The point at which a company’s profits equal zero is called the company’s break-even point. For problem 49 and 50, let R represent a company’s revenue, let C represent the company’s costs, and let x represent the number if units produced and sold each dat. Find the firm’s break-even point; that is, find x such that, R = C Find the values of x such that R ( x ) > C ( x ) . This represents the number of units that the company must sell to earn a profit. R ( x ) = 8 x C ( x ) = 4.5 x + 17 , 500
The point at which a company’s profits equal zero is called the company’s break-even point. For problem 49 and 50, let R represent a company’s revenue, let C represent the company’s costs, and let x represent the number if units produced and sold each dat. Find the firm’s break-even point; that is, find x such that, R = C Find the values of x such that R ( x ) > C ( x ) . This represents the number of units that the company must sell to earn a profit. R ( x ) = 8 x C ( x ) = 4.5 x + 17 , 500
Solution Summary: The author explains how to calculate the firm's break-even point, which is x=5000.
The point at which a company’s profits equal zero is called the company’s break-even point. For problem 49 and 50, let R represent a company’s revenue, let C represent the company’s costs, and let x represent the number if units produced and sold each dat.
Find the firm’s break-even point; that is, find x such that,
R
=
C
Find the values of x such that
R
(
x
)
>
C
(
x
)
. This represents the number of units that the company must sell to earn a profit.
Question 4 Find an equation of
(a) The plane through the point (2, 0, 1) and perpendicular to the line x =
y=2t, z=3+4t.
3t,
(b) The plane through the point (3, −2, 8) and parallel to the plane z = x+y.
(c) The plane that contains the line x =
parallel to the plane 5x + 2y + z = 1.
1+t, y2t, z = 43t and is
(d) The plane that passes through the point (1,2,3) and contains the line
x = 3t, y=1+t, and z = 2 – t.
(e) The plane that contains the lines L₁ : x = 1 + t, y = 1 − t, z =
=
L2 x 2s, y = s, z = 2.
2t and
can you explain why the correct answer is A
Chapter 2 Solutions
Pearson eText for Precalculus: Concepts Through Functions, A Unit Circle Approach to Trigonometry -- Instant Access (Pearson+)
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