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Wewaii [24]
3 years ago
14

A company sells desks for $155 each. To produce a batch of x desks, there is a cost of $83 per desk and a fixed or setup cost of

$9,300 for the entire batch. Determine a function that gives the profit in terms of the number of desks produced. What is the least number of desks the company can sell in order to have a profit of $11,000?
Mathematics
1 answer:
Art [367]3 years ago
5 0
If the number of desks sold is represented by "d", then the revenue (R) is
  R = 155d
and the costs (C) is
  C = 9300 +83d

The profit (P) is the difference between revenue and cost.
  P = R - C
  P = 155d -(9300 +83d)
  P = 72d -9300
We want the profit to be a minimum of 11,000, so we have
  11000 ≤ 72d - 9300
  20300 ≤ 72d
  281 17/18 ≤ d

The company must sell at least 282 desks to have a profit of $11,000.
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<h3>How to find the value of the function as x approaches infinity (+ve or -ve)?</h3>

If limits exist, we can take limits of the function, where x tends to -∞ or ∞, and that limiting value will be the value the function will approach.

In order to find the limit as x approaches two from the left of f of x:

Lim x→2- f(x) = ?

According to the graph, when x approaches two from the left (x<2), the function approaches 3:

Lim x→2- f(x) = 3

IN order to find the limit as x approaches two from the right of f of x:

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According to the graph, when x approaches two from the right (x>3), the function approaches -1:

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Learn more about one-sided limits here:

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dmitriy555 [2]

Answer:

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Step-by-step explanation:

Let's say Jordon has x total pencils.

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3 years ago
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With these preliminaries out of the way, we have the problem of multiplying

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There are numerous methods taught for finding this product. In the end, they all amount to multiplying every digit in one number by every digit in the other number and adding the results with appropriate place values. Several methods use 2-dimensional tables or arrays in their process. Here, we will use text on a line.

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