Probability of financial Value of debt distress $0 0% $2,500,000 1% $5,000,000 2% $7,500,000 4% $10,000,000 8% $12,500,000 16% $15,000,000 32% $20,000,000 64%
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- Present Value of $1 Periods 1.00% 2.00% 3.00% 4.00% 5.00% 6.00% 7.00% 8.00% 9.00% 10.00% 1 0.990 0.980 0.971 0.962 0.952 0.943 0.935 0.926 0.917 0.909 2 0.980 0.961 0.943 0.907 0.907 0.890 0.873 0.857 0.842 0.826 3 0.971 0.942 0.915 0.889 0.864 0.840 0.816 0.794 0.772 0.751 4 0.961 0.924 0.888 0.855 0.823 0.792 0.763 0.735 0.708 0.683 5 0.951 0.906 0.863 0.822 0.784 0.747 0.713 0.681 0.650 0.621 6 0.942 0.888 0.837 0.790 0.746 0.705 0.666 0.630 0.596 0.564 7 0.933 0.871 0.813 0.760 0.711 0.665 0.623 0.583 0.547 0.513 8 0.923 0.853 0.789 0.731 0.677 0.627 0.582 0.540 0.502 0.467 9 0.914 0.837 0.766 0.703 0.645 0.592 0.544 0.500 0.460 0.424 10 0.905 0.820 0.744 0.676 0.614 0.558 0.508 0.463 0.422 0.386 Present Value of Ordinary Annuity of $1 Periods 1.00% 2.00% 3.00% 4.00% 5.00% 6.00% 7.00% 8.00% 9.00% 10.00% 1 0.990 0.980 0.971 0.962 0.952 0.943 0.935 0.926 0.917 0.909 2 1.970 1.942 1.913 1.886 1.859 1.833 1.808 1.783 1.759 1.736 3 2.941 2.884…Calculate the quick ratio and indicate wheather the ratio is favorable or unfavorable. Current Liabilities $28,000,000.00 Cash: $27,000,000 Investments $36,000,000 Accounts Receibable $12,000,000.00 Due from other funds: $2,500,000.00For the value of P shown, what is the NPV for the cashflow? S1,000 5% Value of P Rate Year Cash Flow 0-12P 1$0 2$5,000 3$7,500 4+5P 5+2P 6+P $9,701 $14,037 $5,440 $7,500
- AmountFinanced Number ofPayments MonthlyPayment FinanceCharge APR $18,300 72 $426.08 $ %Calculate the annual change in interest expense that would occur for a drop in interest rates from 6% to 4% for a borrower with $5,000,000 in variable-rate debt. a. -$100,000 Ob. $200,000 O c. $300,000 d. $100,000Year Net Cash Flow Discount Factor Present Value (using the factor) Present Value (using Excel formula) 0 $ (3,500,000.00) 1 $(3,500,000.00) ($3,500,000.00) 1 $900,000.00 0.90909 $818, 181.00 $818, 181.82 2 $ 900,000.00 0.82645 $743,805.00 $743, 801.65 3 $900,000.00 0.75131 $676, 179.00 $676, 183.32 4 $ 900,000.00 0.68301 $614,709.00 $614,712.11 5 $900,000.00 0.62092 $558, 828.00 $558,829.19 Net Present Value $(88,298.00) $(88,291.91) 3. Now assume that inflation is estimated as a 5% increase each year (starting with Year 1) for the entire 5 years. Calculate the new net cash flow values for each year. Hint: You should start with 5% increase for Year 1 net cash flow.
- ($ thousands) Present value at 19% Net cash flow Net present value 0 1 4 -13,700 -1,594 -13,700 -1,339 3,541 (sum of PVs). Period 2 3 6 3,057 6,433 10,644 10,095 5,867 2,159 3,817 5,308 4,230 2,066 5 7 3,379 1,000 Restate the above net cash flows in real terms. Discount the restated cash flows at a real discount rate. Assume a 19% nominal rate and 11% expected inflation. NPV should be unchanged at +3,541, or $3,541,000. Note: Negative answers should be indicated by a minus sign. Do not round intermediate calculations. Enter your answers in thousands rounded to the nearest whole number. Year 0 Year 1 Year 2 Year 3 Year 4 Year 5 Year 6 Year 7 Real Net Cash Flows NPVUneven Cash Flow Stream Year Cash Stream A Cash Stream B 1 $100 $300 2 400 400 3 400 400 4 400 400 5 300 100 What is the value of each cash flow stream at a 0% interest rate? Round your answers to the nearest cent.Stream A $ _______Stream B $ _______Future values. Fill in the future values for the following table, a. Use the future value formula, FV=PVX (1+r)^. b. Use the TVM keys from a calculator. c. Use the TVM function in a spreadsheet. using one of the three methods below:
- What is the NPV of the following cashflows, assuming a discount rate of 12%? Year Cashflow 0 -$1,200 1 $400 2 $300 3 $300 4 $500 5 $600 Question 25 options: $377 $900 $239 $268Look at the cash flows for projects F and G given below. Cash Flows ($) NPV IRR at Project со F G C1 C2 C3 C4 (15,000) 7,200 7,200 7,200 Ө (15,000) 3,600 3,600 3,600 3,600 3,600 3,600 3,600 3,600 17.3 4,206 C5 C6 C7 Cg (%) 10% 0 Ө Ө Ө 20.7 2,905 The cost of capital was assumed to be 10%. Assume that the forecasted cash flows for projects of this type are overstated by 7% on average. That is, the forecast for each cash flow from each project should be reduced by 7%. But a lazy financial manager, unwilling to take the time to argue with the projects' sponsors, instructs them to use a discount rate of 17%. a. What are the projects' true NPVs? (Do not round intermediate calculations. Round your answers to nearest dollar amount.) Project F Project G NPV at 10% b. What are the NPVs at the 17% discount rate? (Do not round intermediate calculations. Round your answers to nearest dollar amount.) Project F Project G NPV at 17%What is the modified internal rate of return for the following cashflow? CFO ($8,350,000) CF₁ 1 $4,200,000 i = 12% CF 2 $4,200,000 CF 3 ($2,850,000) CFA 4 $4,800,000 CF5 $3,400,000