1. Find the present value and the accumulated amount at the 10th year with r=4% cpm. quarterly SOK 张 2 2, 10K 1OK 10K, 10K 10K 10K 10K 0 1 2 4 5 6 7 9 10 11 12 13 Quarter
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Q: 5. Solve for F, given that P—$1999,99, i=1.43% and n=1 and three-fourths years.
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- In the CF diagram shown below, compute the Future amount F at the end of 6 yrs if i = 6% compounded annualy.Find the present worth today in real value corresponding to the cur- rent values shown below for a 4 percent ination rate and a 4 percent interest rate. a. $400 three years from now b. $400 three years ago c. $10 next year d. $350 983 in 10 years from now e. £1 one thousand years ago the answer is 292 f. $1 000 000 000 three hundred years from nowThe following equation was used to calculate the Net Present Value (P0) of a cash flow. Find the cash flow that generated this equation. You do NOT have to solve for NPV, nor do you need to know the interest rate. NPV = P0 = -5000 + 1500(P/A i,5)(P/F i, 2) - 700(P/G i, 3)(P/F i, 4) + 450(P/F i, 2)
- Calculate the present value on January 1, 20X0 of a perpetuity paying $1,000 at the end of each month starting from January 20XÒ. The monthly discount rate is 0.8%.Find the future value (accumulation) at 4% interest compoundedcontinuously for 7 years for the continuous income stream with a rate of flow of income of f(x) = 2000e0.05t continuously.! Pls answer !bartleby = 3 max questions 1. If the proceeds of P 2000 will be paid w/ P2400 at the end of 10 months, find the discount rate. 2. At certain interest rate compounded quarterly, an amount worth P8000 will be P20000 after 5 yrs. How much would it be at the end of 10 years? 3. For a deposit of $1023 at 7.8 % interest compounded continuously over 4 years, find the interest earned?
- 5. Solve for F, given that P—$1999,99, i=1.43% and n=1 and three-fourths years. 6. A bank charges an interest rate of 7%. An engineer wants to loan an amount ofFhp 1,000,000 to start his construction business from January 06, 2022 to December 30,2022. Determine the difference of future worth of ordinary simple interest and exact simpleinterest.A Store makes a $10,500 investment at a Bank Ltd on January 1, 2019. At the end of December 31, 2023, the Store is expected to accumulate an amount of $17166.25? i. Calculate the interest rate needed to procure this investment? ii. How long will it take for the initial amount invested to be doubled, given that interest is compounded annually at the rate?Which of the following investment options willmaximize your future wealth at the end of 18 years?Assume any funds that remain invested will earn anominal rate of 12% compounded monthly.(a) Deposit $8,000 now.(b) Deposit $120 at the end of each month for thefirst 12 years.(c) Deposit $105 at the end of each month for 18years.(d) Deposit a lump sum in the amount of $35,000 atthe end of year 12.
- Let’s suppose you (USA dealer) imported a product from German on Dec 1, 2018 at € 300, payable in 60 days. You sold the product in the US market at $400 in cash on Dec 15, 2018. The company's fiscal year ends on Dec 31. You paid to your German supplier on Feb 1, 2019. Below, please find the exchange rate information: Dec 1, 2018: 0.8 €/$.. Dec 31, 2018: 1.5 €/$. Feb 1, 2019: 0.6 €/$. What was net income for 2018 and 2019, respectively? Group of answer choices -$200, -$100 -$100, $200 $300, -$200 $200, -$300! Use the given Data ! bartleby = 3 max questionsFor a deposit of P150000 at 8.5% interest compounded continuously over 5 years, find the interestearned. Jonal is left with an inheritance which amounts to P 30000 trusted to her guardian until it reachesto P 60000, how long would she wait for her money if it is invested at 10% compounded quarterly?N=ANSWER WITH HANDWRITTE SOLUTION Assume a person retires today with $1540428 in his account. Assume the interest rate is 4.7% compounded monthly. The person plans to withdraw the same amount at the beginning of each month for the next 20 years until all of the money is gone. How much will the person withdraw each month? Do not Round off interest rate. With cash flow diagram. Round your answer to 2 decimal places.
