Answer:
A) Establish high standards for being hired for any Camp Bow Wow job and set commensurately high compensation.
Explanation:
Setting compensation that is competitive will keep employees happy with the work that they are putting and they will feel that they are being fairly rewarded for the amount of work that they are doing. Also maintaining high standards will keep business processes running smoothly and always present the company with the opportunity to implement new ideas as staff are competent and will most likely be eager to adopt the innovative ideas / concepts. Feeling as though it is a privilege to work for Camp Bow Wow will keep employees motivated and eager to perform.
Answer:
a. $6,763.40
Explanation:
The computation of the selling price is shown below:
But before that the predetermined overhead rate is
For machining
= ($102000 ÷ 17,000) + $1.70
= $7.7 per machine hour
For fabrication
= ($61200 ÷ 6000) + $4.10
= $14.30 per labour hour
Now the selling price is
Direct material ($720 + $380) $1,100
Direct labor ($900 + $1,500) $2,400
Machining department overhead (7.7 × 80) $616
Fabrication department overhead (50 × 14.3) $715
Total manufacturing cost $4,831
Markup 40% $1,932.40
Selling price $6,763.40
Answer: (C) Perceived value
Explanation:
The perceived value is the term which is basically refers to the marketing terminology in which the users or the consumers evaluates the products and the services ability so that it meets their specific requirement and the needs.
According to the question, Stanley is basically purchasing the pen based on the perceived value based on his expectations. It is also helps in analyzing the actual quality of the given products by comparing with the other brands.
Therefore, Perceived value is the correct answer.
Answer:
Annual deposit= $188,842.66
Explanation:
Giving the following information:
Williamsburg Nursing Home is investing in a restricted fund for a new assisted-living home that will cost $6 million.
n= 15 years
i= 10%
We need to use the following formula:
FV= {A*[(1+i)^n-1]}/i
A= annual deposit
Isolating A:
A= (FV*i)/{[(1+i)^n]-1}
A= (6,000,000*0.10)/[(1.10^15)-1]
A= $188,842.66
