14 Calculate the term of each annuity: Future Value Present Value Size of Payment a. So $8,500 $675 b. $23,500 50 $491.25 c. $0 $962 $100 d. $85,000 50 $2,500 Interest Rate 10.75% 8.25% 10.00% 13.00% Payment and Conversion Period 3 months 1 month 1 week 6 months Term (N) ? ? ? ?
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- ou decided to go and apply for a credit card at your local financial institution.The Prime rate currently announced on June 1 was 3.25%. You have goodcredit history and a FICO score of 700. The lowest rate that they can offer toindividuals is a 18.99% APR for a credit card that gives cashback on purchasesand rewards. You were offered 21.99% APR for the credit card. How did thelender determine or calculate what rate they should offer you?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…Across: 2. payment interval is diffent from compounding period 4. Sequence oof payment made at equal interval of time 5. payment interval is = to compounding period 3 5 7. payments are made at the end of each payment intrval 1 8. Time from start of first payment to the last payment 2 Down: 7 6 1. amount of money required in the beginning. annuity whose 1st payment will sat some future date 6. sum of the accumulated values of the periodic paymen 8
- 1. How much is the total value of all these presents worth today?2. How much is the future value of all these presents at the end of 12 years?3. If Tita Rhea agrees to give her these amounts annually forever, how much is its total value worth today?4. If the presents are each made continuously throughout the year at a rate of P, multiply the present value in #7 by a suitable adjustment factor (d/δ) to determine its total present value. Type the resulting amount below.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 $30,0006) Two annuities in perpetuity have the same effective annual interest rate. The first annuity pays $40 every 5 years, starting at the end of the 10th year and has present value $100. The second annuity pays $20 at the end of each 3 months, starting at the beginning of the first three months. Find the present value of the second annuity.
- Find the future value and total interest of the annuity. (Round to the nearest cent as needed.) Annuity type Periodic payment Annual interest rate Payment paid Years Ordinary annuity $2,100 6% Quarterly 3 Future Value of $1.00 Ordinary Annuity Rate per period Periods 0.25% 0.50% 0.75% 1.00% 1.50% 2.00% 2.50% 3.00% 3.50% 4.00% 1 1.000 1.000 1.000 1.000 1.000 1.000 1.000 1.000 1.000 1.000 2 2.002 2.005 2.008 2.010 2.015 2.020 2.025 2.030 2.035 2.040 3 3.008 3.015 3.023 3.030 3.045 3.060 3.076 3.091 3.106 3.122 4 4.015 4.030 4.045 4.060 4.091 4.122 4.153 4.184 4.215 4.246 5 5.025 5.050 5.076 5.101 5.152 5.204 5.256 5.309 5.362 5.416 6 6.038 6.076 6.114 6.152 6.230 6.308 6.388 6.468 6.55 6.633 7 7.053 7.106 7.159 7.214 7.323 7.434 7.547 7.662…Which of the following statements is CORRECT? The present value of a 3-year, $150 ordinary annuity will exceed the present value of a 3-year, $150 annuity due. If a loan has a nominal annual rate of 8%, then the effective rate will never be less than 8%. If a loan or investment has annual payments, then the effective, periodic, and nominal rates of interest will all be different. The proportion of the payment that goes toward interest on a fully amortized loan increases over time. An investment that has a nominal rate of 6% with semiannual payments will have an effective rate that is smaller than 6%.5 Question Let Y be the present value of an 11-year term continuous annuity of $1 per year for an insured aged.x. Let х,п Y be the present value of a whole life continuous annuity of $1 per year for an insured aged.x. Given a constant force of interest, 8, show that: ()]))/(b
- Your firm is thinking about investing $250,000 in the overhaul of a manufacturing cell in a lean environment. Revenues are expected to be $39,000 in year one and then increasing by $13,000 more each year thereafter. Relevant expenses will be $15,000 in year one and will increase by $7,500 per year until the end of the cell's nine-year life. Salvage recovery at the end of year nine is estimated to be $10,000. What is the annual equivalent worth of the manufacturing cell if the MARR is 9% per year?It is likely that airplane tickets will increase 5% in each of the next 4 years. The cost of a plane ticket at the end of the first year will be $10571. How much money would need to be placed in a savings account now to have money to pay for a trip at the end of each year for the next 4 years? Assume the savings account pays 2% annual interest. Round your answer to 2 decimal places. Add your answerII. Find the period of deferral in each of the following deferred annuity problem (one way to find the period of deferral is to count the number of artificial payments) B. Glenn purchased a laptop through the credit cooperative of their company. The cooperative provides an option for a deferred payment. Glenn decided to pay after 4 months of purchase. His monthly payment is computed as P3,500 payable in 12 months. How much is the cash value of the laptop if the interest rate is 8% convertible monthly? (Draw it's cash flow)