Question: Options: 1: 2: 3: 4: e Task (following on from the previous part): Suppose that the infrastructure fund now wants to adjust the above cash

 Options: 1: 2: 3: 4: e Task (following on from the

Options:

1:

previous part): Suppose that the infrastructure fund now wants to adjust the

2:

above cash flows to account for a constant rate of inflation e

3:

of 1% per annum. The fund can borrow at an interest rate

4:

of 1.5% per annum. Calculate the net present value at this interest

e Task (following on from the previous part): Suppose that the infrastructure fund now wants to adjust the above cash flows to account for a constant rate of inflation e of 1% per annum. The fund can borrow at an interest rate of 1.5% per annum. Calculate the net present value at this interest rate, allowing for inflation. Is the yield io allowing for inflation larger or smaller than 1.5%? Answer: The formula for the net present value with inflation is, with i = 1.5% and measured in millions of , [ Select] at rate i. = Hence the NPV (i) = [ Select ] The yield will be [Select ] than 1.5%, as the sign changes once from [Select] [ Select ] NPV(i) = -22.475 - 10 (1+e)/(1+i) + S_0^47 ((1+e)/(1+i)]^t dt NPV(i) = 22.475 + 10 (1+e)/(1+i) - S_0^47 [(1+e)/(1+i)]^t dt NPV(i) = -22.475 - 10 (1+e)/(1+i) + S_3450 [(1+e)/(1+i)]^t dt NPV(i) = 22.475 + 10 (1+e)/(1+i) - S_3450 [(1+e)/(1+i)]^t dt = [ Select ] -8.9017m 8.9017m -9.51852m 9.51852m [Select ] lower higher [ Select ] negative to positive positive to negative e Task (following on from the previous part): Suppose that the infrastructure fund now wants to adjust the above cash flows to account for a constant rate of inflation e of 1% per annum. The fund can borrow at an interest rate of 1.5% per annum. Calculate the net present value at this interest rate, allowing for inflation. Is the yield io allowing for inflation larger or smaller than 1.5%? Answer: The formula for the net present value with inflation is, with i = 1.5% and measured in millions of , [ Select] at rate i. = Hence the NPV (i) = [ Select ] The yield will be [Select ] than 1.5%, as the sign changes once from [Select] [ Select ] NPV(i) = -22.475 - 10 (1+e)/(1+i) + S_0^47 ((1+e)/(1+i)]^t dt NPV(i) = 22.475 + 10 (1+e)/(1+i) - S_0^47 [(1+e)/(1+i)]^t dt NPV(i) = -22.475 - 10 (1+e)/(1+i) + S_3450 [(1+e)/(1+i)]^t dt NPV(i) = 22.475 + 10 (1+e)/(1+i) - S_3450 [(1+e)/(1+i)]^t dt = [ Select ] -8.9017m 8.9017m -9.51852m 9.51852m [Select ] lower higher [ Select ] negative to positive positive to negative

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