Answer:
The $500 is the opportunity cost.
Explanation:
The sunk cost can be defined as a cost that has already been incurred. Such as cost can no longer be recovered. A sunk cost is considered to be irrelevant and is excluded from decision making.
If an individual decided to take an accounting course and paid the tuition fee of $500 and gets a job offer later. If he/she decides to take up the job the tuition fee paid will be the sunk cost which cannot be recovered anymore.
Using a market development investment-driven strategy, the SBU (Strategic Business Unit) that can be transformed into a star is a question mark SBU.
The characteristics of a question mark SBU are:
- high growth prospects
- low market share
- consumes a lot of cash
- generates little returns
- loses money
For the transformation of a question mark SBU, more investments and new strategies have to be brought in.
Thus, a question mark SBU has the highest potential to turn into a star if the market growth is high.
Read more about the BCG growth share matrix at brainly.com
Answer:
The correct answer is letter "D": job specification.
Explanation:
Job specification files include all the positions within a firm, the duties of the individuals in charge, and the profile of the professional who will cover those activities. Certifications, qualifications, and skills are described in detail in those documents that serve as a guide for Human Resources (HR) representatives at the moment of carrying out a selection process.
Answer:
3 to 5 years.....only.....
Answer:
A. 0.3204 B. $14.669
Explanation:
Mean = 8.9 SD = 4.5
Required probability = P (X >/= 550/50)
P(X>/=11) = 1 - P[(X - mean/SD) < (11 - mean)/SD]
= 1 - P(Z < (11-8.9)/4.5)
P(X>/=11) = 1 - P(Z < 0.4666667)
Using Excel NORMDIST(0.4666667,0,1,1)
P(X>/=11) = 1 - 0.6796 = 0.3204
The probability that she will earn at least $550 = 0.3204
b. P
(
X > x
) = 0.10
1 − P
(
X − mean)/SD ≤ (x − mean)
/SD = 0.10
P
(
Z ≤ z
) = 0.90
Where,
z = (x − mean
)/SD
Excel function for the value of z:
=NORMSINV(0.9)
=1.282
Hence (x - mean)/SD = 1.282
= (x - 8.9)/4.5 = 1.282
x = (1.282*4.5) + 8.9
x = 14.669
He earns $14.669 on the best 10% of such weekends.