What is the present value of $250 to be paid in two years if the interest rate is 15?
Solution The present value would be $189.04 Using Equation 1 PV = (1 + i)" where CF = cash flow in two years = $250 i = annual interest rate = 0.15 n = number of years = 2 Thus PV = $250 (1 + 0.15) 2 $250 1.3225 - = $189.04.
The present value of $500 to be received in two years at a 5 percent interest rate is approximately $453.51, calculated using the present value formula.
If the present value of $250 expected one year from today is $200, what is the one-year discount rate? 1 + r = 250/200 = 1.25; r = 25%.
Expert-Verified Answer
The present value of a perpetuity is calculated by dividing the annual payment by the interest rate. In this case, the present value of the perpetuity would be $10,000/0.10 = $100,000.
Question: The present value formula for a cash flow expected one period from now is a. PV = (1 + r)/C1.
$453.51. The future cash flow is $500, the interest rate is 5%,... See full answer below.
Answer and Explanation: The calculated present value of $100 to be paid in 2 years is $82.64.
As a result, present value of a $250 payment in one year is $235.85.
The present value of a $200 payment made in three years can be calculated using the formula for present value: PV = FV / (1 + r)^n Where: PV = Present Value FV = Future Value (the $200 payment) r = Discount rate (8 percent or 0.08) n = Number of years (3) Substituting the given values into the formula, we have: PV = ...
Answer and Explanation:
Option B ($83) is the correct answer.
What's the present value of a perpetuity that pays 250 per year if the appropriate interest rate is 5%?
Present Value = Amount Paid Per Year / Rate of Interest = $ 250 / 5% = $ 5,000 Hence…
Therefore, you can input it in the calculator (you may have to add additional parentheses based on your calculator) like 10000 / (1+0.09/2)2*3. The answer should be about $7678.96 or $7679 depending on how the problem asks you to round.
Present Value (PV) Calculation Example
Assuming that the discount rate is 5.0% – the expected rate of return on comparable investments – the $10,000 in five years would be worth $7,835 today.
- The formula for PV looks like this:
- PV = FV/(1+r)n.
- The explanation for each element is:
- PV = the present value in today's money FV = the projected future value of the money r = the expected rate of return, interest rate, or inflation rate.
The present value formula is PV = FV/(1 + i) n where PV = present value, FV = future value, i = decimalized interest rate, and n = number of periods.
Present value takes into account any interest rate an investment might earn. For example, if an investor receives $1,000 today and can earn a rate of return of 5% per year, the $1,000 today is certainly worth more than receiving $1,000 five years from now.
Answer and Explanation:
Thus, the present value of the investment is $1765.35.
1000 due in 2 years at 5% per annum compound interest, according as the interest is paid (a) yearly (b) half yearly. [Ans: Rs. 906.90; Rs. 906.10]
The answer, $85.73, tells us that receiving $100 in two years is the same as receiving $85.73 today, if the time value of money is 8% per year compounded annually. (“Today” is the same concept as “time period 0.”)
Answer and Explanation:
The present value of $100 to be received in 3 years $75.13.
What is the present value of a payment of $100 to be made one year from today?
Present value is the value today of an amount of money in the future. If the appropriate interest rate is 10 percent, then the present value of $100 spent or earned one year from now is $100 divided by 1.10, which is about $91.
PV = 100/(1.06^2) = 89.00. 2. Present value is defined as: A.
Answer and Explanation:
The answer is: $2,117.36.
Answer and Explanation:
That is, the present value of the payment to be received is $566.04.
Future value (FV) is $100. Number of years (n) is 10 years. Opportunity cost (r) is 9%. Hence, the present value of $100 to be received 10 years from today is $42.241.
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