Answer:
$17,600 ; $29,000
Explanation:
The computation of the net income is shown below:
Based on Cash basis
= Received cash - Expenses incurred in cash - prepaid expenses
= $56,000 - $26,900 - $11,500
= $17,600
Based on Accrual basis
= Revenue earned - expenses incurred
= $64,000 - $35,000
= $29,000
The cash expenses incurred is
= $35,000 - $8,100
= $26,900
Answer:
1) Expected return is 12.12%
2) Portfolio beta is 1.2932
Explanation:
1)
The expected return can be calculated by multiplying the return in a particular state of economy by the probability of that state occuring.
The expected return = (0.32 * -0.11) + 0.68 * 0.23
Expected return = 0.1212 or 12.12%
b)
The portfolio beta is the the systematic riskiness of the portfolio that is unavoidable. The portfolio beta is the weighted average of the individual stock betas that form up the portfolio.
Thus the portfolio beta will be,
Portfolio beta = 0.33 * 1.02 + 0.2 * 1.08 + 0.37 * 1.48 + 0.1 * 1.93
Portfolio beta = 1.2932
Answer:
True
Explanation:
Predetermined overhead rate is estimated at the start of the period by dividing the estimated manufacturing overhead cost by an allocation base. Predetermined overhead rate is quite useful especially in eliminating seasonal effects. So, the above statement is a true one important reason to apply the predetermined overhead rate is to mitigate the effects of seasonal factors.
Answer:
Stock Y has overvalued and Stock Z as undervalued
Explanation:
In this question, we apply the Capital Asset Pricing Model (CAPM) formula which is shown below
Expected rate of return = Risk-free rate of return + Beta × (Market rate of return - Risk-free rate of return)
For Stock Y
= 4.85% + 1.40 × 7.35%
= 4.85% + 10.29%
= 15.14%
For Stock Z
= 4.85% + 0.85 × 7.35%
= 4.85% + 6.2475%
= 11.0975%
The (Market rate of return - Risk-free rate of return) is also called market risk premium and the same is applied in the answer
As we see the expected return of both the stock So, Stock Y has overvalued and Stock Z as undervalued
Answer:
dirty price: 1,225.39
Explanation:
When we purchase the bond, we are paying the bond and the accrued interest
<em>bond price:</em> 1,000 x 120.59375/100 = 1,205.9375 = 1,205.94
accrued interest at purchase:
face value x bond coupon rate x time
1,000 par value x 6% x 59/(59+2+121) =
1,000 x 0.06 x 59/182 = <em>19,45</em>
Total amount for the bonds: 1,205.94 + 19.45 = 1,225.39
