In Aug. 2007, Irene Engels borrowed $50,000, and she borrowed another $50,000 in Aug. 2008, for Education. Her student loan has an annual interest rate of 2% compounded monthly. Irene didn’t make any payments on her student loan until she started a lucrative job in Sep. 2009, when she started to make a payment of $1,000 at the end of every month. Now bonus time is coming near. For Jan. 2010, she plans to make another $1,000 payment (her 5th) and also apply her bonus to the loan. How big must her bonus be so that she will have completely paid off the loan at the end of this Jan.?

Jane started to work this August. Since she received her first salary at the beginning of August, she has been deposited $1,500 in a special account. She will insist doing so once she receives her salary. She is paid every 2 weeks (half month). The interest rate is 4.1%. She plans to a buy a three-bedroom house in this city, which is about $600,000. The down payment is 20% of the house price. Please estimate for her how many years later the balance in this saving account is enough to pay the down payment of the new house. Group of answer choices 74.35 years 3.12 years 3.15 years 75.2years

If Maria uses her card only for her books this fall and next fall, how will these purchases affect her monthly payments if she still wants to eliminate her balance and be debt-free in 24 months? (Assume that her book purchases are for $600 and are 3 months and 15 months away.). Use an APR of 18%.

Suppose a recent college graduate's first job allows her to deposit $250 at the end of each month in a savings plan that earns 9%, compounded monthly. This savings plan continues for 14 years before new obligations make it impossible to continue. How much money has accrued in the account at the end of the 14 years? (Round your answer to the nearest cent.) $  If the accrued amount remains in the plan for the next 15 years without deposits or withdrawals, how much money will be in the account 29 years after the plan began? (Round your answer to the nearest cent.) $

Am. 111.

Lacy has a $49,500.00 student loan when she graduates on May 4, and the prime rate is set at 4.5%. She has decided at the end of the grace period to convert the interest to principal, and she sets her fixed monthly payment at $950.00. She opts for the variable rate on her student loan. Create the first four repayments of her repayment schedule. Calculate the total interest charged for both the grace period and the four payments combined. Assume February does not involve a leap year. (Round all monetary values to the nearest penny.) (Use a minus sign before the dollar sign to denote a negative monetary value. For example, "-$149.63".) (Give all "Number of Days" quantities as fractions with denominator 365.) Date Balance Annual before Interest Transaction Rate Number Interest Accrued of Days Charged Interest Payment (+) or Advance (-) Principal Amount Balance after Transaction June 1 $49,500.00 Nov 30 7% (inclusive) ☐ ☐ Dec 31 7% Jan 31 7% Feb 28 7% Mar 31 7% Total combined interest…

Scott takes out a college loan today of $5,000 at 4.5% per year. Scott is expected to make 20 annual payments of $X at the end of each year to repay the loan, starting a year from today. But starting with the sixth payment, Scott can only pay one - quarter of $X at the end of each year. This goes on for 10 payments. The bank agrees to accumulate the unpaid balance at 4.5%. After making the 10 reduced payments, the loan is renegotiated with the bank. Calculate the revised level payment $P that will yield the bank 1% per year over the remaining 5 years of the term of the original loan.

I really need help on this problem. Have been working at it for an hour and can't seem to find the answer.   Stacy will receive equal payments of $798 at the beginning of each month with her first payment received in 4 years from today and her last payment received 27 years from today. Find the present value of these payments at the beginning of year 6 if the interest rate is 5.52%.

A new employee charged $7160 on his credit card to relocate for his first job. After noticing that the interest rate for his balance was 15% compounded monthly, he stopped charging on that account. He wishes to pay off his balance in 3 years using automatic payments sent at the end of each month.   a. What monthly payment must he make to pay off the account at the end of 3 years?   b. How much total interest will he have​ paid?

Carmen Hernandez has saved $8,000 for a deposit on a car. The highest monthly payment she can afford is $455. The loan will have an APR of 11% payable at the end of each month. She determines which is the most expensive car she can purchase if she buys it on credit payable in 60 months.