The price-demand equation and the cost function for the production of table saws are given, respectively, by x = 9,600 - 32p and C(x) = 60,000 +50x, where x is the number of saws that can be sold at a price of Sp per saw and C(x) is the total cost (in dollars) of producing x saws. Complete parts (A) through (1) below. (A) Express the price p as a function of the demand x, and find the domain of this function. The price function is p=

Advanced Engineering Mathematics
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Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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Please solve f

per saw.
(F) Graph the cost function and the revenue function on the same coordinate system for 0sx<9,600. Find the break-even points, and indicate regions of loss and profit. Use light shading for regions of profit and dark shading for regions of loss. Choose the
correct graph below.
A.
B.
O D.
0.5M-
0.5M-
0.5M-
0.5M-
0-
9600
9600
9600
9600
Break-even points: (1847.67,447616.63) and
(9352.33,72383.37)
Break-even points: (247.67,72383.37) and
(7752.33,447616.63)
Break-even points: (1847.67,447616.63) and
(9352.33,72383.37)
Break-even points: (247.67,72383.37) and
(7752.33,447616.63)
Transcribed Image Text:per saw. (F) Graph the cost function and the revenue function on the same coordinate system for 0sx<9,600. Find the break-even points, and indicate regions of loss and profit. Use light shading for regions of profit and dark shading for regions of loss. Choose the correct graph below. A. B. O D. 0.5M- 0.5M- 0.5M- 0.5M- 0- 9600 9600 9600 9600 Break-even points: (1847.67,447616.63) and (9352.33,72383.37) Break-even points: (247.67,72383.37) and (7752.33,447616.63) Break-even points: (1847.67,447616.63) and (9352.33,72383.37) Break-even points: (247.67,72383.37) and (7752.33,447616.63)
x=9
The price-demand equation and the cost function for the production of table saws are given, respectively, by x= 9,600 -32p and C(x)= 60,000 +50x, where x is the
number of saws that can be sold at a price of Sp per saw and C(x) is the total cost (in dollars) of producing x saws. Complete parts (A) through (1) below.
wh
(A) Express the price p as a function of the demand x, and find the domain of this function.
(A)
(B)
The price function is p=
(C)
(G)
Transcribed Image Text:x=9 The price-demand equation and the cost function for the production of table saws are given, respectively, by x= 9,600 -32p and C(x)= 60,000 +50x, where x is the number of saws that can be sold at a price of Sp per saw and C(x) is the total cost (in dollars) of producing x saws. Complete parts (A) through (1) below. wh (A) Express the price p as a function of the demand x, and find the domain of this function. (A) (B) The price function is p= (C) (G)
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