Sam​ Hinds, a local​ dentist, is going to remodel the dental reception area and add two new workstations. He has contacted​ A-Dec, and the new equipment and cabinetry will cost $22,000. A-Dec will finance the equipment purchase a 9% for 9 years. What will Hinds have to pay in annual payments for this​ equipment?

You are considering purchasing a lot adjacentto your laundry business to provide adequate parking space for your customers. You need to borrow$75,000 to secure the lot. You have made a deal with alocal bank to pay the loan back over a five-year periodwith the following payment terms: 14%, 20%, 26%,32%, and 38% of the initial loan at the end of first,second, third, fourth, and fifth years, respectively.(a) What rate of interest is the bank earning fromthis loan?(b) What would be the total interest paid over thefive-year period?

You open a new business and need a new laptop computer. You decide on a Knox Computer Solutions for $1499 due to the business software that is included. If the sales tax is 4.25% of the purchase price and you finance the total cost, including sales tax, for 3 years at the annual interest rate of 8.4%, find the monthly payment amount.

You purchase a plot of land worth $54,000 to create a community garden. To do so, you secure a 10-year loan, charging 5.22% APR, compounded monthly, and requiring monthly payments of $505. (Assume the value of the land is still $54,000. Round each answer to the nearest dollar.) (a) Assuming that you put some money down, what was your original loan amount (in dollars)? X $ (b) What is the outstanding balance (in dollars) on your loan after making 4 years of payments? $ 170255.84 (c) How much equity (in dollars) do you have in the garden after 4 years? $ X

Calculate how much money a prospective homeowner would need for closing costs on a house that costs $190,000. Calculate based on a 15 percent down payment, 1.3 discount points on the loan, a 1.2 point origination fee, and $820 in other fees. The closing costs would be $. (Round to the nearest dollar.)

Nikul

Kermit is considering purchasing a new computer system. The purchase price is $131,870. Kermit will borrow one-fourth of the purchase price from a bank at 10 percent per year compounded annually. The loan is to be repaid using equal annual payments over a 3-year period. The computer system is expected to last 5 years and has a salvage value of $7,452 at that time. Over the 5-year period, Kermit expects to pay a technician $20,000 per year to maintain the system but will save $78,952 per year through increased efficiencies. Kermit uses a MARR of 12 percent to evaluate investments. What is the net present worth for this new computer system? Enter your answer in this format: 12345

A new home was purchased in Niagara Fall’s Butler Heights subdivision for $375,000 by Karen. The house is going to be financed by making a down payment of 15% and financing the balance with a conventional mortgage. The mortgage is to be amortized over 20 years with weekly payments. The rate chosen for the first four years of the mortgage is 2.79% compounded semi-annually. Show all work with formulas a) Determine the size of the weekly payments? b) What will the outstanding balance be after the first four years? c) Determine the size of the new weekly payment if after the first four year term she renews the mortgage using a fixed rate of 2.04% compounded semi-annually.

You purchase a plot of land worth $54,000 to create a community garden. To do so, you secure a 10-year loan, charging 5.66% APR, compounded monthly, and requiring monthly payments of $505. (Assume the value of the land is still $54,000. Round each answer to the nearest dollar) (a) Assuming that you put some money down, what was your original loan amount (in dollars)? $ (b) What is the outstanding balance (in dollars) on your loan after making 4 years of payments? (c) How much equity (in dollars) do you have in the garden after 4 years? $

what is the cost of the new animal shelter? Shuler Dog Care Co. wants to finance a new animal shelter by making eight annual deposits into a fund earning 6% compounded annually. The first four deposits are to be $24,000 each and will be paid at the beginning of the next four years. The last four deposits are to be $35,000 each and will be paid at the beginning of the last four years.