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sergiy2304 [10]
2 years ago
11

If you deposited $1,000 in a savings account that paid an annual percentage rate of 1 percent and that compounds quarterly, how

much would your balance be at the end of a year if you did not take out any funds
Business
1 answer:
WARRIOR [948]2 years ago
6 0

We will have an amount of $1,010.04 at the end of a year if you did not take out any funds.

<h3>What formula will be used to calculate the balance?</h3>

The future value formula will be used to calculate the total balance after a year.

Given that: A = $1,000, i = 1%, n = 1,  m = 4

Future value = $1,000 * (1 + 1%/4)^(1*4)

Future value = $1,000 * (1 + 0.0025)^4

Future value = $1,000 * 1.0025^4

Future value = $1,000 * 1.01003756254

Future value = $1,010.03756

Future value = $1,010.04

Therefore, we will have an amount of $1,010.04 at the end of a year if you did not take out any funds.

Read more about future value

<em>brainly.com/question/24703884</em>

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Which of the following phrases describes money?
lakkis [162]
The phrases that describes money the best would be: Medium of exchange

Before money were made, in order to obtain a product that we don't own,  we need to exchange it with another product that we own. This system is commonly known as barter.

With money, we can obtain a product that we don't own without exchanging it with anything. This function is the reason why money is called medium of exchange
6 0
3 years ago
Read 2 more answers
A company borrowed $40,000 cash from the bank and signed a 6-year note at 7% annual interest. The present value of an annuity fa
Nat2105 [25]

Answer: $8,391.90

Explanation:

So the company borrowed $40,000 from a bank.

They are to pay 7% interest on the note per year for 6 years.

We are to find the annual payments.

7% represents a constant payment schedule per year so we can use an Annuity formula.

Seeing as the Annuity factor has been calculated for us already we don't need to formula though.

The present value of an annuity factor for 6 years at 7% is 4.7665.

Calculating the present value of the annual payment can be done as follows,

= Amount / PVIFA (Present Value Interest Factor for an Annuity)

= 40,000/4.7665

= 8391.90181475

= $8,391.90

The annual payments equal $8,391.90.

5 0
3 years ago
QUESTION 31 Kumar Consulting operates several stock investment portfolios that are used by firms for investment of pension plan
ElenaW [278]

Answer:

The portfolio's alpha is - 0.15%

Explanation:

For computing the portfolio's alpha, first, we have to compute the expected rate of return. The formula is shown below:

Expected rate of return = Risk free rate of return + Beta × (realized rate of return - free rate of return)

= 7% + 1.15 × (12% -  7%)

= 7% + 1.15 × 5%

= 7% + 5.75%

= 12.75%

Now the portfolio alpha equal to

= Expected rate of return -  portfolio realized rate of return

=  12.75% - 12.6%

= - 0.15%

7 0
3 years ago
Avon Products, Inc., located in New York City, is one of the world’s largest producers of beauty and related products. The compa
kvv77 [185]

Answer:

a) Accounts Receivable 2015 = $443,000 2014 = $515,600

b) Bad Debt Expense = $144,100

c) Gross sales = $6,083,300

d) Cash collected from Customers = $6,005,000

Explanation:

a and b are given.

c) Gross Sales = $6,076,500 + $6,800 = $6,083,300

d) Cash collected = opening balance in Account receivable + credit  Net sales - Bad debt - Closing balance in Accounts Receivables

                            = $515,600 + $6,076,500 - $144,100 - $443,000

                           =$6,005,000

4 0
3 years ago
The expected before-tax IRR on a potential real estate investment is 14 percent. The expected after-tax IRR is 10.5 percent. Wha
NeX [460]

Answer:

25%

Explanation:

The expected before-tax IRR on a potential real estate investment is 14%

The expected after-tax IRR is 10.15%

Therefore, the effective tax rate on this investment can be calculated as follows

Effective tax rate= 1-(after-tax IRR/before-tax IRR)

Effective tax rate= 1-(10.15/14)

= 1-0.75

= 0.25×100

= 25%

Hence the effective tax rate is 25%

6 0
2 years ago
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