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Aliun [14]
3 years ago
14

An investment will pay $100 at the end of each of the next 3 years, $200 at the end of Year 4, $300 at the end of Year 5, and $6

00 at the end of Year 6. If other investments of equal risk earn 7% annually, what is its present value? Round your answer to the nearest cent. $ If other investments of equal risk earn 7% annually, what is its future value? Round your answer to the nearest cent.
Business
1 answer:
Tomtit [17]3 years ago
5 0

Answer:

present value $ 1,026.16

future value  $ 1,539.98

Explanation:

Present Value = $ 100 * 1/(1.07) ^ 1 + $ 100 * 1/(1.07) ^ 2 +$ 100 * 1/(1.07) ^3 + $ 200 * 1/(1.07) ^4 + $ 300 * 1/(1.07) ^5 +$ 600 * 1/(1.07) ^6

=93.45+ 87.34+81.62+152.20+213.23+398.32

= $ 1,026.16

therefore,  the correct value  is $ 1,026.16

b. Future Value = Present Value * ( 1+ Rate of Interest ) ^ Time

= $ 1,175.63 * ( 1+0.07) ^ 6

= $ 1,539.98

Hence the correct answer is $ 1,539.98

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Use the following compound interest formula to complete the problem. A = P (1 StartFraction r over n EndFraction) superscript n
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Credit cards are the card which is given by banks to the customers for withdrawing some amount beyond the account balance. The card I's is increased by $1579.3 than card H.

<h3 /><h3>What is a credit card?</h3>

A credit card refers to a payment mechanism that helps both consumer and commercial business proceedings, including purchases and cash advances.

Computation of credit card's balance:

<u>Amount of </u><u>Card H </u><u>after 3 years:</u>

Given,

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Interest Rate(r) = 14.74%

Number of time period(n) = 3 years.

Applying the above values in the formula given in the question:

\text{A} = \text{P}(1+ \dfrac{r}{n} )^n^t\\\\\\\text{A} =\$1,186.44(1+ \dfrac{14.74\%}{3} )^3\\\\\\\text{A}= \$1792.2

<u>Amount of</u><u> Card I </u><u>after 3 years:</u>

Principal(P) = $1,522

Interest Rate(r) = 12.05%

A number of the time periods (n):

12\text{Months}\times3\text{Years} = 36 \text{Months}

Again, apply the above values in the formula given in the question:

\text{A} = \text{P}(1+ \dfrac{r}{n} )^n^t\\\\\\\text{A} =\$1,522.16(1+ \dfrac{12.05\%}{12} )^3^6\\\\\\\text{A}= \$3,371.58

Now we take the difference between both the credit cards, we have:

\text{Amount of Credit Card I}-\text{Amount of Credit Card H}\\\\=\43,371.58-\$1,792.2\\\\=\$1,579.38

Therefore, card H's balance is decreased by $1579.3 than a card I.

Learn more about credit cards, refer to:

brainly.com/question/14716152

4 0
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b. $5.50 million

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Answer:

Since Ajax Computer company is an accrual method calender-year tax payer, the computer company would recognize the expenses only when such expenses are incurred and not at the time that cash is being paid for the the expenses

Ajax computer company already paid in advance for both advertisements the following year even though the advertisement eanst taking place that year. Therefore, the payments will not be considered to be an expense until advertisements has actually taken place. Because of this, Ajax cannot deduct the amounts paid for the advertisements next year and hence, no deduction will be claimed this year.

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