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sergey [27]
3 years ago
13

Faust Company uses the perpetual inventory system. Faust sold goods that cost $2,300 for $3,600. The sale was made on account. W

hat is the net effect of the sale on the company’s financial statements? (Consider the effects of both parts of this event.)
Business
1 answer:
mario62 [17]3 years ago
4 0

Answer:

increase total assets by $1,300.

Explanation:

The net effect is shown below

The first entry is

Cost of goods sold  Dr $2,300

          To Merchandise Inventory $2,300

(Being the cost of inventory is recorded)

Now the second entry is

Account receivable Dr 3,600

       To Sales revenue 3,600

(Being the sales is recorded)

Now the net effect is

= 3,600 - 2,300

= 1,300

This 1,300 reflect the increase in the total assets

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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
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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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