Determine if the function is even, odd, or neither.
-$$g ( x ) = \left| 5 x ^ { 7 } \right|$$
A) Even
B) Odd
C) Neither

Name: Determine if the function is even, odd, or neither. -\[g ( x ) = \left| 5 x ^ { 7 } \right|\] A) Even B) Odd C) Neither
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Question

Quizplus · Accepted Answer

The function $g(x) = |5x^7|$ is even because it satisfies the condition for even functions, $g(x) = g(-x)$. For any value of $x$, $|5(-x)^7| = |-5x^7| = |5x^7|$, which means the function is symmetric with respect to the y-axis.

Determine If the Function Is Even, Odd, or Neither g(x)=∣5x7∣g ( x ) = \left| 5 x ^ { 7 } \right|g(x)=​5x7​

Determine If the Function Is Even, Odd, or Neither $g ( x ) = \left| 5 x ^ { 7 } \right|$