Graphing Logarithmic Functions Answers

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1
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✔ line Aline Bline C

A
✔ line A
B
line B
C
line C
2
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line A✔ line Bline C

A
line A
B
✔ line B
C
line C
3

line Aline B✔ line C

A
line A
B
line B
C
✔ line C
131060

horizontally to the left✔ horizontally to the rightvertically upwardvertically downward

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horizontally to the left
B
✔ horizontally to the right
C
vertically upward
D
vertically downward
131061

✔ horizontally to the lefthorizontally to the rightvertically upwardvertically downward

A
✔ horizontally to the left
B
horizontally to the right
C
vertically upward
D
vertically downward
131062

Consider the functions f(x) = logb(x) and g(x) = a · logb(x).

Answers:
No matter the base, when a positive value is substituted for a as compared to the parent function f(x), and a > 1, the graph of g(x) results in a .:vertical stretch
No matter the base, when a positive value is substituted for a as compared to the parent function f(x), and 0 < a < 1, the graph of g(x) results in a .:vertical compression
No matter the base, when a negative value is substituted for a as compared to the parent function f(x), the graph of g(x) results in a .:reflection across the x-axis
131063

✔ vertical compression vertical stretch shift to the left or right a unitsreflection across the x-axis

A
✔ vertical compression
B
vertical stretch
C
shift to the left or right a units
D
reflection across the x-axis
131064

shift up or down a unitsshift to the left or right a units✔ reflection across the x-axis

A
shift up or down a units
B
shift to the left or right a units
C
✔ reflection across the x-axis
131068

Study the graph and the parent function, and then identify the transformations.

Answers:
p(x) = 7 log2 (x) – 2::line C
r(x) = –2 log2 (x) + 3::line B
Selection 3:line A
131069

line A✔ line Bline C

A
line A
B
✔ line B
C
line C
131070

✔ line Aline Bline C

A
✔ line A
B
line B
C
line C

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