WorksheetsADV U1 Test Review
Total questions: 25
Worksheet time: 23mins
Which of the following parent function(s) is symmetric about the y-axis?
x1
x
x3
∣x∣
Which of the following parent function(s) is symmetric about the origin?
x1
x
x3
∣x∣
Select whether the following function is even or odd. Select the correct reasoning.
f(x)=∣x∣
even
odd
symmetric about the y-axis
symmetric about the origin
Select whether the following function is even or odd. Select the correct reasoning.
f(x)=x1
even
odd
symmetric about the y-axis
symmetric about the origin
Determine which function(s) is even.
x2
3x
log(x)
∣x∣
Determine which function(s) is odd.
x2
3x
log(x)
∣x∣
Determine which function(s) is neither even or odd.
x2
3x
log(x)
∣x∣
Which functions do not have a horizontal or vertical asymptote?
log2(x)
ex
∣x∣
log(x)
3x
Which parent function has a domain of x=0 and a range of y=0 ?
What is the range of the function in inequality notation?
y≤2
(−∞,2]
All Real Numbers
y>2
What is the range of the function in interval notation?
y≤2
(−∞,2]
All Real Numbers
(−∞,∞)
-8 ≤ x < 8
Express the following in algebraic notation:
[3, 5]
3 ≤ x ≤ 5
3 < x ≤ 5
3 ≤ x < 5
3 < x < 5
Express the following algebraic notation:
(-7, 15]
-7 ≤ x ≤ 15
-7 < x ≤ 15
-7 ≤ x < 15
-7 < x < 15
What is the domain of this piecewise function?
(−∞,∞)
(−∞,−2)∪(−2,1)∪(1,∞)
(−1,∞)
undefined
What is the range of this piecewise function?
undefined
(−∞,−2)∪(−2,1)∪(1,∞)
[−1,∞)
[−2,∞)∪(2)∪[−1,∞)
Describe the transformation to f(x) that results in g(x).
Describe the transformation that occurred
p(x) = f(x + 3)
Right 3 units
Vertical Stretch
Up 3 units
Left 3 units
Describe the transformation that occurred
g(x) =2f(x)
Up 2 units
vertical compression
vertical stretch
Right 2 Units
Describe the transformation that occurred
h(x) = 1/5f(x)
Up 5 Units
vertical compression
vertical stretch
Down 5 Units
vertical stretch, translation left 3
½f(x + 3)
4f(x - 3)
4f(x) + 3
4f(x + 3)
Which of the following represents a translation 5 units up from the parent quadratic function?
y = x2 - 5
y = x2 + 5
y = (x - 5)2
y = (x + 5)2
