How are the two functions f (x) = 0.7 (6) x and g (x) = 0.7 (6) - x related to each other? g (x) is the reflection of f (x) over the x-axis. g (x) is the reflection of f (x) over the y-axis. g (x) is the reflection of f (x) over both axes. g (x) and f (x) will appear to be the same function.

Question

Mathematics

Reagan Boyle

3 November, 18:03

How are the two functions f (x) = 0.7 (6) x and g (x) = 0.7 (6) - x related to each other? g (x) is the reflection of f (x) over the x-axis. g (x) is the reflection of f (x) over the y-axis. g (x) is the reflection of f (x) over both axes. g (x) and f (x) will appear to be the same function.

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Answers (2)

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Kayley Allen · Answer 1

The correct answer is:

g (x) is the reflection of f (x) through the y-axis.

Explanation:

When a function is reflected through the y-axis, the x-coordinate is negated (made the opposite sign).

The only difference between f (x) and g (x) is that in g (x), the sign of x is negated; this means it is a reflection through the y-axis.

Libby Burke · Answer 2

Libby Burke 3 November, 18:18

0

The answer is B on ed-genuity