Answer:
Cutting Department:
Rate variance = 6380*(10.9-11) = -638 Favorable
Time variance = 11*(6380-25000*0.25) = 1430 Unfavorable
Total direct labor cost variance = (6380*10.9)-(25000*11*0.25) = 792 Unfavorable
Sewing Department:
Rate variance = 9875*(11.12-11) = 1185 Unfavorable
Time variance = 11*(9875-25000*0.4) = -1375 Favorable
Total direct labor cost variance =(9875*11.12)-(25000*11*0.4) = -190 Favorable
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Answer:
a) Portfolio ABC's expected return is 10.66667%.
Explanation:
Some information is missing:
Stock Expected Standard Beta
return deviation
A 10% 20% 1.0
B 10% 10% 1.0
C 12% 12% 1.4
The expected return or portfolio AB = (1/2 x 10%) + (1/2 x 10%) = 10% (it is the same as the required rate for stock A or B)
The expected return or portfolio ABC = (weight of stock A x expected return of stock A) + (weight of stock B x expected return of stock B) + (weight of stock C x expected return of stock C) = (1/3 x 10%) + (1/3 x 10%) + (1/3 x 12%) = 3.333% + 3.333% + 4% = 10.667% <u>THIS IS CORRECT</u>
Options B, C, D and E are wrong.
With stocks of 8% for A and 16% for B, The global minimum variance is given as 10.5 percent
<h3>How to solve for the variance</h3>
The expected return of the stock for the country a is given as 0.05
The Weight of this country's stock market WA = 0.5
The expected return of the stock for the country a is given as 0.16
The Weight of this country's stock market Wb = 0.5
Expected Return of the portfolio can be calculated as
= (WA x RA) + (WB * RB)
Expected Return of the portfolio = (0.5x 0.05 ) +(0.5*0.16)
= 0.105
= 10.5%
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