Smith has 100000 with which she buys a perpetuity on january 1,2005.Suppose that i=0.045 and the perpeuity has annual payments begining january 1,2006.The first three payments are 2000 each,the next three payments are 2000(1+r)each,....,increasing forever by a factor of 1+r every three years.What is r ?

Maria deposits $1,300 in a savings account that pays interest at an annual compound rate of 4.0%. Two years after the deposit, the interest rate increases to 5.0% compounded annually. A second deposit of $2,700 is made immediately after the interest rate changes to 5.0%. How much will be in the fund 7 years after the second deposit? $ Round your final answer to 2 decimal places, e.g. 52.75. The cell tolerance is ±0.03

Compound interest is a very powerful way to save for your retirement. Saving a little and giving it time to grow is often more effective than saving a lot over a short period of time. To illustrate this, suppose your goal is to save $1 million by the age of 70. What amount of money will be saved by socking away $3,038 per year starting at age 23 with a 7% annual interest rate. Will you achieve your goal using the long-term savings plan? What amount of money will be saved by socking away $20,406 per year starting at age 48 at the same interest rate? Will you achieve your goal using the short-term savings plan? Click the icon to view the interest and annuity table for discrete compounding when i = 7% per year. C The future equivalent of the long-term savings plan is $ 1,000,184. (Round to the nearest dollar.) You will achieve your goal using the long-term savings plan. The future equivalent of the short-term savings plan is $. (Round to the nearest dollar.)

A person needs $17,700 immediately as a down payment on a new home. Suppose that she can borrow this money from her company credit union. She will be required to repay the loan in equal payments made every six months over the next 10 years. The annual interest rate being charged is 10% compounded continuously. What is the amount of each payment? The amount of each payment is $ (Round to the nearest dollar.) LIIB

Assume that a 24-month CD purchased for $3000 pays an APY of 4.25% (and of course interest is compounded). How much do you have at maturity? (Round your answer to the nearest cent.)

Lindsey plans to deposit her annual bonus into a savings account that pays 3% interest compounded annually. The size of her bonus increases by $1000 each year, and the initial bonus amount she will deposit at the end of year 1 is $2,500. a) Determine how much will be in the account immediately after the 6th deposit. b) What's the future value if she only plans to deposit her annual bonus for 8 years (the last deposit is at the end of year 8)? c) What's the future value if she only plans to deposit her annual bonus for 8 years (the last deposit is at the end of year 8), but also plans to skip the deposits at the end of years 3 and 6?

A cash flow at time zero (now) of $7,386 is equivalent to another cash flow that is an EOY annuity of $2,100 over five years (starting at year 1). Each of these two cash-flow series is equivalent to a third series, which is a uniform gradient series. What is the value of G for this third series over the same five-year time interval? Assume that the cash flow at the end of year one is zero. Choose the correct answer below. A. $1,050 B. $702 OC. $949 OD. $1,195 OE. Not enough information given.

A geometric gradient that increases at f= 5% per year for 15 years is shown in the accompanying diagram. The annual interest rate is 10%. What is the present equivalent value of this gradient? AClick the icon to view the diagram for geometric gradient values. Click the icon to view the interest and annuity table for discrete compounding when i= 5 % per year. Click the icon to view the interest and annuity table for discrete compounding when i= 10% per year. 4... The present equivalent value of the gradient is $ (Round to the nearest dollar.)

Find the uniform annual amount that is equivalent to a uniform gradient series in which the first year's payment is $500, the second year's payment is $600, the third year's payment is $700, and so on, and there are a total of 20 payments. The annual interest rate is 8%. Click the icon to view the interest and annuity table for discrete compounding when i = 8% per year. The uniform annual amount is $ (Round to the nearest cent.)

What is the equal payment series for 6 years (the first payment is given at the end of year 1) that is equivalent to a single payment of $20,000 made at the end of the third year. (use i = 10 % compounded quarterly).