Answer the following as indicated. (Format: problem, then, solution) 8. A bond with a face value of P1,000 has a 3% coupon and an 8-year maturity date. Find the interest.
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- You can afford a $900 per month mortgage payment. You've found a 30 year loan at 6.5% interest. a) How big of a loan can you afford? (Round to the nearest cent, as needed.) b) How much total money will you pay the loan company? (Round to the nearest cent, as needed.) c) How much of that money is interest? (Round to the nearest cent, as needed.)Answer the following as indicated. (Format: problem, then, solution) 4. Find the present value of $300,000, due at the end of 2 years if the money is worth 8% compounded annually.Show the complete solution and diagram. A bond with a par value of 1,000 and with a bond rate of 10% payable annually is sold now for 1,080. If the yield is to be 12%, how much should the redemption price be at the end of 8 years?
- A mortgage of $175,000 is offered at 5.25% interest for 25 years a) find the monthly paymentAnswer the following as indicated. (Format: problem, then, solution) 5. How much must be deposited today in a saving bank to accumulate $100,000 after 5 years if the money earns 3.5% compounded quarterly?Answer the following as indicated. (Format: problem, then, solution) 3. How much must be invested today at 7% compounded monthly to have $3,000,000 in 20 years?
- You have just been hired as a loan officer at a national bank. Your first assignment is to calculate the amount of the periodic payment (in $) required to amortize (pay off) the following loan being considered by the bank (use Table 12-2). (Round your answer to the nearest cent.) LoanPayment PaymentPeriod Term ofLoan (years) NominalRate (%) Present Value(Amount of Loan) $ every month 1.75 6 $30,000Exhibit 1-A Future value (compounded sum) of $1 after a given number of time periods Period 5% 1.050 1% 1.010 1.020 1.030 2% 1.020 1.040 1.061 4% 1.040 6% 1.060 1.124 3% 7% 8% 9% 10% 11% 1.030 1.061 1.093 1.126 1.159 1.090 1.188 1.295 1.412 1.539 1.677 1.828 1.080 1.166 1 1.070 1.100 1.110 1.145 1.210 1.331 1.232 1.368 1.082 1.103 1.158 1.216 1.276 3 1.125 1.191 1.225 1.260 1.170 1.217 1.262 1.338 1.041 1.082 1.311 1.360 1.464 1.518 1.051 1.403 1.104 1.126 1.149 1.469 1.611 1.772 1.949 1.685 1.870 2.076 2.305 2.558 6. 1.062 1.194 1.265 1.340 1.419 1.501 1.587 1.072 1.230 1.316 1.407 1.504 1.606 1.714 8 1.083 1.172 1.267 1.369 1.477 1.594 1.718 1.851 1.993 2.144 1.094 1.105 1.116 1.195 1.219 1.243 2.172 2.367 2.580 2.813 3.066 3.342 3.642 3.970 4.328 4.717 5.142 5.604 8.623 2.358 2.594 2.853 3.138 3.452 1.305 1.423 1.551 1.689 1.838 1.999 1.344 1.629 1.710 10 1.480 1.791 1.967 2.159 2.839 11 1.539 2.105 2.332 2.518 2.720 2.937 3.172 3.426 3.700 3.996 4.316 1.384 1.898 3.152 12 1.127…Answer all parts complete and correct only follow steps as asked and do as per guidelines to get 100% feedback. 1) Calculate the price of a bond with 8 years to maturity, that pays a coupon rate or 3% quarterly, and face value of $10,000. Assume that the YTM is 3.5% quarterly.
- Answer the following as indicated. (Format: problem, then, solution) 1. Brian borrowed from his friend, Mark, P9,000. He repaid the P9,600 after 15 months. What was the simple interest rate?Consider a student loan of $12,500 at a fixed APR of 9% for 30 years. a. Calculate the monthly payment. b. Determine the total amount paid over the term of the loan. c. Of the total amount paid, what percentage is paid toward the principal and what percentage is paid for interest. a. The monthly payment is $ (Do not round until the final answer. Then round to the nearest cent as needed.)udiasirois1122/Xv7zYW5RnILBBINV2A9egx/unit-4-project-tvm-calculator-pdf?pg=7 -Sign- At will focus on these types of savings plans in this portion of the project. The Savings Plan formula is below: Y =_ APR= A = PMT- n = A = Note: This formula assumes that the payment period and compounding period are the same. For example, monthly payments would indicate monthly compounding. Let's work an example with the savings plan formula and the TVM calculator. Example 3 Suppose that Ruby's employer offers a retirement plan. Ruby decides to invest $350 per month into the account. The interest is compounded monthly. Historically, the account has earned 7% APR. How much will be in his account if she retires in 25 years? Fill out the value for each variable, and put a question mark for the value we need to solve for. PMT= $350 25 0.07 12 $283,525.09 ((1+ APR-1) (APR) PMT= regular payment amount (deposit) Y = number of years APR = annual percentage rate (written as a decimal) n = number of times the…