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WorksheetsAPPC Module 1 Test Review
Total questions: 15
Worksheet time: 32mins
Let R(c) be the total revenue earned when c dollars is charged for one candle. Which expression can be used to find the average rate of the total revenue for the cost of a candle between c=$3 and c=$8?
2R(8)+R(3)
11R(8)−R(3)
5R(8)−R(3)
R(8)−R(3)8−3
The graph of a function y=f(x) is shown. On which of the following interval(s) of x is f increasing at a decreasing rate?
(−∞,1)
(1,2)
(2,3)
(3,∞)
The graph of a function y=h(x) is shown. If h(a)=h(b)=1 and a=b , find b+a .
-1
0
1
2
Which table represents a linear function?
Which table is a linear function?
Find the value of x2+3x+2 when x=−2 .
-2
0
2
4
What is the average of the numbers 2, 4, 6, and 8?
3
4
5
8
Simplify the expression 3x+2x−5 .
5x−5
5x+5
x−5
x+5
What is the value of 16 ?
2
4
8
16
Solve the equation 2x+5=15 .
x=5
x=10
x=15
x=20
Selected values of a quadratic function k are given in the table. Find the value of b−a .
98
128
158
242
An average rate of change is calculated over an interval and an instantaneous rate of change is calculated at one point. (a)
An average rate of change represents the slope of a tangent line and an instantaneous rate of change represents the slope of a secant line. (a)
Match the following.
The change in the average rates of change of a linear function is
zero
The change in the average rates of change of a quadratic function is
constant
Point where the concavity changes; increasing to decreasing or decreasing to increasing
point of inflection
Rate of change is increasing
concave up
Rate of change is decreasing
concave down
Reorder the following from least to greatest by looking at the graph of h(x)
Average rate of change on the interval [4, 6]
Instantaneous rate of change at x=2
Average rate of change on the interval [0, 4]
Instantaneous rate of change at x=8
