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iren [92.7K]
3 years ago
12

What is the failure rate for a franchise?

Business
1 answer:
monitta3 years ago
6 0
Approximately 5% of franchises fail because survey's show about 95% success rate still in business.
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Aerotron Electronics has just bought a used delivery truck for $15,000. The small business paid $1,000 down and financed the res
vladimir1956 [14]

Answer:

a) 12.23%

b)  12.94%

c) 14th month payment interest = $157.33

   14th month principal =  $369.50

d)  18th month payment interest = $142.04

    18th month payment interest = $384.79

e) 22nd month payment interest = $126.12

   22nd month payment interest = $400.71

Explanation:

price of truck = $15000

down payment = $1000

Loan amount = $14,000

assume monthly interest rate = r%

Loan amount after 1 year will be = 14000 * (1+r%)12

next we will determine the annuity factor = [  (1/r)-[(1/r)*(1/ (1+r)t)] ]

r = periodic interest rate , t = number of payments

monthly loan payment = $14000*(1+r%)12 / [  (1/r)-[(1/r)*(1/ (1+r)36)] ]

hence r = 1.019%

a) nominal interest rate

=  1.019% *12 = 12.23%

b) effective interest rate

= (1+1.019%)^12 -1 = 12.94%

attached below is the Amortization schedule

c) 14th month payment interest = $157.33

    14th month principal =  $369.50

d) 18th month payment interest = $142.04

    18th month payment interest = $384.79

e) 22nd month payment interest = $126.12

   22nd month payment interest = $400.71

3 0
3 years ago
you invest $1300 in an account at interest rate r, compounded continuously. Find the time required for the amount to double and
miskamm [114]

Answer:

  • 1. <em>For the amount to double</em>: <u>9.37 years</u>
  • 2. <em>For the amount to triple</em>: <u>14.85 years</u>

Explanation:

The equation for continuosly compounded interest is:

  • F=P\times e^{rt}

Where:

  • P is the amount that you invest today: $1,300
  • F is the value after t years: the double or triple of $1,300
  • r is the annual interest rate: 0.074

<u>1. For the amount to double:</u>

Substitute the values and solve for t:

             2\times \$1,300=\$1,300\times e^{0.074t}\\ \\ 0.074t=\ln 2\\ \\ t=\ln 2/0.074=9.37years

<u>2. For the amount to triple:</u>

<u />

            3\times \$1,300=\$1,300\times e^{0.074t}\\ \\ 0.074t=\ln 3\\ \\ t=\ln 3/0.074=14.85years

4 0
3 years ago
Without specifics, a goal isn't very_____.<br><br> motivating<br> accurate<br> needed<br> useful
Vlad1618 [11]
Accurate. PLEASE GIVE ME BRAINIEST
6 0
3 years ago
What is the present value on January 1, 2016, of $30,000 due on January 1, 2021, and discounted at 12% compounded annually?What
ale4655 [162]

Answer:

1. Future Value = 30,000

Rate = 0.12

Annual period, NPER = 5

Present value, PV = PV(0.12, 5,0,-30,000 ,0)

Present value, PV = $17,022.81

2. Future value = 8,000

Quarterly rate = 16%/4 = 4%

Number of quarters, Nper = 4.5*4 = 18

Present value, PV = PV (4% , 18, 0, -8,000 , 0)

Present value, PV = $3,949.02

3. Future value = 8,000

Annual rate = 0.1

Annual period, Nper = 5

Present value, PV = PV(0.1, 5, 0, -8000, 0)

Present value, PV = $4,967.37

Present value Discount = 8,000 - 4,967.37

Present value Discount = $3,032.63

5 0
3 years ago
Read 2 more answers
Your uncle has $340,000 invested at 7.5%, and he now wants to retire. He wants to withdraw $35,000 at the end of each year, star
timama [110]

Answer:

17.27 years

Explanation:

For this question we use the NPER formula that is shown on the attachment below:

Provided that  

Present value = $340,000

Future value = $25,000

PMT = $35,000

Rate of interest = 7.5%

The formula is shown below:

= NPER(Rate;PMT;-PV;FV;type)

The present value come in negative

So, after solving this, the number of year is 17.27 years

5 0
3 years ago
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