Question

Question 1 (0)/(1.25) points With an annual cost increase, it predicts that in 9 years students will need $300,000 on average to attennd the same type of school. What amount of money should be invested now so that an account with an APR of 2% compounded monthly will accrue enough money to cover the estimated cost of college in 9 years? Use the present value formula: PV=(A)/((1+(r)/(n))^(-1)) Round your answer to the nearest cent. Answer:

Name: question 1 0125 points with an annual cost increase it predicts that in 9 years students will need 300000 on average to attennd the same type of school what amount of money should be investe 12428
Uploaded: 2023-03-20T03:31:39-08:00
Duration: 2 min 25 s
Channel: Supreeta N
Description: question 1 0125 points with an annual cost increase it predicts that in 9 years students will need 300000 on average to attennd the same type of school what amount of money should be investe 12428

          Question 1
(0)/(1.25) points
With an annual cost increase, it predicts that in 9 years students will need $300,000 on average to attennd the same type of school. What amount of money should be invested now so that an account with an APR of 2% compounded monthly will accrue enough money to cover the estimated cost of college in 9 years? Use the present value formula: PV=(A)/((1+(r)/(n))^(-1)) Round your answer to the nearest cent.
Answer:

Added by Eduardo T.

Elementary and Intermediate Algebra

Alan S. Tussy, R. David Gustafson 5th Edition

Instant Answer

Solved by Expert Supreeta N

03/20/2023

Step 1

Let's solve the problem step by step. Show more…

Show all steps

Thanks for your feedback!

Question 1 (0)/(1.25) points With an annual cost increase, it predicts that in 9 years students will need $300,000 on average to attennd the same type of school. What amount of money should be invested now so that an account with an APR of 2% compounded monthly will accrue enough money to cover the estimated cost of college in 9 years? Use the present value formula: PV=(A)/((1+(r)/(n))^(-1)) Round your answer to the nearest cent. Answer: