To solve this problem, we need to understand the components of the security market line (SML) equation:
E_R = R_f + (R_m - R_f) b
where:
The expression (R_m - R_f) is known as the market risk premium. It represents the additional return expected from the market portfolio compared to the risk-free rate.
The risk premium of the security is the portion of its expected return that compensates for the risk taken by the investor above the risk-free rate. In the equation, this is represented by:
(R_m - R_f) b
This is because (R_m - R_f) b accounts for the security's additional expected return due to its systematic risk (as measured by beta) compared to the market portfolio.
Therefore, the correct answer is the option (R_m - R_f)b, which represents the risk premium of the security.
Let's clarify why the other options are incorrect:
Declared and paid dividend Rs. 7,00,000 is
Which of the following assumptions form the basis of the MM Hypothesis in stating irrelevance of capital structure regarding the weighted average cost of capital remaining constant?
(A) Perfect capital markets
(B) Heterogenous risk class
(C) Absence of taxes
(D) Full dividend payout
(E) Same expectation of firm's EBIT with which to evaluate the value of a firm
Choose the correct answer from the options given below
The formula \(P_0=\frac{D}{K}+\frac{\frac{R}{K}(E-D)}{K}\) (Where P0 is market price of shares, E is earning per share, D is dividend per share, R is rate of Return and K is cost of equity) for determining the dividend of the firm has been given by: :
Given below are two statements, one labelled as Assertion (A) and the other labelled as Reason (R). Read the statements and choose the correct answer using the code given below.
Assertion (A): As per M-M hypothesis the value of the levered firm is equal to the value of the unlevered firm.
Reason (R): The process of arbitrage becomes applicable in such situations.