Beta = Covariance/Variance where: Covariance=A measure of an investment's return in relation to the market Variance is a measurement of how the market deviates from its mean.
Compute the beta for ABC Company stock ?
The standard deviation of returns for the asset could be divided by the standard deviation of returns for the benchmark to determine beta. The correlation between the security's returns and the benchmark's returns of 32.21 percent is multiplied to arrive at the final number.
Given that AAPL's beta of 0.6035 suggests the stock theoretically experiences 40 percent less volatility than SPY, AAPL would be regarded as being less volatile than SPY in this situation.
A stock with a beta greater than 1.0 fluctuates more than the market over time. A stock's beta is less than 1.0 if it moves less than the market. High-beta equities typically carry higher risks but also have a bigger potential reward. Although they carry less risk, low-beta equities often offer lesser returns.
Because of this, beta is frequently employed as a risk-reward ratio, which aids investors in deciding how much risk they are ready to accept in order to reap the potential rewards. It's crucial to take stock price volatility into account when determining risk. Beta is a useful proximate for risk if you view of risk as the likelihood that a stock would depreciate in value.
Beta = Covariance/Variance where: Covariance=A measure of an investment's return in relation to the market Variance is a measurement of how the market deviates from its mean.
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Answer:
C. $40,000
Explanation:
For computing the amount of the gain recognized, first we have to calculate the gain recognized based on the adjusted basis
= Cash received + fair market value of the stock - adjusted cash basis
= $40,000 + $60,000 - $35,000
= $100,000 -$35,000
= $65,000
But the cash is received for $40,000. So, only $40,000 of gain would be recognized. As in the case of transfer, if the amount is received other than the stock so the amount which is received is recognized as a gain i.e $40,000
Answer:
The annual difference between Option 1 (15 years) and Option 2 (20 years) is $7,211.19 in favor of the first one.
Explanation:
Giving the following information:
Option 1:
Number of years= 15
FV= 450,000
i= 0.0525
Option 2:
Number of years= 20
FV= 450,000
i= 0.0525
To calculate the annual cash flow, we will use the following formula on each option:
A= (FV*i)/{[(1+i)^n]-1}
A= annual cash flow
<u>Option 1:</u>
A= (450,000*0.0525) / [(1.0525^15) - 1]
A= $20,464.72
<u>Option 2:</u>
A= (450,000*0.0525) / [(1.0525^20) - 1]
A= $13,253.53
The annual difference between Option 1 (15 years) and Option 2 (20 years) is $7,211.19 in favor of the first one.
