You are leasing a new car that costs $89,950, and you will lease it for 3 years at 5.4%. The lease is structured as an annuity due. What will your monthly payment be?   Question 4 options:   $2,712   $2,554   $2,604   $2,848   $2,700

You need a car and decide to lease for 36 months. The original price is $20,000 and the trade value in 36 months, assuming you don't exceed the mileage allowance, is $5,000 (treat this as a future value). No down payment is required. If the interest rate is 9% APR compounded monthly, what is the lease payment?   I need it witha solutuion   $503.38 $5066.37 $5100.15 $510.67

Give typing answer with explanation and conclusion    Assume you want to borrow $300,000 and have been presented with two options. The first option is a fully amortizing loan with an interest rate of 3% and $4000 of origination fees and points. The second option is an interest only loan with an interest rate of 4% and $5000 of origination fees and points. Both loans are for 30 years and have monthly payments. Further assume that if the borrower chooses the interest only loan, any money saved on the monthly payment can be invested with a projected return of 7%. Also assume that the proceeds from the investment will first be used to pay off any remaining balance on the loan. How much money will the investor have left at the end of 30 years after repaying the loan?   Group of answer choices   None, the investor will owe $12,373.42   $323,060.72   $22,063.08   $30,750.78

You want to buy a house that costs $290,000. You will make a down payment equal to 10 percent of the price of the house and finance the remainder with a loan that has an APR of 5.51 percent compounded monthly. If the loan is for 20 years, what are your monthly mortgage payments? Group of answer choices $1,736.96 $1,886.70 $1,821.54 $1,796.86 $1,788.65

Assume you plan to borrow $400,000 from your bank to buy a home. The bank offers: a 5-year fixed rate of 6.05 %, compounded monthly. a 3-year fixed rate of 5.75 %, compounded monthly. If you choose to repay the borrowing in equal installments monthly over a 20 years, what would be the difference between your monthly payments at the two different APRs? a. $68.94 b. $154.58 c. $26.98 d. $89.32

A new investment opportunity for you is an annuity that pays $560 at the beginning of each year for 3 years. You could earn 5.4% on your money in other investments with equal risk. What is the most you should pay for the annuity? Group of answer choices $1,595.40 $1,756.86 $1,517.12 $1,442.76 $1,696.61

Assume you need a $87,000.00 loan for a home. Compute the monthly payment for each option. Assume that the loans are fixed rate and that closing costs are the same in both cases. Round to the nearest penny.Option 1: a 30 year-loan at an APR of 7.25%The monthly payment for Option 1 would be $.Option 2: a 15 year-loan at an APR of 6.5%The monthly payment for Option 2 would be $

Problem: You are interested in a fixed-rate mortgage for $399,000 and need to choose the between options: a 15-year mortgage or a 30- year mortgage. The current mortgage rate is 3.75% for the 15-year mortgage, and 3.25% for the 30-year mortgage. Both require a 15% down payment. (Hint: make use of the amortization formula from Chapter 12). (a) What are the monthly principal and interest payments for EACH loan? Show your work. (b) What is the total amount of interest paid on EACH loan? Show your work. (c) Overall, how much more interest is paid by choosing the 30-year mortgage? Show your work.

You want to buy a house and will need to borrow $250,000. The interest rate on your loan is 5.83 percent compounded monthly and the loan is for 20 years. What are your monthly mortgage payments? Multiple Choice $1,758.10 $1,707.76 $1,766.65 $1,854.98 $1,791.36

3) You are purchasing a car and have the option to pay $25,000 in cash (upfront) OR assume a lease with end of the month payments of $399 for five years. By purchasing, you will receive an estimated residual value (or scrap value) by selling the car for $2,500 at the end of the 5 years. If interest is 2.7% compounded annually, which financing option would you prefer? (16.1 DCF)