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aleksandrvk [35]
2 years ago
10

Gloria deposited $500 into a bank account that earned 7. 5% simple interest each year. She earned $225 in interest before closin

g the account. No money was deposited into or withdrawn from the account. How many years was the money in the account? Round your answer to the nearest whole year. Enter your answer in the box. Years.
Business
1 answer:
timama [110]2 years ago
5 0

The number of years in which the money is in the account is 6 years.

<h3>What is simple interest?</h3>

Simple interest denotes the amount of payment that is received or paid by a person in return for anything pledged or given a loan.

The interest computed on the principal amount for a specified duration of time and rate of interest is called simple interest.

The formula of simple interest:

\text{SI}= \text{P}\times r \times t

Where, (P) stands for principal, (r) for interest rate, and (t) is for the time period.

<u>Computation </u><u>of a number of years:</u>

According to the given information,

P=$500,

r=7.5%,

t=?

SI= $225

Now, substitute the given values in the above formula, we have:

\text{SI}= \text{P}\times r \times t\\\\\$225=\$500\times\ 7.5\%\times t\\\\t= 6 \text{Years}

Therefore, the number of years is 6 years.

To learn more about the simple interest, refer to:

brainly.com/question/2793278

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zubka84 [21]

Answer:

the issue price of the bond is $8,640,999

Explanation:

The computation of the issue price of the bond is shown below:

Particulars                       Amount       PV factor   Present value  

Semi-annual Interest     $300,000     13.59033  $4,077,099  

Principal                         $10,000,000  0.45639  $4,563,900  

Issue price of the bonds                                        $8,640,999

Therefore the issue price of the bond is $8,640,999

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Consider a process restringing tennis rackets. The process starts with a unit cost of $10 for the first unit—that is, c(1) = 10—
geniusboy [140]

Answer:

The correct answer is $5.83.

Explanation:

According to the scenario, the given data are as follows:

Cost for 1st unit (C1) = $10

Learning rate (LR) = 0.9

So, we can find the unit cost for 35th unit by using logarithmic approach as follows:

C_{N} = C_{1} N^{b}

Where, C_{N} = C is for cost and N is for number of unit

C_{1} = Cost of 1st unit

N^{b} = N is for number of unit and b is for slope of learning curve.

So, b = (Log of the learning rate) / (Log 2)

So, by putting the value, we get

C_{35} = $10 × 35^{\frac{Log 0.9}{log 2} }

= $10 × 0.583

= $5.83

Hence, the unit cost for the 35th unit will be $5.83.

4 0
2 years ago
Maryann is planning a wedding anniversary gift of a trip to Hawaii for her husband at the end of 3 years. She will have enough t
Sergio [31]

Answer:

The answer is "She saves \$7804 on the trip".

Explanation:

Please find the complete question in the attached file.

Given:

(P) =\$2500\\\\(n) =3 \ years\\\\(r) = 4\%\\\\ \text{compounding period in year}\ (m) =1\\

The formula for Effective annual rate = ((1+(\frac{r}{m}))^m)-1

                                                                 =((1+(\frac{4\%}{1}))^1)-1\\\\=((1+(\frac{4}{100}))^1)-1\\\\=((1+0.04)^1)-1\\\\=((1.04)^1)-1\\\\ =1.04-1\\\\ =0.04 \\\\ = 4\%\\\\

Its potential value of its rental formula is used to measure the value of the rental at the middle of the 3rd year

 The formula for the future annuity = P\times \frac{(((1+i)^n)-1)}{i}

                                                         =2500\times \frac{(((1+0.04)^3)-1)}{0.04}\\\\=2500\times \frac{(((1.04)^3)-1)}{0.04}\\\\=2500\times \frac{(1.124864-1)}{0.04}\\\\=2500\times \frac{0.124864}{0.04}\\\\=2500\times 3.1216\\\\=7804  

5 0
2 years ago
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