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Neporo4naja [7]
3 years ago
11

Brief Exercise 22-09 Kaspar Industries expects credit sales for January, February, and March to be $211,000, $270,600, and $315,

300, respectively. It is expected that 75% of the sales will be collected in the month of sale, and 25% will be collected in the following month. Compute cash collections from customers for each month.
Business
1 answer:
aniked [119]3 years ago
8 0

Answer:

Results are below.

Explanation:

Giving the following information:

Credit sales:

January= $211,000

February= $270,600

March= $315,300

It is expected that 75% of the sales will be collected in the month of sale, and 25% will be collected in the following month.

<u>Cash collection January:</u>

Sales on credit from January= (211,000*0.75)= 158,250

Total cash collection= $158,250

<u>Cash collection February:</u>

Sales on credit from February= (270,600*0.75)= 202,950

Sales on credit from January= (211,000*0.25)= 52,750

Total cash collection= $255,700

<u>Cash collection March:</u>

Sales on credit from March= (315,300*0.75)= 236,475

Sales on credit from February= (270,600*0.25)= 67,650

Total cash collection= $304,125

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2.96% will be effective rate of the investment

Explanation:

First year:

1,000 x 1 + 10%) = 1,100

<em><u>Second year: </u></em>

1,100 + 3,000 = 4,100 invesmtent balance

4,100 x (1  - 5%) = 3,895

<em><u>Third year:</u></em>

3,895 + 2,000 = 5,895

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<em><u>Fourth year:</u></em>

6012.9 + 500 = 6512.9

6,512.9 x (1+ 8%)  =  7033.932

We calcualte rate that is equivalent with the following cash flow:

1,000 (1+r)^4 + 3,000  (1+r)^3 +  2,000(1+r)^2 +  500(1+r) = 7,033.93

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0.029646151

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If union contracts raise wages above competitive levels, what might be one negative outcome?​
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You own a portfolio that has $2,650 invested in Stock A and $4,450 invested in Stock B. If the expected returns on these stocks
barxatty [35]

Answer:

9.88%

Explanation:

Calculation for the expected return on the portfolio

First step is to find Total portfolio vale using this formula

Total portfolio vale=(Stock A portfolio + Stock B portfolio)

Let plug in the formula

Total portfolio vale= (2,650+4,450)

Total portfolio vale= 7,100

Second step is to calculate for the Expected portfolio return of Stock A by dividing Stock A portfolio by the Total portfolio vale then multiply it by the expected returns percentage

Expected portfolio return Stock A = 2,650 / 7,100

Expected portfolio return Stock A = 0.3732 *0.08

Expected portfolio return Stock A =0.02986

The third step is to calculate for the Expected portfolio return of Stock B by dividing Stock B portfolio by the Total portfolio vale then multiply it by the expected returns percentage

Expected portfolio return Stock B=$4,450/$7,100

Expected portfolio return Stock B=0.6268 *0.11 Expected portfolio return Stock B= 0.06895

The last step is add up the expected return on the portfolio for both Stock A and Stock B

Using this formula

Expected return on the portfolio=(Stock A Expected return on the portfolio + Stock B Expected return on the portfolio)

Let plug in the formula

Expected return on the portfolio=0.02986+0.06895

Expected return on the portfolio= 0.0988 *100 Expected return on the portfolio= 9.88%

Therefore the expected return on the portfolio will be 9.88%

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