If an amount of P6,041.72 is deposited into a savings account at an interest rate of 0.187, with 8 compounding periods, the value of the investment after 11 years is?
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If an amount of P6,041.72 is deposited into a savings account at an interest rate of 0.187, with 8 compounding periods, the value of the investment after 11 years is?
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- 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 bank features a savings account that has an annual percentage rate of r = 2.9% with interest compounded semi-annually. Chris deposits $4,000 into the account. The account balance can be modeled by the exponential formula S(t) P = n future value, P is the present value, r is the annual percentage rate, n is the number of times each year that the interest is compounded, and t is the time in years. (A) What values should be used for P, r, and n? r = n = nt r = P(1 + where S is the (B) How much money will Chris have in the account in 9 years? Answer = $ Round answer to the nearest penny. " (C) What is the annual percentage yield (APY) for the savings account? (The APY is the actual or effective annual percentage rate which includes all compounding in the year). APY = Round answer to 3 decimal places.Samuel borrows $8,857 from Eric for 10 years. If the annual compound interest rate on the loan is 2.9%, how much will Samuel have to repay at the end of the loan?
- Calculate the future value (F) for the cash flows at the end of each year over a four-year period, using the interest rates indicated in the provided figure. 10% Compounded quarterly 6% Compounded monthly 0 $450 1 2 $150 F=? 3 Year $450The nominal interest rate is 14% compounded semiannually. What amount will need to be deposited every six months to be able to have enough money to pay three annuity payments of $20,000 for three years beginning at the end of year seven? The deposits begin now and continue every six months until six deposits have been made. The amount to be deposited every six months is $ (Round to the nearest dollar.)Fill in the table below when P= $10,000, S= $2,000 (at the end of four years), and i= 15% per year. What is the equivalent uniform CR? Click the icon to view the interest and annuity table for discrete compounding when the MARR is 15per year. Complete the accompanying table. (Round to the nearest dollar.) Opportunity Cost of Interest (i=15%) $ Year Investment at Beginning of Year $10,000 Loss in Value of Asset During Year $3,000 Capital Recovery Amount for Year
- A credit card company wants your business. If you accept their offer and use their card, they will deposit 1.5% of your monetary transactions into a savings account that will earn a guaranteed 6% per year. If your annual transactions total an average of $23,000, how much will you have in this savings plan after 17 years? Click the icon to view the interest and annuity table for discrete compounding when /= 6% per year. The amount you will have in this savings plan after 17 years equals $(Round to the nearest cent.)How much interest is payable each year on a loan of $3,000 if the interest rate is 12% (simple interest) per year when half of the loan principal will be repaid as a lump sum at the end of five years and the other half will be repaid in one lump-sum amount at the end of eight years? How much interest will be paid over the eight-year period? The interest amount is paid at the end of each year. Year. Interest Accrued for Year 1 ? 2 ? 3 ? 4 ? 5 ? 6 ? 7 ? 8 ? Total Interest ?Compare the interest earned by $10,000 for three years at 7% simple interest with interest earned by the same amount for three years at 7% compounded annually. Why does a difference occur? Click the icon to view the interest and annuity table for discrete compounding when i = 7% per year. The simple interest earned is $ The compound interest earned is $ (Round to the nearest dollar.) (Round to the nearest dollar.) There is a difference in the amount of interest earned because original principal. allows interest from previous years to earn additional interest, whereas only considers the
- 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. The future equivalent of the long-term savings plan is $. (Round to the nearest dollar.) CSuppose you start saving for retirement when you are 45 years old. You invest $5,200 the first year and increase this amount by 2% each year to match inflation for a total of 15 years. The interest rate is 7% per year. How much money will you have saved when you are 60 years old? Click the icon to view the interest and annuity table for discrete compounding when i = 2% per year. Click the icon to view the interest and annuity table for discrete compounding when i = 7% per year. When you are 60 years old, you will have saved $. (Round to the nearest dollar.)You borrow $20,000 to purchase a car and will repay the loan in uniform monthly payments for the next 48 months. The first payment is due one month after the purchase of the car. If the interest rate is 1% per month, determine the amount of your monthly car payment. Assuming you make each payment as scheduled, how much total interest will you pay over the four-year period?
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