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Karolina [17]
3 years ago
15

Sioux Corporation is estimating the following sales for the first four months of next year:January$210,000February$280,000March$

340,000April$370,000-Sales are normally collected 60% in the month of sale and 40% in the month following the sale. Based on this information, how much cash should Sioux expect to collect during the month of April
Business
1 answer:
Serjik [45]3 years ago
6 0

Answer:

$358,000

Explanation:

Calculation to determine how much cash should Sioux expect to collect during the month of April

April sales collected in April ($370,000 × 60%) $222,000

March sales collected in April ($340,000 × 40%) $136,000

Total cash collections in April $358,000

($222,000+$136,000)

Therefore the amount of cash that Sioux should expect to collect during the month of April is $358,000

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2 Jodi owns 112 shares of stock selling for $16.20. How many more shares can she purchase after receiving a dividend of $0.80 po
marusya05 [52]

Answer:

The number of new shares = 6

Explanation:

Dividend is the proportion of profit paid by a company to its shareholder as a form of return on their investment. Another form of return on share investment is the capital gain; which is the difference between the selling price of a share now and its cost when it was purchased.

<em>For Jodi, we need to first calculate the amount of dividends earned on the total shares she owns. And then divide the result by the current purchase price of a share to arrive at the number of shares she can buy more.</em> This is done as follows:

Total dividends =  112× 0.80 = $89.6

Current price of a share = $16.20

THe number of shares that can be purchased= 89.6/16.20=5.5

The number of new shares = 6

6 0
3 years ago
You are given the following information for Watson Power Co. Assume the company’s tax rate is 24 percent. Debt: 14,000 6.3 perce
Alenkinab [10]

Answer:

10.18%

Explanation:

The computation of the WACC is shown below:

But before that following calculation is to be done

The value of debt is

= 14000 × $1,000 × 107%

= $14,980,000

The value of equity is

= 470,000 × $65

= $30,550,000

The value of preferred stock is

= 20,500 × $86

= $1,763,000

Now

value of total capital is

= $14,980,000  + $30,550,000 + $1,763,000

= $47,293,000

Now we find the cost of debt using excel function i.e.

= RATE(nper,pmt,pv,fv)) × 2

= RATE(29 × 2,1000 × 6.3% ÷ 2,-1000 × 107%,1000)) ×2

= 5.80%

Now  

Cost of common stock is

= 5.2% + 1.16 × 7%

= 13.32%

cost of preferred stock is

= (100 × 4.1%) ÷ 86

= 4.77%

Now finally  

WACC = weight of debt × cost of debt ×(1 - tax rate) + weight of equity × cost of equity + weight of preferred stock ×cost of preferred stock

= ($14,980,000 ÷ $47,293,000) × 5.80% × (1  - 24%)+($30,550,000 ÷ $47,293,000) × 13.32% + ($1,763,000 ÷ $47,293,000) ×4.77%

= 10.18%

5 0
3 years ago
Equipment purchased at the beginning of the fiscal year for $150,000 is expected to have a useful life of 5 years, or 15,000 ope
CaHeK987 [17]

Answer:

(a). Depreciation for 1st year= $24,000

Depreciation for 2nd year= $24,000

(b). 1st Year Depreciation = $20,000

for 2nd year depreciation = $26,000

(c) 1st year Depreciation= $60,000

2nd year Depreciation = $36,000

Explanation:

a).

Annual Depreciation of Equipment = (Cost of Equipment - Residual Value) ÷ Useful Life of Equipment

= ($150,000 - $30,000) ÷ 5

= $24,000

Rate of Straight Line Depreciation = Annual Depreciation of Equipment ÷ (Cost of Equipment - Residual Value) × 100

= 24,000 ÷ ( $150,000 - 30,000) × 100

= $24,000 ÷ $120,000 × 100 = 20%

Depreciation for 1st year= $24,000

Depreciation for 2nd year= $24,000

b). Unit Of Production For 1st Year Depreciation= (Cost Of Equipment -Residual Value) × Annual Production Units ÷ Total Operating Hours

= ($150,000 - $30,000) × 2,500 ÷ 15,000 = $20,000

Unit of Production for 2nd year depreciation = ( $150,000 - $30,000) × 32,50 ÷ 15,000

= $26,000

c). Declining Balance Depreciation Rate = Straight Line Depreciation Rate × 2

= 20% × 2 = 40%   (Because Declining Balance at Twice the Straight Line Rate)

1st year Depreciation= $150,000 × 40÷100 = $60,000

2nd year Depreciation = ($150,000 - $60,000) × 40÷100 =$36,000

8 0
3 years ago
Chubbs Inc.’s manufacturing overhead budget for the first quarter of 2017 contained the following data.
r-ruslan [8.4K]

Explanation:

a. Manufacturing overhead Flexible budget report

                                Budget      Actual      Favorable (Unfavorable)

Variable cost          

Indirect material      $11,100      $14,900     $3,800  U

Indirect labor           $11,000     $9,600      $1,400   F

Utilities                     $7,700      $9,100       $1,400   U

Maintenance            $5,500     $4,800      $700     F

Total Variable cost  $35,300    $38,400    $3,100  U

Fixed expenses

Supervisory Salary    $36,700   $36,700     0

Depreciation              $6,100       $6,100      0

Property, taxes          $7,400       $8,500    $1,100    U

Maintenance              $4,900      $4,900     0            U

Total fixed expense  $55,100     $56,200  $1,100    U

Total controllable

cost                             $90,400    $94,600   $4,200 U

b.          Manufacturing overhead Responsibility report

Controllable cost     Budget      Actual      Favorable (Unfavorable)

Indirect material      $11,100      $14,900     $3,800  U

Indirect labor           $11,000     $9,600      $1,400   F

Utilities                     $7,700      $9,100       $1,400   U

Maintenance            $10,400    $9,700      $700      F

Supervisory salaries$36,700   $36,700     0

Total                          $76,900   $80,000    $3,100  U

8 0
3 years ago
Suppose a ​-year, bond with annual coupons has a price of and a yield to maturity of . What is the​ bond's coupon​ rate? The cou
kari74 [83]

Complete Question:

Suppose a five-year, $1000 bond with annual coupons has a price of $903.35 and a yield to maturity of 5.6%. What is the bond's coupon rate?

Answer:

3.396% Approximately

Explanation:

We can calculate the coupon interest by using the formula given in the attachment.

Now, here we have:

F is the Face value which is $1000

P is the price of the bond which in this case is $903.35

C is the Coupon interest

n are the number of years which is 5 years in this case

Yield to Maturity is 5.6%

By putting the values in the given equation we have:

5.6% = [C        +    ($1000 - $903.35)/5 years]  /  [($1000 + $903.35)/2]

5.6% =   [C        +    19.33]  /  [951.675]

0.056 * 951.675 = C        +    19.33

53.2938 = C + 19.33

C = 53.2938 - 19.33

C = $33.96 approximate estimate.

Now we will find the coupon rate by using the following formula:

Coupon Rate = Coupon Interest / Face Value

By putting values, we have:

Coupon Rate = $33.96 / $1000 = 3.396% Approximately.

Accurate Coupon interest can be calculated using excel. The above answer gives minor difference in decimal points.

6 0
3 years ago
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