Answer:
a. True
Explanation:
from the CAPM formula we can derive the statemeent as true.
risk free = 0.05
market rate = 0.12
premium market = (market rate - risk free) 0.07
beta(non diversifiable risk) = 0
Ke 0.05000
As the beta multiplies the difference between the market rate and risk-free rate a beta of zero will nulify the second part of the equation leaving only the risk-free rate. This means the portfolio is not expose to volatility
Answer:
boundary spanning
Explanation:
Boundary spanning -
The term boundary spanning was given by Tushman in late 1950's .
It is the term used to describe an individual in the innovation system , whoes role is to link the internal work of the organization with the external work .
From the statement of the question , the example is for the term boundary spanning .
Answer:
$53
Explanation:
The computation of the stock sale at the end of the year is computed after calculating the required rate of return and the growth rate
The required rate of return by applying the Capital Asset Pricing model formula is
= Risk-free rate of return + Beta × (Market rate of return - Risk-free rate of return)
= 6% + 1.2 × (16% - 6%)
= 6% + 12%
= 18%
Now the growth rate is
Stock price = Dividend per share÷ (Required rate of return - growth rate)
$50 = $6 ÷ (18% - growth rate)
So, the growth rate is 6%
Now the ending stock price is
Next year dividend ÷ (Required rate of return - growth rate)
where,
Next year dividend is
= $6 + $6 × 6%
= $6 + 0.36
= $6.36
So,
= ($6.36) ÷ (18% - 6%)
= $53
starting with a balance of $1200,
debit -345: 1200 - 345 = 855
debit -43: 855 - 43 = 812
credit +123: 812 + 123 = 935
New balance is $935
Answer:
Increase the employee efficacy
Explanation:
Juan the operations manager is trying to boost the efficacy and confidence of the employee. By reminding them of how they easily learnt the old software, their minds visualise the previous success and this motivates them to also learn this new computer software fast.
When they believe they have learnt efficiently in the past they have a drive to do so again.