In Problems 1-8, you are given a supply equation and a demand equation for a product. If p represents price per unit in dollars and q represents the number of units per unit of time, find the equilibrium point. In Problems 1 and 2, sketch the system. 1. Supply: p = T9+3, Demand: p = - 3 1009 +11 %3D %3D 2. Supply: p = 500 9 +4, Demand: p = – 3. Supply: 35q – 2p + 250 = 0, Demand: 65q +p – 537.5 = 0 2000 9+9 %3D

Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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Please step to step in and Ana writing in Bieber 
Equating total revenue to total cost
100 a = 29 +
50a = q+6
Squaring both sides, we have
2500g =
TC =29 + 1200
3000
By the quadratic formula,
Break-even
2000
points
YTR = 100 g
q =
Although both q = 400 and q = 90
that when q > 900, total cost is g
a loss. This occurs because here tc
producing more than the break-eve:
400
900
FIGURE 3.49 Two break-even points.
PROBLEMS 3.6
In Problems 1-8, you are given a supply equation and a demand
equation for a product. If p represents price per unit in dollars and
q represents the number of units per unit of time, find the
equilibrium point. In Problems 1 and 2, sketch the system.
4. Supply
410p +
5. Supply
1. Supply: p = T009+3, Demand: p = -
%3D
1009 + 11
6. Supply
2. Supply: p = 500 9 +4, Demand: p = -
3. Supply: 35q - 2p + 250 = 0, Demand: 65q +p – 537.5 = 0
7. Supply:
20009+9
8. Supply:
170
Transcribed Image Text:Equating total revenue to total cost 100 a = 29 + 50a = q+6 Squaring both sides, we have 2500g = TC =29 + 1200 3000 By the quadratic formula, Break-even 2000 points YTR = 100 g q = Although both q = 400 and q = 90 that when q > 900, total cost is g a loss. This occurs because here tc producing more than the break-eve: 400 900 FIGURE 3.49 Two break-even points. PROBLEMS 3.6 In Problems 1-8, you are given a supply equation and a demand equation for a product. If p represents price per unit in dollars and q represents the number of units per unit of time, find the equilibrium point. In Problems 1 and 2, sketch the system. 4. Supply 410p + 5. Supply 1. Supply: p = T009+3, Demand: p = - %3D 1009 + 11 6. Supply 2. Supply: p = 500 9 +4, Demand: p = - 3. Supply: 35q - 2p + 250 = 0, Demand: 65q +p – 537.5 = 0 7. Supply: 20009+9 8. Supply: 170
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