The answer should be B but i am not entirely sure
Answer:
The administrative expenses in the planning budget for June would be closest to:
- d. $5,670 ⇒ $5,400 + (2,700 x $0.10) = $5,400 + $270 = $5,670
The net operating income in the planning budget for June would be closest to:
- c. $16,220 ⇒ ($47.80 x 2,700) - [$50,200 + (2,700 x $23.20)] = $129,060 - ($50,200 + $62,640) = $129,060 - $112,840 = $16,220
The medical supplies in the flexible budget for June would be closest to:
- d. $18,440 ⇒ $1,700 x (2,700 x $6.20) = $1,700 + $16,740 = $18,440
It could be that you type the numbers accidentally and that should have made the numbers appear. Well if you want to get rid of it you just need to remove that on the soft copy and then print the resume again. Doing so should have eliminate those 0`s printed on the resume.
<span />
Answer:
A.) ALPHA
Portfolio A = 8.5%
Portflio B = 13.5%
B.) Sharpe measure
Portfolio A = 0.1519
Portflio B = 0.1479
Explanation:
T- bill rate (Rf) =5%
S&P 500 index ( Rm) = 10%
Portfolio A;
Expected rate of return = 9.1%
Beta (B) = 0.7
Standard deviation (s) = 27%
Portfolio B;
Expected rate of return = 12.1%
Beta (B) = 1.7
Standard deviation = 48%
Required rate of return for both portfolios;
Rf + B × (Rm - Rf)
Portfolio A :
5% + 0.7 ×(10% - 5%) = 5% + 0.7 × (5%)
5% + 3.5% = 8.5%
Portfolio B :
5% + 1.7 ×(10% - 5%) = 5% + 1.7 × (5%)
5% + 8.5% = 13.5%
A) Alpha(A) of Portfolio A and B ;
A = Expected return - Required return
Alpha of portfolio A :
9.1% - 8.5% = 0.6%
Alpha of Portfolio B:
12.1% - 13.5% = - 1.4%
B.) Sharpe measure for portfolio A and B;
Sharpe ratio = (Expected rate of return - Rf) / s
Portfolio A = (9.1% - 5%)/27% = 0.1519
Portfolio B = (12.1% - 5%)/48% = 0.1479
I will choose Portfolio A
Answer:
Option B is correct
The maximum price to be paid is = $64000
Explanation:
To determine the the maximum price we would compute using the relevant costs of internal production.
<em>The maximum price to be paid to external supplier should be the total relevant costs associated with internal production.</em>
Total relevant cost of internal production = 34,000 + 15,000 +9000 + 6000
The maximum price to be paid is = $64000
Note that the fixed overhead of $6000 is associated with the internal production the balance of 4,000 is irrelevant and would be incurred either way.
