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pts: Until recently, hamburgers at the city sports arena cost $2.50 each. The food concessionaire sold an average of 1,750 hamburgers on game night. When the price was raised to $2.80, hamburger sales dropped off to an average of 1,600 per night. The concessionaire's fixed costs were $2,240.00 per night and the variable cost was $1.40 per hamburger. Answer the following questions (A) through (F). uestion 1 p= 0.002x+6 uestion 5 The domain of p is 0sxs3000 (Type a compound inequality.) stic (B) Find the revenue function in terms of x and state its domain. R(x) = 6x - 0.002x2 The domain of R(x) is 0sxs 3000 (Type a compound inequality.) (C) Assume that the cost function is linear. Express the cost function in terms of x. C(x) = 2240 + 1.40x urse (Math 1 of Use Privar (D) Graph the cost function and the revenue function in the same coordinate system. Choose the correct graph below. O B. OD. ARC 5,000- ARC 5.000 ARC 5,000- ARC 5,000- 0- 3,000 3,000 3,000 Find the break-even points. The break-even points are (Simplify your answer. Type an ordered pair. Use a comma to separate answers as needed.)

pts: Until recently, hamburgers at the city sports arena cost $2.50 each. The food concessionaire sold an average of 1,750 hamburgers on game night. When the price was raised to $2.80, hamburger sales dropped off to an average of 1,600 per night. The concessionaire's fixed costs were $2,240.00 per night and the variable cost was $1.40 per hamburger. Answer the following questions (A) through (F). uestion 1 p= 0.002x+6 uestion 5 The domain of p is 0sxs3000 (Type a compound inequality.) stic (B) Find the revenue function in terms of x and state its domain. R(x) = 6x - 0.002x2 The domain of R(x) is 0sxs 3000 (Type a compound inequality.) (C) Assume that the cost function is linear. Express the cost function in terms of x. C(x) = 2240 + 1.40x urse (Math 1 of Use Privar (D) Graph the cost function and the revenue function in the same coordinate system. Choose the correct graph below. O B. OD. ARC 5,000- ARC 5.000 ARC 5,000- ARC 5,000- 0- 3,000 3,000 3,000 Find the break-even points. The break-even points are (Simplify your answer. Type an ordered pair. Use a comma to separate answers as needed.)

Big Ideas Math A Bridge To Success Algebra 1: Student Edition 2015
Big Ideas Math A Bridge To Success Algebra 1: Student Edition 2015
1st Edition
ISBN:9781680331141
Author:HOUGHTON MIFFLIN HARCOURT
Publisher:HOUGHTON MIFFLIN HARCOURT
Chapter5: Solving Systems Of Linear Equations
Section: Chapter Questions
Problem 12CT
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pts: Until recently, hamburgers at the city sports arena cost $2.50 each. The food concessionaire sold an average of 1,750 hamburgers on game night. When the price was raised to $2.80, hamburger sales dropped off to an average of 1,600 per night. The concessionaire's fixed costs were $2,240.00 per night and the variable cost was $1.40 per hamburger. Answer the following questions (A) through (F). ..... uestion 1 p= - 0.002x+6 uestion 5 The domain of p is 0sxs3000 . (Type a compound inequality.) stic (B) Find the revenue function in terms of x and state its domain. R(x) = 6x - 0.002x The domain of R(x) is 0sxs3000 (Type a compound inequality.) (C) Assume that the cost function is linear. Express the cost function in terms of x. C(x) = 2240 + 1.40x urse (Math 1 of Use Priva (D) Graph the cost function and the revenue function in the same coordinate system. Choose the correct graph below. A. OB. OD. ARC 5,000- ARC 5,000- ARC 5,000- ARC 5,000- 0- 3,000 0- 3,000 3,000 3,000 Find the break-even points. The break-even points are (Simplify your answer. Type an ordered pair. Use a comma to separate answers as needed.)
Transcribed Image Text:pts: Until recently, hamburgers at the city sports arena cost $2.50 each. The food concessionaire sold an average of 1,750 hamburgers on game night. When the price was raised to $2.80, hamburger sales dropped off to an average of 1,600 per night. The concessionaire's fixed costs were $2,240.00 per night and the variable cost was $1.40 per hamburger. Answer the following questions (A) through (F). ..... uestion 1 p= - 0.002x+6 uestion 5 The domain of p is 0sxs3000 . (Type a compound inequality.) stic (B) Find the revenue function in terms of x and state its domain. R(x) = 6x - 0.002x The domain of R(x) is 0sxs3000 (Type a compound inequality.) (C) Assume that the cost function is linear. Express the cost function in terms of x. C(x) = 2240 + 1.40x urse (Math 1 of Use Priva (D) Graph the cost function and the revenue function in the same coordinate system. Choose the correct graph below. A. OB. OD. ARC 5,000- ARC 5,000- ARC 5,000- ARC 5,000- 0- 3,000 0- 3,000 3,000 3,000 Find the break-even points. The break-even points are (Simplify your answer. Type an ordered pair. Use a comma to separate answers as needed.)
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