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Semmy [17]
2 years ago
9

Determine the monthly payment of a loan for $3,000 at 7. 5% interest compounded monthly for 36 months. A. $93. 32 b. $95. 40 c.

$211. 33 d. $253. 60.
Business
1 answer:
den301095 [7]2 years ago
6 0

The correct statement is that the monthly payment of a loan of $3000 will be $104.11. The calculations obtained are not relevant with the options of the statement quoted above.

The calculations can be done by applying the values to the formula of compounded interest and then further multiplying the values obtained with the number of monthly payments.

<h3>Calculation of Compounded Monthly Payments </h3>

  • The formula to calculate compound interest is as below.

  • \rm Compounded\ Annuity= 3000(1+ \dfrac{0.075}{12})^1^2\ ^x\ ^3\\\\\\\rm Compounded\ Annuity= 3000(1+ 0.00625)^3^6\\\\\\\rm Compounded\ Annuity= $3754.11

  • The values obtained will now be derived into the following formula,

  • \rm Compounded\ Payments = \dfrac{Annuity}{No.\ of\ Monthly\ Payments}\\\\\\\rm Compounded\ Payments = \dfrac{3754.11}{36}

  • Continuing further,

  • \rm Compounded\ Payments= \$104.11

So, it is clear that the compounded monthly payments will be $104.11.

Hence, the monthly payment of loan for 36 months will be $104.11 which will be paid monthly at the rate of 7.5%.

To know more about Compounded payments, click the link below.

brainly.com/question/8441564

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yuradex [85]

Answer:

Balance sheet

Explanation:

Balance sheet is referred to as the statement of assets and liabilities. Property plant and equipment are shown in balance sheet with a schedule of addition, deletion and depreciation is attached to it. Hence, the financial statement that would best display a company's plant, property and equipment used everyday is the Balance sheet.

4 0
3 years ago
When the bond sells at par, the implicit €/$ exchange rate at maturity of a Euro/U.S. dollar dual currency bond that pays $651.2
Anna007 [38]

Answer:

€1.54/$1.00

Explanation:

When the bond sells at par, the implicit €/$ exchange rate pays €651.25 at maturity per €1000

651.25/1000= 1/x

Cross multiply

651.25x = 1000

x= 1000/651.25

x= 1.54

Hence the implicit exchange rate is €1.54/$1.00

4 0
2 years ago
For each example, determine how the market for the good in the bolded text will respond to the described change.
Slav-nsk [51]

Answer:

a. Due to increases in hay prices, an input for raising cattle, the price of a gallon of 2% milk increases from $2.98 to $3.25.  QUANTITY DEMANDED DECREASES, as the price of a good or service increases, the quantity demanded decreases.

b. Groupon has a Groupon for $6 off the price of laser tag.  QUANTITY DEMANDED INCREASES, as the price of a good or service decreases, the quantity demanded increases.

c. Sharp increase in the price of wood causes increases in prices for dressers and desks.  QUANTITY DEMANDED DECREASES, if the price of a key input increases, the production costs will increase, resulting in a higher selling price ⇒ lower quantity demanded.

d. Week long special at the grocery store, where pork shoulder is on sale at $1.99 a pound, down from $3.99 a pound.  QUANTITY DEMANDED INCREASES, as the price of a good or service decreases, the quantity demanded increases.

e. Buy one get one free special for MP3 albums on Amazon. QUANTITY DEMANDED INCREASES, the buy one get one free promotion lowers the price of a good or service, resulting in higher quantity demanded.

7 0
2 years ago
Which of the following should you do during an interview
stepladder [879]
Hey there!

The correct answer to your question is option A.

During an interview, you should tell stories of how worked with others to complete a project or solve problems.
This is because during an interview, you want whoever is interviewing you, to be comfortable with you and accept you! The other options won't make anyone want to accept you.

Hope this helps you.
Have a great day!
5 0
3 years ago
You have your choice of two investment accounts. Investment A is a five-year annuity that features end-of-month $2,500 payments
oee [108]

Answer:

$119,176.06

Explanation:

Calculation for How much would you need to invest in B today

First step is to calculate the Future value of annuity (FVA)

FVA =$2,500 * ({[1 + (.115 / 12)](5 × 12) - 1} / (.115 / 12))

FVA = $201,462.23

Since we have known the FVA Second Step will be to calculate the Present value (PV)

PV = $201,462.23 × e-1 × .105 × 5

PV= $119,176.06

Therefore the amount that you would need to invest in B today will be $119,176.06

5 0
3 years ago
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