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wel
3 years ago
13

You borrow $8000 to buy a car, at an annual interest rate of 6%. Assume interest is compounded continuously. You make monthly pa

yments (approximate as continuous payments).
How much should you pay each month to pay off the loan in 3 years?
Business
1 answer:
hram777 [196]3 years ago
8 0

Answer:

We should pay $243.3 each month to pay of the loan.

Explanation

The present value of the loan is 8,000, the number of compounding periods are (3*12) =36 because payment is going to be made monthly for 3 years, the future value of the loan is 0 as there will be no lump sum payment at the end of the loan and equal payments each month, the monthly interest rate is 6%/12= 0.5%. We input these 4 values to find the monthly payment.

PV= 8,000

FV=0

N=36

I=0.5

Compute PMT= 243.3

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Find the APR or stated rate in each of the following cases and show calculations:<?xml:namespace prefix = o ns = "urn:schemas
hram777 [196]

Answer and Explanation:

The computation is shown below:

The formula is

APR = P × {(EAR + 1 )^(1 ÷ P) - 1}

1. For semi annually

= 2 × (0.106 + 1)^(1 ÷ 2) - 1}

= 10.33%

2. For monthly

= 12 × (0.115 + 1)^(1 ÷ 12) - 1}

= 10.93%

3. For weekly

= 52 × (0.092 + 1)^(1 ÷ 52) - 1}

= 8.81%

4. For infinite

= 365 × (0.129 + 1)^(1 ÷ 365) - 1}

= 12.10%

8 0
3 years ago
A firm has total assets of $2,060,000. it has $847,000 in long-term debt. the stockholders equity is $647,000. what is the debt
Julli [10]
I believe the answer is 67% hope this helps 
5 0
2 years ago
If an organization is committed to ethical business conduct that commitment should remain constant
Volgvan
Yes, the above statement is true. <span>If an organization is committed to ethical business conduct that commitment should remain constant. Although several firms and many employees remain constant in their ethical commitment and values, variances can happen.</span>

8 0
3 years ago
The following equations describe the supply and demand for crude oil in the United States in the mid-1980s: (Quantity supplied =
irina [24]

Answer: The equilibrium price is $68, Quantity 32 million barrel, The quantity to import is 53 million barrel

Explanation:

Given that D = -2 + (1/2)P, S = 15 - (1/4)P

At equilibrium Qd = Qs

-2 + (1/2)P = 15 - (1/4)P

Change 1/2 P and 1/4 P to decimal we have 0.5, and 0.25 respectively

Collect like terms

-2 -15 = 0.25P - 0.5P

17 = 0.25P

Divide both sides by P

17/0.25 = 0.25P /0.25

68 = P

P = 68

Substitute the value of P into equation 1 and 2 determine the value of Q

-2 + 0.5 (68)

-2 + 34

= 32

15 - 0.25 (68)

15 + 17

= 32

To determine the quantity to import when world price is $11.00 per barrel ,substitute the value into equation 1

-2 + 0.5 (11)

-2 + 55

= 53

Therefore quantity to import is 53 millions barrel

6 0
3 years ago
Surist, Inc. purchased merchandise for $300,000, received credit for purchase returns of $20,000, availed purchase discounts of
Rufina [12.5K]

Answer:

Ending inventory balance........................<u>$497,000</u>

Explanation:

If Surist, Inc. purchased merchandise for $300,000, and received credit for purchase returns of $20,000, and was availed purchase discounts of $5,000, and paid transportation in of $12,000. If Surist, Inc. had $30,000 in beginning inventory, and sold goods costing $180,000, Then the ending inventory balance can be derived as:

Beginning inventory....................................$30,000

Add: Purchases of merchandise ......... $300,000,

Less: Purchase returns of ........................($20,000)

Less: Purchase discounts of .....................($5,000)

Add: Paid transportation of .......................$12,000.

Less: Cost of Goods Sold....................... <u>($180,000)</u>

Ending inventory balance........................<u>$497,000</u>

7 0
3 years ago
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