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ahrayia [7]
3 years ago
7

Garret Company has provided the following selected information for the year ended December 31, 2019: Cash collected from custome

rs was $784,000. Cash received from stockholders in exchange for common stock totaled $84,000. Cash paid to suppliers was $368,000. Cash paid to employees was $208,000. Cash to stockholders for dividends was $48,000. Cash received from sale of a building was $240,000. Cash paid for store rent was $34,000. Cash received for interest and dividends was $7,000. Cash paid for income taxes was $54,000. Based on the selected information provided, how much was Garret's cash flow from operating activities
Business
1 answer:
VMariaS [17]3 years ago
3 0

Answer:

The amount Garret's cash flow from operating activities is $127,000.

Explanation:

The amount of Garret's cash flow from operating activities can be calculated as follows:

Garret Company

Computation of Cash Flow from Operating Activities

For the year ended December 31, 2019

<u>Details                                                                       $              </u>

Cash collected from customers                         784,000

Cash paid to suppliers                                      (368,000)

Cash paid to employees                                   (208,000)

Cash paid for store rent                                      (34,000)

Cash received for interest and dividends            7,000

Cash paid for income taxes                            <u>    (54,000)   </u>

Cash flow from operating activities              <u>   127,000   </u>

Therefore, the amount Garret's cash flow from operating activities is $127,000.

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c. Predicted Price = $1425.4

Explanation:

The actual price of the bond as a function of yield to maturity is:

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Predicted price change = (-D/(1 + y)) * ∆y * Po

Where D = Duration = 12.88 years

y = YTM = 7%

∆y = 6% - 7% = -1%

Po = $1,620.45

So, Predicted Change = (-12.88/(1 + 0.07)) * -0.01 * 1,620.45

Predicted Change = 195.0597757009345

Predicted Change = $195.06 ----- Approximated

Therefore the new Predicted Price

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b.

Using Duration-with-Convexity Rule, assuming yield to maturity falls to 6%

Predicted price change

= [(-12.88/(1 + 0.07)) * (-0.01) + (½ * 235.95 * (-0.01²))] * 1,620.45

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c.

Using the Duration Rule, assuming yield to maturity rise to 8%:

Predicted price change = (-D/(1 + y)) * ∆y * Po

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So, Predicted Change = (-12.88/(1 + 0.07)) * 0.01 * 1,620.45

Predicted Change = -195.0597757009345

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Therefore the new Predicted Price

= $1,620.46 - $195.06

= $1425.4

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