Answer:
The risk free rate is 3.325%
Explanation:
The required rate of return or cost of equity of a stock can be calculated using the CAPM. The CAPM estimates the required rate of return of a stock based on three factors- risk free rate, stock's beta and the market risk premium. The equation of required rate of return under CAPM is,
r = rRF + Beta * (rM - rRF)
Where,
- rRF is the risk free rate
- rM is the return on market
- (rM - rRF) gives us the risk premium of market
We already have the values for r, Beta and rM. Plugging in these values in the formula, we calculate the rRF to be,
Let rRF be x.
0.1185 = x + 1.24 * (0.102 - x)
0.1185 = x + 0.12648 - 1.24x
1.24x - x = 0.12648 - 0.1185
0.24x = 0.00798
x = 0.00798/0.24
x = 0.03325 or 3.325%
Answer
The answer and procedures of the exercise are attached in the following archives.
Explanation
You will find the procedures, formulas or necessary explanations in the archive attached below. If you have any question ask and I will aclare your doubts kindly.
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:
(A) A component lifestyle.
Explanation:
Component lifestyle:-It is choosing goods and services that fulfills one's various needs and interests rather than following a single, traditional stereotype.
So according to the question Ruth is a person having various interests and also a police officer by profession.So she has very diverse needs and interest and they affects her choice of goods and services because she wants goods and services that meet's her diverse needs.So her lifestyle is component.
Answer:
Statement a. is correct.
Explanation:
The effective annual rate is always higher than the nominal interest rate, as the formula is clear for any number of periods, for any interest rate:
Effective Annual Rate of return = 
Further if we calculate the present value of annuity due and ordinary annuity assuming 6 % interest rate, then:
Present value of annuity due =

= 1.06
$400.95
= $425.0089
Present value of ordinary annuity =
= $150
2.6730
= $400.95
Therefore, value of annuity due is more than value of ordinary annuity.
Statement a. is correct.