Answer:
See Explanation
Explanation:
Given
The histogram
Required
The class width
The question is poorly formatted, as the histogram cannot be read. So, I will answer your question with the attached histogram
The class width is:
Using the first class, as reference:
So, the class width is:
Answer:
p = 59.11 dollars
Explanation:
Given
Price: p(x) = 8eˣ (0 ≤ x ≤ 2)
Revenue; R = x*p = 8xeˣ
p = ? when R be at maximum
We can apply
dR/dx = d(x*p)/dx = 0
⇒ d(8xeˣ)/dx = 8*(1*eˣ + x*eˣ) = 0
⇒ eˣ*(1 + x) = 0 ⇒ x = - 1
as x = - 1 ∉ [0, 2]
then, we have
p(0) = 8e⁰ = 8
R = 0*8 = 0
If x = 1
p(1) = 8e¹ ≈ 21.74
R = 1*21.74 = 21.74
If x = 2
p(2) = 8e² ≈ 59.11
R = 2*59.11 = 118.22
Implies that, R(x) is maximum at x = 2.
Thus, the price that maximize the revenue of the company is 59.11 dollars.
Answer: Introduction phase.
Explanation:
Campbell's company is going through the introduction phase of it's development cycle. In the introduction phase, a business; builds it's customer base, makes very little or no profit, observes slow growth rate and the running cost is usually high, but the business tends to stabilize as it enters the growth phase.
Answer:
to know what the other people are interested in, for example they do a survey to see how much of each product they need and the popularity of how many people like the stuff, those are 2 reasons, quantity and I would say popularity 3: get the people to know that enreprenuer cares 4 and five just think about it, I cant really think of anymore
Explanation:
