Given:
<span>General pharmacy’s stock has a beta of 1.8 and an expected return of 14%,
Sicoras corp.’s stock has a beta of 1.5 and an expected return of 16.2%.
Let Rf stand for risk free rate.
Let Rm stand for expected market return.
General Pharmacy: 14% = Rf + 1.8(Rm-Rf)
Sicoras Corp.: 16.2% = Rf + 1.5(Rm-Rf)
0.14 = Rf + 1.8Rm - 1.8Rf
0.14 = Rf - 1.8Rf + 1.8Rm
0.14 = -0.8Rf + 1.8Rm
0.14 + 0.8Rf = 1.8Rm
Rm = 0.14/1.8 + 0.8Rf/1.8
Rm = 0.078 + 0.444Rf
</span><span>0.162 = Rf + 1.5(Rm-Rf)
</span>0.162 = Rf + 1.5[(0.078+0.444Rf) - Rf]
0.162 = Rf + 0.117 + 0.666Rf - 1.5Rf
0.162 - 0.117 = Rf + 0.666Rf - 1.5Rf
0.045 = 0.166Rf
0.045/0.166 = Rf
0.271 = Rf
<span>Rm = 0.078 + 0.444Rf
</span>Rm = 0.078 + 0.444(0.271)
Rm = 0.078 + 0.120
Rm = 0.198
Rf = 27.1% ; Rm = 19.8%
The risk free rate is 27.1% and the expected market return is 19.8%.
To check, simply substitute the value of Rf and Rm in the above equation.
Answer:
The answer is Investigating Primary Sources
Explanation:
I chose this answer because According to this problem, even though it doesnt say it, the smartest way to investigate a location you want to make a business
really you would need to see the sources for it.
Answer:
Journal Entries
Journal 1 :
Equipment $23,400 (debit)
Cash $23,400 (credit)
Being Purchase of Equipment
Journal 2 :
Cash $6,800 (debit)
Service Revenue $6,800 (credit)
Being Service rendered for Cash
Journal 3 :
Salaries Expense $2,100 (debit)
Cash $2,100 (credit)
Being Salaries expense paid
Explanation:
Narrations have been provided to explain the transaction. Remember to use the account titles provided in accounting for the transactions.
Answer:
The selling price is $99
Explanation:
The selling price of the product can be computed by adding required profit margin to the unit cost of the product.The required profit margin is the 10% return on invested assets.
Total variable cost $59*10000 =$590,000
Fixed expenses ($180,000+$60,000) =$240,000
desired profit margin(10%*$600,000) =$60,000
Total sales revenue =$990,0000
price per unit=$990,000/10000=$99
The cost-plus approach to product pricing gives $99
