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Mathematics
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Mathematical Analysis
Quiz 4: Lines parabolas and Systems
Path 4
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Question 121
Essay
Graph the function y = f(x)= 3 - 2x -
and indicate the coordinates of the vertex and intercepts.
Question 122
Essay
Graph the function y = f(x)=
- 6x + 5 and indicate the coordinates of the vertex and intercepts.
Question 123
Short Answer
The demand function for a manufacturer's product is p = f(q)= 600 - 2q,where p is the price (in dollars)per unit when q units are demanded (per week).Find the level of production that maximizes the manufacturer's total revenue and determine this revenue.
Question 124
Short Answer
Find the range of the function y = f(x)= 4
- 16x + 1.
Question 125
Essay
Graph the function y = f(x)= 2
+ 2x - 12 and indicate the coordinates of the vertex and intercepts.
Question 126
Essay
Graph the function y = f(x)=
- 6x and indicate the coordinates of the vertex and intercepts.
Question 127
Essay
Find the vertex and axis of symmetry of the parabola y = 2
+ 3x - 5.
Question 128
Multiple Choice
Find the x-coordinate of the vertex of a graph of the quadratic function
Question 129
Short Answer
State whether the following function has a maximum value or minimum value and find it: f(x)= 2 + 10x -
Question 130
True/False
The function
is a Quadratic Function.
Question 131
Multiple Choice
Find the minimum value of g(x) = 3
- 3x + 4.
Question 132
Essay
For the parabola y = f(x)= 4 - x - 3
,find: (a)the vertex,(b)the y-intercept,and (c)the x-intercepts.
Question 133
Essay
Find the range of the function y = f(x)= -
+ 3x + 2.
Question 134
Multiple Choice
Find the maximum value of f(x) = 7 - 2x -
.
Question 135
Short Answer
State whether f(x)= 10 + 16x - 4
has maximum or minimum value and find that value.
Question 136
Essay
Graph the function y = f(x)=
+ 5 - 4 and indicate the coordinates of the vertex and intercepts.
Question 137
Multiple Choice
The demand function for a manufacturer's product is p = f(q) = 800 - 2q,where p is the price (in dollars) per unit when q units are demanded (per week) .Find the level of production that maximizes the manufacturer's total revenue.