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Masja [62]
3 years ago
14

You want to buy your dream car which will cost you $5900. If you could invest your entire savings of $3500 at an annual interest

of12%, how long (in years rounded to two decimal places) would you have to wait until you have accumulated enough money to buy the car?
Business
1 answer:
Liula [17]3 years ago
7 0

Answer:

t = 4.607742347 years rounded off to 4.61 years

Explanation:

To calculate the number of years it will take an investment of $3500 to grow to $5900 at an annual interest rate of 12%, we will use the formula for the future value of cash flows. The formula can be written as follows,

Future value = Present value * (1+i)^t

Where,

  • i is the interest rate
  • t is the time in years

Plugging in the values for future value, present value and i, we can calculate the t to be,

5900 = 3500 * (1+0.12)^t

5900 / 3500 = (1.12)^t

1.685714286 = 1.12^t

Taking log on both sides.

Ln(1.685714286)  /  Ln(1.12)  =  t

t = 4.607742347 years rounded off to 4.61 years

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Answer:

It will take 1 year and 307 days to cover the initial investment.

Explanation:

Giving the following information:

Initial investment= $6,900

Cash flows:

Cf1= $4,200

Cf2= $5,100

Cf3= $6,300

Cf4= $5,500

Discount rate= 15%

<u>The payback period is the time required to cover the initial investment. We need to discount each cash flow.</u>

<u></u>

Year 1= 4,200/1.15 - 6,900= -3,247.83

Year 2= 5,100/1.15^2 - 3,247.83= 608.50

<u>To be more accurate:</u>

(3,247.83 / 3,856.33)*365= 307 days

It will take 1 year and 307 days to cover the initial investment.

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Answer:

Prepare a single-step income statement for the year ended December 31, 2020

Explanation:

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Inconme statement  

For the year endend December 2020  

 

 

Revenue  

Net Sales               2.425.800  

Interes Revenue             38.200  

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