Answer:
CCC's new required return be 16.5%
Explanation:
For computing the new required return, first, we have to compute the risk-free rate of return which is shown below:
Expected return = Risk- free rate of return + Beta × (Market risk - Risk- free rate of return)
12% = Risk- free rate of return + 1.5 × (10% - Risk- free rate of return))
12% = Risk- free rate of return + 15% - 1.5% Risk- free rate of return
So, the Risk- free rate of return is 6%
Now the average stock is increased by 30%
So, the new market risk is 13% and other things will remain constant
So, the new required return equal to
= 6% + 1.5 × (13% - 6%)
= 6% + 1.5 × 7
= 16.5%
Answer:
Explanation:
a) To maximise profit, we would charge a price of 7 for adults and a price of 4 for children.
Profit would be = 7 x 300 + 4 x 200
Profit = 2900
This is the maximum profit other than fixed cost
b) If we have to keep one price of the ticket, then it would be 7. This would yeild a profit of 2100
c) From the law, the adults dont get any benefit, rather the children are in best position of free ticket
d) Fixed cost wont effect the answers above as long as the price and numbers of participants wont change
Answer:
true
Explanation:
jhonny sins approved this message
Answer:
c.$21,670
Explanation:
The computation of the break-even point in sales dollars is shown below:
Break even point = (Fixed expenses) ÷ (Profit volume Ratio)
where,
Contribution margin per unit = Selling price per unit - Variable expense per unit
= $10 -$1.50 -$1.20 - $0.90 - $0.40
= $6
And, Profit volume ratio = (Contribution margin per unit) ÷ (selling price per unit) × 100
So, the Profit volume ratio = (6) ÷ (10) × 100 = 60%
And, the fixed expenses is $13,000
Now put these values to the above formula
So, the value would equal to
= ($13,000) ÷ (60%)
= $21,670
