1. Draw a cash flow diagram showing payments of S6000 now, $2500 two years from now and $4500 six years from now. Interest rate is 9% per year. For the given cash flows find the: a) Total present worth equivalent. b) Total future worth equivalent. and c) Equivalent annual worth (uniform series) from year 1 to 6.
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- For the cash flows shown, determine the equivalent future worth in year 10 at an interest rate of 2.5% per month. Year 2 3 5 7 8 10 Cash Inflows, 250 250 250 250 250 250 250 250 250 (a) The compounding period is: (a) The payment period is: (c) The effective interest rate per compounding period is: (d) The effective interest rate per payment period is: (e) The general equation (without numbers) for calculating the equivalent future worth is: (f) After plugging in the numbers, the equation for calculating the equivalent future worth is (calculation is NOT required): 6, 6. 4)Consider the following cash flow profile: Suppose the positive-valued cash flows are now replaced by a geometric series. If the cash flow at end of year 1 is $10,000, what geometric rate is required for the cash flow profiles to be equivalent? Interest is at a compounded annual rate of 6%.For the given cash flow, if the equivalent uniform annual payments is $5000 and the interest rate is 25% per year. End of 1 3 4 6. 7. Year Cost 2A 2A+30 2A+60 2A+90 2A+120 2A+150 2A+180 2A+210 2A+240 Determine the amount of (A) ? Determine the equivalent present value?
- Consider a loan of $10,000 and the following pattern of cash flows. a. What is the interest rate that makes the present worth equal to $0.00? b. Using the interest rate determined in part (a), and leaving the −$10,000 at year 0 in place, determine the equal annual incomes that are equivalent to the gradient series in years 1, 2, 3, and 4?Consider each of the following deposit cash flow series. What will the final balance be (future equivalent value) after the final deposit? Assume the account earns 9% interest compounded annually *Use excel*Determine the value of W on the right-hand side of the accompanying diagram that makes the two cash-flow diagrams equivalent when /=9% per year. Q $1,150 30 1 2 End of Year $1,150 3 4 5 $1,150 W Click the icon to view the interest and annuity table for discrete compounding when i=9% per year. End of Year The equivalent amount, "W", of the cashflows provided in the diagram is $ 1739. (Round to the nearest dollar.) W OU
- What single payment at the beginning of year 2 is equivalent to an equal annual series of payments of $8000 beginning at the end of year 3 and ending at the end of year 8? Use i = 10 % compounded annually. (using cash flow diagram is recommended)Find the annual worth (AW) that is equivalent to the following cash flow diagram, if the interest rate is 8% per year. 2 3 4. 6. 7. Time (year) 3000 4000 5000 0. 2000 Cash flow ($) Answer:In the given cash flow diagram : i) Calculate the equivalent amount of P. ii) Calculate the single payment amount equivalent to F at the end of the 5th year. iii) Calculate the equal payout amount from year n = 1 to n = 5, which is worth A. '3 aylık bileşik X%' means 3 months X% resultant interest. -The timescale of the cash flow diagram is based on years.-
- 1. Consider the following cash flow payments: An income of $2000 at the end of year 2, an income of $5000 at the end of year 4, an expense of $3000 at the end of year 8, and a final income of $4000 at the end of year 10. (a) Draw the cash flow diagram for the cash flow payments. (b) Write an expression: what is the present equivalent value of these payments over the 10-year period assuming an interest rate of 10% per year. Just write down the expression like "e.g. P = 1,000 (P/F, 4%, 10) + 2,500 (P/A, 4%, 5)-4,000". You don't need to calculate the final numerical answer. (Hint: you can write out the present equivalent value for each cash flow, and then sum them up.)What is the present value of the following cash-flow stream if the interest rate is 4%? Year 1: $170; 2: $370; 3:$2701. Consider the following cash flow payments: An income of $2000 at the end of year 2, an income of $5000 at the end of year 4, an expense of $3000 at the end of year 8, and a final income of $4000 at the end of year 10. • Draw the cash flow diagram for the cash flow payments. • Write an expression: what is the present equivalent value of these payments over the 10-year period assuming an interest rate of 10% per year.. Just write down the expression like "e.g. P = 1,000 (P/F, 4%, 10) + 2,500 (P/A, 4%, 5) -4,000". You don't need to calculate the final numerical answer. (Hint: you can write out the present equivalent value for each cash flow, and then sum them up.)