Net purchases
*freight in
=cost of good purchased
Answer:
Benchmark.
Explanation:
In this scenario, Mr. and Mrs. Smith were interested in purchasing a vacant lot. However, they first wanted the property surveyed. When the surveyor came out to measure the property he began measuring from the iron spike embedded in the middle of the street. In this case, the iron spike would be known as benchmark.
In real estate, benchmark can be defined as an indicator which is used by individuals or group of developers to measure and define properties such as a land. Iron spikes and wood stakes could be used as a benchmark for indicating ownership or measurement of a property.
It will take 32.55 months for the account to be paid off.
In this question, we have r = 1.40%, PMT = $500 and Present Value = $13,000.
We can use the nper formula in Excel to arrive at the answer.
The formula in Excel is : =nper(rate, pmt, pv,[fv],[type])
When we substitute the values in the question, the nper formula looks like this:
=NPER(0.014,500,-13000)
We enter the present value of the amount outstanding as a negative value, since excel considers the present value as an outflow (expense).
Answer:
64%
Explanation:
Commercial banks have been found to provide most of the credit needs of small businesses. So small business owners are more likely to get a loan from a commercial bank close to them.
Commercial banks however tend to be reluctant when the economy is stagnant. Mostly small businesses in an economy that is slow have challenges repaying loans collected.
However funds have been made available for small business and are made available primarily through commercial banks
Answer:
Cash price of the car
= Down payment + A(1 - <u>(1+r/m)</u>-nm
r/m
= $2,200 + $200(1-<u>(1+0.11/12</u>)-4x12
0.11/12
= $2,200 + $200(1-<u>(1+0.0091666667</u>)-48
0.0091666667
= $2,200 + $200(1-(<u>1.009166666667</u>)-48
0.0091666667
= $2,200 + `$200(38.691421)
= $9,938
Explanation:
The cash price of the car is equal to the down payment plus the present value of the monthly installment. The present value of the monthly installment is obtained by using present value of annuity formula.
