Answer:
Type 1 decision error cost and Type 2 decision error cost
Explanation:
Type 1 decision error cost has to do with recruiting the wrong candidate or person specification for the job, type 1 error are expensive to the organization and frustrating to the employees. Type 2 decision error cost has to do with the opportunity cost forgone, when the right candidate which could have been hired, was not hired.
The CEO is likely to discover the Type 1 decision error cost
Answer:
Option D is the correct option
Explanation:
To find the optimal fund to combine with risk free rate of return, we will use Coefficient of variation,
Coefficient of variation(CoV) = Standard Deviation/Expected Return
CoV of Buckeye = 14%/20% = 0.7
CoV of Wolverine = 11%/12% = 0.9167
So, higher the CoV higher the risk, we will take Buckeye to combine with Risk Free Return.
Hence, Option A
- Required target return of portfolio = 22%
Risk Free return = 8%
Buckeye Return = 20%
Let the weight of Buckeye be X ,& weight of risk free be (1-X)
Required return = (WRF)*(RRF) + (WB)*(RB)
22 = (1-X)(8) + (X)(20)
22 = 8-8X + 20X
14 = 12X
X = 1.17
SO, weight of Buckeye is 1.17 or 117%
while weight of Risk free is -0.17 (1-1.17) or -17%
Hence, ans is OPTION D
Answer:
49 million impressions
Explanation:
In media gross impressions are defined as the total number of people that represented in a media schedule. When a media campaign is launched unique impressions are counted to make up gross impression.
For example on digital marketing a visit from a customer is counted as one impression by cookies. Once a new user logs in a new impression is created.
In this instance for the television program total number of impressions for one advert can be calculated as
Impression = Average persons * Number of spots (commercials)
Impression= 4 million persons * 10
Impression = 40 million
For the magazine it aims to target 3 million people with 3 full page adverts
Impression = 3million * 3
Impression = 9 million
Therefore total impression of the campaign
Gross impression= 40 million + 9 million
Gross impression= 49 million
Answer:
If Jeff's wage rate rises, he decides to work more hours. From this, we can infer that for Jeff, the substitution effect is greater than the income effect - option C.
Explanation:
The substitution effect is stronger than the income effect in a case whereby the supply of labor increases as the wage rate increases .
On the other hand, when the supply of labor decreases as the wage rate increases, then the income effect is stronger than the substitution effect.
With regards to the scenario given in the question - with an increase in the wage rate, Jeff has decided to work more hours.
Thus, in the given case, it can be inferred that for Jeff, the substitution effect is greater than the income effect.
Therefore, the correct answer is option C.
I don’t get it umm maybe try explaining it more
