<span>This is a corporation. Corporations usually consist of boards of directors and other groups of people, and can continue to exist even after the founders of the business cease to exist or otherwise leave their founding role.</span>
Answer:
14.05%
Explanation:
Given that,
Beta = 1.3
Risk-free rate (Rf) = 9.5%
Return on the Market (RM) = 13%
According to CAPM approach:
Cost of common equity (RE):
= [Rf + β (RM – Rf)]
= [9.5% + 1.3 (13% - 9.5%)]
= [9.5% + 1.3 (3.5%)]
= [0.095 + 1.3 (0.035)]
= [0.095 + 0.0455]
= 0.1405
= 14.05%
Therefore, the firm's cost of common equity is 14.05%.
Answer:
Josefina is not maximizing her profits since she is making a loss of $0.25.
Explanation:
The marginal revenue is the total amount of revenue received from selling an additional unit of product while the marginal cost is the total cost incurred for producing an additional unit of product. The marginal cost and revenue can be compared to determine if producing and selling an additional unit is profitable or will cause a loss.
The profit/loss can be expressed as;
P/L=R-C
where;
P=profit
L=loss
R=total marginal revenue
C=total marginal cost
In our case;
P/L=unknown
R=marginal revenue per unit×number of units=1.50×1=$1.50
C=marginal cost per unit×number of units=$1.75×1=$1.75
replacing;
P/L=1.50-1.75=-$0.25
Since the marginal cost is greater than the marginal revenue, we can conclude that Josefina is making a loss of $0.25
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
Answer:
1.265
Explanation:
According to the situation, the solution of the beta of portfolio is as follows
Beta portfolio = (weightage of investment F × beta F) + (proportion of investment G ×beta G)
Beta protfolio = (0.5 × 1.08) + (0.5 × 1.45)
= 0.54 + 0.725
= 1.265
Hence, the beta of your portfolio is 1.265 by applying the above formula
