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AlexFokin [52]
3 years ago
10

I’m going to put $100,000 into an investment at the beginning of year 1. At the end of year 2, I am going to add $55,000 more to

the investment. In year 4, I will start to remove $20,000 per year (on the first day of the year). If the interest rate on the investment is 8.2%/year compounded annually, how long (to the nearest year) before the balance in the investment drops to zero? Work this problem on a spreadsheet using simple and compound interest formulas only.

Mathematics
1 answer:
NemiM [27]3 years ago
4 0

Answer:

  19 years

Step-by-step explanation:

The attached spreadsheet shows the balance will be zero at the beginning of year 19, when the last $10,423.27 is withdrawn from the account.

__

One could argue that the "nearest year" is year 18, when the balance after the withdrawal is less than $10,000.

_____

In the attached spreadsheet, the ending balance is 1.082 times the beginning balance (after deposits and withdrawals), which is the ending balance of the year before (after deposits).

In year 1 the beginning balance has 100,000 added. In year 2, the ending balance has 55,000 added. In year 4 and every year after, the beginning balance as 20,000 subtracted.

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Answer:

The monthly payment of Leo for the car loan for next four years is $759.5

Step-by-step explanation:

Given as :

The loan of the car = $9600

The rate of interest for first year = 0%

The next 4 years, the rate of interest = 3.9%  compounded monthly

The amount paid for first year = $150 per months

I.e The amount paid for first month = $150 × 12 = $1800

Let The amount for next fours years = $A

Now, According to question

∵ For the first year $1800 is paid

So, The rest amount of loan = $9600 - $1800 = $7800

<u>From compound interest </u>

Amount = principal × (1+\dfrac{\textrm rate}{12\times 100})^{\textrm 12\times time}

Or, $A = $7800 ×  (1+\dfrac{\textrm 3.9}{12\times 100})^{\textrm 12\times 4}

Or, A =  $7800 × (1.00325)^{48}

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Or,The amount paid after 4 years as per months = \dfrac{9114.3}{12}

Or,The amount paid after 4 years as per months = $759.5

Hence The monthly payment of Leo for the car loan for next four years is $759.5 Answer

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