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
Answer:
The answer is true
Explanation:
The law of comparative advantage describes how, under free trade, an agent will produce more of and consume less of a good for which they have a comparative advantage.
Answer:
The factors she could consider when choosing a certificate of deposit is explained below in detail.
Explanation:
A higher principal should/may obtain a greater interest rate.
A longer-term normally receives a greater interest rate, except in the matter of a modified yield curve.
Smaller businesses manage to offer greater interest rates than higher ones.
Individual CD accounts commonly obtain greater interest rates than business CD accounts.
Answer:
The risk free rate is 6.50%
Explanation:
The required rate of return is the minimum return that investors demand/expect on a stock based on the systematic risk of the stock as given by the beta. The expected or required rate of return on a stock can be calculated using the CAPM equation.
The equation is,
r = rRF + Beta * (rM - rRF)
Where,
- rRF is the risk free rate
- rM is the return on market
As we know the figures for r, Beta and rM, we will input these figures in the equation to calculate risk free rate.
Let risk free rate be x.
0.135 = x + 1.4 * (0.115 - x)
0.135 = x + 0.161 - 1.4x
0.135 - 0.161 = x - 1.4x
-0.026 = -0.4x
-0.026 / -0.4 = x
x = 0.065 or 6.50%
r = 0.1475 or 14.75%
Answer:
If output doubles when inputs double, the production function will be characterized by a <u>constant returns to scale</u>.
Explanation:
In economics, returns to scale refers to a long run situation that reveals to the proportionate change in output when capital and labor inputs become variable or change.
The three possible types of returns to scale are as follows:
1. Increasing returns to scale: This occurs when the proportionate change in output is greater than the proportionate change in capital and labor inputs.
2. Decreasing returns to scale: This occurs when the proportionate change in output is less than the proportionate change in capital and labor inputs.
3. Constant returns to scale: This occurs when the proportionate change in output is the same as the proportionate change in capital and labor inputs.
Based on the above explanation therefore, if output doubles when inputs double, the production function will be characterized by a <u>constant returns to scale</u>. This is because the the proportionate change (double) in output is the sames as the proportionate change (double) in inputs.
