Answer 3
PV=$12000
A=$1500
r=9%
Hence n can be calculated using PV=A**1-(1+t)^-n)/r
Or 12000=1500*(1-(1+9%)^-n/9%
Or, 12000/1500*0.09=1-(1.09)^-n
Or, 0.72=1-(1.09^-n)
Or, 1.09^-n=1-0.72
Or, 1.09^-n=0.28
Or, -nlog 1.09=log 0.28
Or, -n*0.0374=-0.5528
Or n=0.5528/0.0374=14.77 or 15 years
Hence answer is 15 years
please do numbers 3 and 4 with a formula. idk how to do it ng Urdinary...
While Mary Corens was a student at the University of Tennessee, she borrowed $12,000 in student loans at an annual interest rate of 8.20%. If Mary repays $1,500 per year, how long (rounded up to the nearest year) will it take her to repay the loan?
While Mary Corens was a student at the University of Tennessee, she borrowed $12,000 in student loans at an annual interest rate of 9.20%. If Mary repays $1,500 per year, how long (rounded up to the nearest year) will it take her to repay the loan?
Repaying a Loan While Mary Corens was a student at the University of Tennessee, she borrowed $12,000 in student loans at an annual interest rate of 10.2%. If Mary repays $1,500 per year, how long will it take her to repay the loan? Do not round intermediate calculations. Round your answer to the nearest whole number year(s)
Q5: Find the present values of the following cash flow streams. The appropriate interest rate is 6%. Year Cash Stream A 1 $100 2 400 3 400 4 400 5 300 Q6: You need to accumulate $10,000. To do so, you plan to make deposits of $1,950 per year - with the first payment being made a year from today - into a bank account that pays 8.05% annual interest. Your last deposit will be less than $1,950 if less...
3. You want to buy a car, and a local bank will lend you $20,000. The loan would be fully amortized over 3 years (36 months), and the nominal interest rate would be 12%, with interest paid monthly. What is the monthly loan payment? Round your answer to the nearest cent. $ What is the loan's EFF%? Round your answer to two decimal places. % 4. Find the present values of the following cash flow streams. The appropriate interest rate...
Problem 3-9 Current and Quick Ratios The Nelson Company has $1,755,000 in current assets and $650,000 in current liabilities. Its initial inventory level is $325,000, and it will raise funds as additional notes payable and use them to increase inventory. How much can Nelson's short-term debt (notes payable) increase without pushing its current ratio below 2.1? Round your answer to the nearest cent. What will be the firm's quick ratio after Nelson has raised the maximum amount of short-term funds?...
You need to accumulate $10,000. To do so, you plan to make deposits of $1,950 per year - with the first payment being made a year from today - into a bank account that pays 8.05% annual interest. Your last deposit will be less than $1,950 if less is needed to round out to $10,000. How many years will it take you to reach your $10,000 goal? How large will the last deposit be?
You need to accumulate $10,000. To do so, you plan to make deposits of $1,950 per year - with the first payment being made a year from today - into a bank account that pays 8.05% annual interest. Your last deposit will be less than $1,950 if less is needed to round out to $10,000. How many years will it take you to reach your $10,000 goal? How large will the last deposit be?
Problem 4-26 Reaching a Financial Goal You need to accumulate $10,000. To do so, you plan to make deposits of $1,200 per year - with the first payment being made a year from today - into a bank account that pays 7.07% annual interest. Your last deposit will be less than $1,200 if less is needed to round out to $10,000. How many years will it take you to reach your $10,000 goal? Round your answer up to the nearest...
Question (3) Mary made five annual deposits of $6,000 in a savings account that pays interest at a rate of 6% per year. One year after making the last deposit, the interest rate changed to 10% per year. Five years after the last deposit, how much accumulated money can she withdraw from the account?