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Practice problems for quiz 3 in math 1111, focusing on graphing quadratic functions, finding vertex, x-intercepts, and domain. Additionally, it includes problems on cost analysis for producing disks and plush bears. Students are required to use graphing utilities and basic algebra to solve the problems.
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y
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f x
x x x x
2 2
f x
x x
2 2
C x x x
determines the average production cost per disk where x is the total number of games produced. What is the average cost per disk if 1000 disks are produced? What is the average cost per disk if 49,000 disks are produced? What is the limiting cost per disk?
C
x x
where x represents the number of bears the business has produced. Use a graphing utility to sketch a graph of the average cost equation and then find the cost to manufacture 40 toy bears. What happens to the average cost per bear if you produce 400 bears? What does the limiting cost per bear appear to be?
Sketch the graph of the rational function. Find any vertical and horizontal asymptotes.
3 โ4.^8
f x
x
1 2
3
Reference: [3.1.1.4]
x
y
โ10 10
10
Reference: [3.1.2.7]
2
Reference: [3.1.2.8]
[3] y^ =^ x +^3 โ^2
2
Reference: [4.1.1.4]
[4] All real numbers^ x^ โ ^ โ^3 ,^ x โ ^9
Reference: [4.1.2.8]
Horizontal asymptote: y = โ Vertical asymptotes: x = โ3, x = 3
Reference: [4.1.3.11]
Cost per disk for 1000 disks: $263. Cost per disk for 49,000 disks: $5. Limiting cost per disk: $1.
Reference: [4.2.3.24]
Average Cost per Bear ($) 0^ x 25 50 75 100
5
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15
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Number Produced $15.50 per bear for 40 bears $3.13 per bear for 400 bears The limiting cost per bear is $1.75.
Reference: [4.2.1.15]
x
y
โ10 10
10
Asymptotes: y = 0 ; x = 2 ; x =โ 2
Reference: [5.2.4.31]
[14] 0.555 decibels
Reference: [5.2.2.23]
x
y
โ10 10
10