Jane took out a loan from the bank today for X. She plans to repay this loan by making payments of $520.00 per month for a certain amount of time. If the interest rate on the loan is 1.12 percent per month, she makes her first $520.00 payment later today, and she makes her final monthly payment of $520.00 in 7 months, then what is X, the amount of the loan? O An amount less than $3,501.00 or an anmount greater than $4,238.00 O An amount equal to or greater than $3,501.00 but less than $3,739.00 O An amount equal to or greater than $3,739.00 but less than $3,980.00 O An amount equal to or greater than $3,980.00 but less than $4,081.00 O An amount equal to or greater than $4,081.00 but less than $4,238.00

Jane took out a loan from the bank today for X. She plans to repay this loan by making payments of $520.00 per month for a certain amount of time. If the interest rate on the loan is 1.12 percent per month, she makes her first $520.00 payment later today, and she makes her final monthly payment of $520.00 in 7 months, then what is X, the amount of the loan? O An amount less than $3,501.00 or an anmount greater than $4,238.00 O An amount equal to or greater than $3,501.00 but less than $3,739.00 O An amount equal to or greater than $3,739.00 but less than $3,980.00 O An amount equal to or greater than $3,980.00 but less than $4,081.00 O An amount equal to or greater than $4,081.00 but less than $4,238.00

Essentials Of Investments

11th Edition

ISBN:9781260013924

Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Publisher:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Chapter1: Investments: Background And Issues

Section: Chapter Questions

Problem 1PS

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Similar questions

Ciana wants to take out a $7,500 loan with a 5.3% APR. She can afford to pay $128 per month for loan payments. 22. What should be the length of her loan? Round to the nearest tenth of a year.a. 5.5 yearsb. 5.6 yearsc. 5.7 yearsd. 5.8 years 23. How would an increase of $20 to her monthly payment affect the length of her loan?a. 0.9 years moreb. 0.9 years lessc. 0.8 years lessd. 0.8 years more
Margo borrows $600, agreeing to pay it back with 7% annual interest after 15 months. How much interest will she pay? Round your answer to the nearest cent, if necessary. A
) Andrea is arranging a $90,000 mortgage loan from her bank. The mortgage is to be amortized by making monthly payments over 20 years. The interest on the loan will be 7.9% compounded semiannually. What is the size of the monthly payments? ____________ What is the outstanding balance after two years (i.e. 24 months)? __________ If Andrea chooses to pay $800 per month to pay off the $90,000 mortgage, how many payments are needed to pay off the debt? ___________ What is the size of the final payment? ____________
Alien Jackson has $2,000 on her credit card which charges a 23% interest rate. If she wants to pay off the credit card in 4 years, how much will she need to pay each month (assuming she don't charge anything new to the card)?
Britt owes $1,984.92 on a personal loan. The interest rate is 15.4%. How long will it take to pay off this loan if she pays $25 a month? If she pays $50 a month? What is the minimum she needs to pay each month in order to make any progress on paying off the loan?
Diane wants to receive annuity payments of $2500 at the beginning of each quarter for eight years. The annuity term is to start four years from now and interest is 6% compounded quarterly. a) How much will Diane need to invest today? b) How much will Diane receive in total from the annuity? c) How much of what Diane receives will be interest?
2. Alex needs to repay a $ 8500 debt. His bank offers personal loans with terms from one to five years at 8.9% per year, compounded monthly. a) Determine Alex's monthly payment for a five-year term. Use formula and show your work. ( gag. b) Calculate the total interest paid on the loan if he makes monthly payment. c) Determine Alex's payment if he chooses to make bi-weekly and weekly payments. Use TVM Advanced Calculator and fill up the blank. Bi-weekly Weekly TVM Advanced Calculator TVM Advanced Calculator Mode *End O Beginning Mode End Beginning Present Value PV Present Value PV Payments PMT Payments PMT
What interest rate must Bertha earn on her savings if she plans to make equal semiannual savings payments of $12,941 at the end of each 6-month period starting in 6-months and ending in 9 years? She wants to have $359,268 at the end of 9 years.
Jennifer has a 60-month fixed installment loan, with a monthly payment of $223.04. The amount she borrowed was $11,000.00 at 8.0% APR. A split second after making her 36th payment, Jennifer decided to pay off the remaining balance on the loan. What is the total amount due to pay off the balance? Use the actuarial method. If you use the Finance Charge Table 11.2, page 632, and the "unearned interest formula", page 635, in your textbook to solve this problem, the result will match exactly with one of the answers. If you use a spreadsheet to do the computation, your result will not match exactly with any of the answers, but it will differ only very little (mostly less than $1) from the "correct" answer. $4,788.06 $4,897.69 $4,931.79 $5,063.35
Connie wants to have an annuity payment of $2,150 at the END of every three months. How much should she deposit now at 12% interest, compounded quarterly, to yield this payment for 4 years? (Use Table 12-2 in your text.) $21,401.10$27,006.37 $27,816.57$31,986.56
Mark just took out a loan from the bank for $3,700.00. He plans to repay this loan by making a special payment to the bank of $800.00 in 4 years and by also making equal, regular annual payments of X for 5 years. If the interest rate on the loan is 9.73 percent per year and he makes his first regular annual payment in 1 year, then what is X, Mark's regular annual payment? O $969.33 (plus or minus $1) O $824.76 (plus or minus $1) O $1,178.91 (plus or minus $1) $1,113.89 (plus or minus $1) O none of the answers are within $1 of the correct answer
Emma plans to loan $1,000 to her friend, who will pay a simple interest rate of 5.8% every year for the loan. If no payments are made and no further borrowing occurs between them for 13 years, then how much money will Emma' s friend owe her? $1,061.36 $1,754.00 $2,081.20 $158.00 Now, assume that Emma's friend volunteers to pay compound interest instead of simple interest for her loan. If interest is accrued at 5.8% compounded annually, all other things being equal, how much money will Emma's friend owe her in 13 years? $2,081.20 $1,058.00 $120.71 $ 1,754.00 Emma has another investment option in the market that pays 5.8% nominal interest, but it's compounded quarterly. Keeping everything else constant, how much money will Emma have in 13 years if she invests $1,000 in this fund? $158.00 $129.72 $2,114.01 $1,059.27

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