 - 1 ≈ 6.09%. If the interest rate per year is i compounded quarterly, then the effective annual interest rate is 4 (¹ + 4) * - 1 1. (a) If the interest rate is 6% per year compounded quarterly, what is the effective…Bill Padley expects to invest $6,000 for 3 years, after which he wants to receive $6,945.60. What rate of interest must Padley earn? (PV of $1. EV of $1. PVA of $1. and EVA of $1) (Use appropriate factor(s) from the tables provided. Round "Table Factor" to 4 decimal places.) Future Value Present Value Table Factor Interest Rate %Suppose the interest rate is 3.9%. a. Having $350 today is equivalent to having what amount in one year? b. Having $350 in one year is equivalent to having what amount today? c. Which would you prefer, $350 today or $350 in one year? Does your answer depend on when you need the money? Why or why not? a. Having $350 today is equivalent to having what amount in one year? It is equivalent to $. (Round to the nearest cent.)
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