Determine whether the function below is even,odd,or neither. $$f ( x ) = 3 \sec x$$
A)Neither
B)Odd
C)Even

Name: Determine whether the function below is even,odd,or neither. \[f ( x ) = 3 \sec x\] A)Neither B)Odd C)Even
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Question

Determine whether the function below is even,odd,or neither.​ $$f ( x ) = 3 \sec x$$ ​
A)Neither
B)Odd
C)Even

Quizplus · Accepted Answer

An even function satisfies the condition $f(-x) = f(x)$. For $f(x) = 3\sec(x)$, we have $f(-x) = 3\sec(-x) = 3\sec(x)$ because the secant function is even. Thus, $f(x)$ is even.

Determine Whether the Function Below Is Even,odd,or Neither f(x)=3sec⁡xf ( x ) = 3 \sec xf(x)=3secx

Determine Whether the Function Below Is Even,odd,or Neither $f ( x ) = 3 \sec x$