Green and yellow are adjacent on the color wheel; what does this mean?
1 answer:
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Answer:
Answer is explained in the explanation section.
Explanation:
Note: First of all, this question is incomplete and lacks necessary data to calculate this question. However, I have found the similar question on the internet with complete data given. Additionally, I have shared that data as well in the attachment below for your convenience, Thanks.
Solution:
SD = Standard Deviation
Using utility function, E(R) = Rp - 0.005 x A x = 1.34 - 0.005 x 3x
Using utility function, E(R) = 1.093%
If the weight in the risky portfolio is let's say, "a" then,
weight in the risk-free asset = 1 - a
So,
E(R) = a x Rp + (1 - a) x Rf
1.093% = a x 1.34% + (1 - a) x 0.50%
Solving for "a"
a = 70.56% - weight in risky portfolio
and 1 - a = 29.44% - weight in risk-free asset.
Similarly, if you want a return of 1.10%,
we can follow the above steps and get
1.1% = a x 1.34% + (1 - a) x 0.5%
Weight in risky portfolio,
a = 71.43%
weight in risk-free asset,
1 - a = 28.57%
Answer:
Option (a) is correct.
Explanation:
Contribution margin per marketing plan = Sales - Variable cost
= $3,000 - $2,000
= $1,000
A.
(1)
Break even in marketing plan = 400
(2) Break-even in dollars:
= Break-even in marketing plan × Average rate per plan
= 400 × 3,000
= 1,200,000
(3) Margin of safety = Actual sales - Break-even sales in dollars
= 1,500,000 - 1,200,000
= 300,000
= 20%
B.
(1) Contribution margin per marketing plan = Sales - Variable cost
= $4,000 - $2,000
= $2,000
Break even in marketing plan = 200
(2) Break-even in dollars:
= Break-even in marketing plan × Average rate per plan
= 200 × 4,000
= 800,000
(3) Margin of safety = Actual sales - Break-even sales in dollars
= 1,500,000 - 800,000
= 700,000
= 47%
Therefore, option (a) would achieve the margin of safety ratio more than 45%.