Which of the following is not covered under the fair labor standard act

Beginning raw materials inventory $ 15,200 Raw material purchases 60,000 Ending raw materials inventory 16,600 Beginning work in

garik1379 [7]

Answer:

$58,600

Explanation:

Calculation for what Healey Company's direct materials used for the year is:

Using this formula

Direct materials used for the year=Beginning Raw Materials + Raw Materials Purchased - Ending Raw Materials

Let plug in the formula

Direct materials used for the year = $15,200 + $60,000 - $16,600

Direct materials used for the year= $58,600

Therefore Healey Company's direct materials used for the year is:$58,600

3 0

3 years ago

Plus Company uses the estimate of receivables method of accounting for uncollectible accounts. Plus Co. estimates that $4412 of

Darina [25.2K]

Answer:

$4,412

Explanation:

If the company estimates that $4,412 of accounts receivables will be uncollectible, then it must record that number under the Allowance for Bad debts Account.

That account started the year with a $3,284 balance, it decreased by $1,826 (debt written off), and then must be adjusted by crediting $2,954 so its balance = $4,412 on December 31.

3 0

3 years ago

Which of these statements is true?

AnnZ [28]

The correct statement is Inflation is problematic if unexpected

Money loses purchasing power during inflation and there's too much of it.

8 0

3 years ago

A particular stock has a dividend yield of 1.5 percent. Last year, the stock price fell from $82 to $68. What was the return for

alexandr1967 [171]

Answer:

The return for the year is -15.57%.

Explanation:

We have the formula to calculate Return for the year as:

* Return for the year = Dividend yield + Capital Gain/(Loss).

in which:

* Dividend yield is given at 1.5%;

* Capital Gain/(Loss) = Price at year end/ Price at the beginning of the year - 1 = 68/82 -1 = - 17.07%;

So we have:

* Return for the year = Dividend yield + Capital (Loss) = 1.5% - 17.07% = -15.57%.

Thus, the answer is -15.57%.

7 0

3 years ago

Calculate the following: The future value of lump-sum investment of $3,200 in four years that earns 6 percent. Round your answer

tresset_1 [31]

Answer:

(a) $4,040

(b) $3,434

(c) $348

(d) $3,265

Explanation:

(a) Calculate the following: The future value of lump-sum investment of $3,200 in four years that earns 6 percent. Round your answer to the nearest dollar. (Hint: Use Appendix A.1 or the Garman/Forgue companion website.) Round Future value of a Single Amount in intermediate calculations to four decimal places. $

To estimate this, the formula for calculating future value is used as follows:

FV = PV * (1 + r)^n ………………………….. (1)

Where,

FV = future value = ?

PV = lump-sum investment = $3,200

r = interest rate = 6%, or 0.06

n = number of years = 4

Substitute the values into equation (1) to have:

FV = $3,200 * (1 + 0.06)^4

FV = $3,200 * (1.06)^4

FV = $3,200 * 1.2625

FV = $4,040

(b) The future value of $1,100 saved each year for three years that earns 4 percent. Round your answer to the nearest dollar. (Hint: Use Appendix A.3 or the Garman/Forgue companion website.) Round Future value of Series of Equal Amounts in intermediate calculations to four decimal places. $

To calculate this, the formula for calculating the Future Value (FV) of an Ordinary Annuity is used as follows:

FV = M * (((1 + r)^n - 1) / r) ................................. (2)

Where,

FV = Future value of the amount after 3 years =?

M = Annual savings = $1,100

r = interest rate = 4%, or 0.04

n = number of years = 3

Substituting the values into equation (2), we have:

FV = $1,100 * (((1 + 0.04)^3 - 1) / 0.04)

FV = $1,100 * 3.1216

FV = $3,434

(c) A person who invests $1,800 each year finds one choice that is expected to pay 4 percent per year and another choice that may pay 7 percent. What is the difference in return if the investment is made for four years? Round your answer to the nearest dollar. (Hint: Use Appendix A.3 or the Garman/Forgue companion website.) Round Future value of Series of Equal Amounts in intermediate calculations to four decimal places. $

To do this, we first calculate the return of each of the 2 investments by using the the formula for calculating the Future Value (FV) of an Ordinary Annuity in part b above is used as follows:

Calculation of return at 4 percent

Where;

FV at 4% = Future value of the return after 4 years =?

M = Annual savings = $1,800

r = interest rate = 4%, or 0.04

n = number of years = 4

Substituting the values into equation (2), we have:

FV at 4% = $1,800 * (((1 + 0.04)^4 - 1) / 0.04)

FV at 4% = $1,800 * 4.2465

FV at 4% = $7,644

Calculation of return at 7 percent

Where;

FV at 7% = Future value of the return after 4 years =?

M = Annual savings = $1,800

r = interest rate = 7%, or 0.07

n = number of years = 4

Substituting the values into equation (2), we have:

FV at 7%= $1,800 * (((1 + 0.07)^4 - 1) / 0.07)

FV at 7% = $1,800 * 4.4399

FV at 7% = $7,992

Calculation of the difference in return

This is calculated as follows:

Difference = FV at 7% - FV at 4% = $7,992 - $7,644 = $348

(d) The amount a person would need to deposit today with a 7 percent interest rate to have $4,000 in three years. Round your answer to the nearest dollar. (Hint: Use Appendix A.2 or the Garman/Forgue companion website.) Round Present value of a Single Amount in intermediate calculations to four decimal places. $

To estimate this, the formula for calculating present value is used as follows:

PV = FV / (1 + r)^n ………………………….. (1)

Where;

PV = Present value or amount to deposit today = ?

FV = future value in three years = $4,000

r = interest rate = 7%, or 0.07

n = number of years = 3

Substitute the values into equation (1) to have:

PV = $4,000 / (1 + 0.07)^3

PV = $4,000 / 1.2250

PV = $3,265

4 0

3 years ago