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jek_recluse [69]
2 years ago
9

Saguaro Company updates its inventory perpetually. Its beginning inventory is $70,000, goods purchased during the period cost $2

40,000, and the cost of goods sold for the period is $280,000. What is the amount of the ending inventory?
a. $30,000.
b. $50,000.
c. $40,000.
d. $90,000.
Business
1 answer:
Vedmedyk [2.9K]2 years ago
3 0

Answer:

a. $30,000.

Explanation:

The computation of the ending inventory is shown below;

As we know that

Cost of goods sold = Beginning inventory + goods purchased - ending inventory

$280,000 = $70,000 + $240,000 - ending inventory

So,

ending inventory = $70,000 + $240,000 - $280,000

= $30,000

hence, the correct option is a.

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Answer:

a) A = 4.50% and B = 2.00%

b) SD for A = 4.15 %

c) Portfolio Return = 3.0%

Explanation:

a) Expected Returns for Both A and B respectively:

In order to calculate the expected returns, let's categorize the given data first.

Economy        Probability      Stock A       Stock B

Booming            0.30               10%               20%

Neutral               0.30                5%                 0%

Recession          0.40                 0%                -10% (not 10%)

So,

Expected Return for Stock A:

A =   Sum of (all Probability x Stock A)

A = (0.30 x 0.10) + (0.30 x 0.05) + (0.40 x 0.00)

A = 0.045

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B = Sum of all Probability x Stock B

B = (0.30 x 0.20) + (0.30 x 0.00) + (0.40 x -0.10)

B = 0.002

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<em>b) Standard Deviation /Risk for Stock A:</em>

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SD for A = \sqrt{0.30*(0.10-0.045)^2 + 0.30*(0.05-0.045)^2+0.40*(0.00-0.045)^2}

SD for A = 0.0415

<u><em>SD for A = 4.15%</em></u>

c) Portfolio Return Given that:

                                        Value          Weight         Return

Stock A                          4000              0.4               4.50%

Stock B                          6000             0.6                 2.0%

                                      10000

Portfolio Return =  Sum of ( Weight x Return)

                          = (0.4 x 0.045) + (0.6 x 0.02)

                          = 0.03

<em><u>Portfolio Return = 3%</u></em>

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