Answer:
25 cent/donuts
Explanation:
Demand function have these two points (275, 0), (175, 25)
Demand function equation:
y - 25 = 
(x-175)
-100y + 2500 = (x - 175)
-4y + 100 = x - 175
x + 4y = 100 + 175
x + 4y = 275....................equ 1
Similarly Supply function have these point (150,0), (200, 50)
Supply function equation:
y - 50 = 
(x- 200)
50y - 2500 = x - 200
y - 50 = x - 200
x - y = 200 - 150
x - y = 150
By equation 1 & 2
x + 4y = 275
x - y = 150 ==> x = 150+y
So from equ 1 => x + 4y = 275
=> 150+y+4y = 275
=> 150+5y = 275
=> 5y = 275 - 150
=> 5y = 125
=> y = 25
So, the price that the students should charge per donut so that there is neither a surplus nor a shortage of donuts is 25 cent/donuts
Answer:
The answer is startup costs.
Explanation:
Startup costs are inevitable costs that a new business would incur when starting to establish its operations. Some examples of this would be legal services cost to help them in registering the company, designer services for company logo and official website, and initial office rental cost. It is advised to budget wisely the total expense you would need for this before paying for them.
Answer:
a. Probing
Explanation:
Probing refers to the gathering of information and uncovering customer needs by using one or more questions.
This ultimately implies that, business owners and service providers through the help of customer relationship department are able to understand the various customer needs by asking pertinent questions. The main purpose of this strategic approach (probing) is to ensure businesses understand customer needs and are able to provide appropriate solutions in a timely manner.
<em>Some examples of probing questions used by various businesses are;</em>
- Did you enjoy our service?
- How satisfied are you with this product?
- What would you recommend we add to our website?
Answer:
Insurance expense for the year = $4,700 - $900 = $3,800 Journal...
Answer:
Explanation:
Base on the scenario been describe in the question, the algorithm that describe professor Dumbledore’s problem, or correctly
reports that there is no valid assignment whose total cost is finite is written as follows; Dumbledore needs to assign instructors to committees so that (1) each committee is full, (3) no
instructor is assigned to more than three committees, (2) only suitable and willing instructors
are assigned to each committee, and (4) the total cost of the assignment is as small as possible.
Describe and analyze an efficient algorithm that either solves Dumbledore’s problem, or correctly
reports that there is no valid assignment whose total cost is finite
.
