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ohaa [14]
3 years ago
7

Item Prior year Current year Accounts payable 8,120.00 7,915.00 Accounts receivable 6,002.00 6,603.00 Accruals 1,020.00 1,571.00

Cash ??? ??? Common Stock 11,862.00 12,878.00 COGS 12,799.00 18,209.00 Current portion long-term debt 5,011.00 5,066.00 Depreciation expense 2,500 2,760.00 Interest expense 733 417 Inventories 4,243.00 4,814.00 Long-term debt 14,938.00 13,767.00 Net fixed assets 50,217.00 54,795.00 Notes payable 4,346.00 9,870.00 Operating expenses (excl. depr.) 13,977 18,172 Retained earnings 28,963.00 29,912.00 Sales 35,119 46,835.00 Taxes 2,084 2,775 What is the firm's cash flow from financing? Assignment is past due:
Business
1 answer:
vredina [299]3 years ago
8 0

Answer:

$2,321

Explanation:

For computing the net cash flow from financing activities, first we have to determine the net income and then the dividend amount which is shown below:

Net income =  Sales - Cost of Goods Sold - Operating Expenses - Depreciation Expense - Interest Expense - Taxes

= $46,835 - $18,209 - $18,172 - $2,760 - $417 - $2,775

= $4,052

Now the dividend would be computed below:

The ending balance of retained earning = Beginning balance of retained earnings + net income - dividend paid

$29,912 = $28,963 + $4,052 -  dividend paid

$29,912 = $33,015 -  dividend paid

So, the dividend would be

= $33,015 - $29,912

= $3,103

Cash flow from Financing activities  

Add: Increase in Common Stock $1,016        ($12,878 - $11,862)

Add: Current Portion Long-term Debt $55        ($5,066 - $5,011)

Less: Decrease in Long-term Debt -$1,171       ($13,767 - $14,938)

Add: Increase in Notes Payable $5,524       ($9,870 - $4,346)

Less: Dividend Paid  $3,103

Net Cash flow from Financing activities        $2,321

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Analyzing and Reporting Financial Statement Effects of Transactions M.E. Carter launched Carter Company, a professional services
valentinak56 [21]

Answer:

See explanation section

Explanation:

See the image below to get the answer:

7 0
4 years ago
What is the equation for Student Loan Payments? ( Economics and Finances)
Rufina [12.5K]

Answer:

p= r(PV)

    ---------

    1-(1+)^-n

p=Payment

PV= Present Value

r=rate per period

n=number of periods

Explanation:

sorry if it is wrong

6 0
2 years ago
g suppose that a commercial bank wants to buy treasury bills. these instruments pay $500 in one year and are currently selling f
Vinil7 [7]

Answer:

9.98%

Explanation:

Yield to maturity is the annual rate of return that an investor receives if a bond bond is held until the maturity. It is a long term return which is expressed in annual term.

As per given data

Annual Payment = $500

Current price = $5,012

$500 payment each year for indefinite period of time is a perpetuity, value of perpetuity can be calculated as follow

Current Price = Annual Payment / Yield to maturity

Yield to maturity = Annual Payment / Current Price

Yield to maturity = ( Annual payment / Current price ) x 100

Yield to maturity = ( $500 / $5,012 ) x 100

Yield to maturity = 0.0998 x 100

Yield to maturity = 9.98%

3 0
3 years ago
Two people see the same thing at the same time yet interpret it differently. In this situation, factors that operate to shape th
defon

Answer:

The answer is A) perceivers

Explanation:

it resides in the perceivers and not in the out side world. This could mainly be due to their different upbringing, social status, education level, religious and cultural factors they have been exposed to and their past experiences.

7 0
4 years ago
karl opens a savings account with 2500.Hedeposits1500 every year into the account that has a 0.75% interest rate, compounded mon
Anastasy [175]

Answer:

28707.80 is the account balance after 10 years.

Explanation:

In his question we have two parts of the problem  the first one is a single deposit of 2500 in which we will find its future value after 10 years by using the future value formula which is Fv = Pv(1+i)^n , where

Fv is the future value after 10 years of saving the amount which we are calculating.

Pv is the present value initial investment of 2500

i is the annual interest rate which will be 0.75% x 12 = 9% as we are given a rate which is for monthly compounding.

n is the number of years the 2500 is saved up for.

Then we substitute these values to the above mentioned formula:

Fv = 2500(1 +9%)^10

Fv = 5918.41

now we will solve the second part of the question which involves 1500 deposited every year which this is an annuity part of the question where periodic payments are made constantly over 10 years for a certain future amount. which the formula is Fv = C[((1+i)^n -1)/i] , where

Fv is the future value of saving 1500 per year for 10 years

C is the periodic saving which is 1500

i is the annual interest rate of 9% as the 1500 is saved per year

n is the number of periods the 1500 is deposited for which is 10 years'

now we substitute to the above mentioned formula to find the future value:

Fv =  1500[((1 + 9%)^10 -1)/9%]

Fv =22789.39 .

now we will combine both future values to find the account balance after 10 years which will be 22789.39+ 5918.41 = 28707.80 rounded off to two decimal places.

5 0
3 years ago
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