Algebra Examples

Determine if the function is odd, even, or neither in order to find the symmetry.
1. If odd, the function is symmetric about the origin.
2. If even, the function is symmetric about the y-axis.
Check if the function is odd, or even.
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Find .
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Find by substituting for all occurrence of in .
Apply the product rule to .
Raise to the power of to get .
Multiply by to get .
A function is even if .
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Check if .
Since , the function is not even.
The function is not even
The function is not even
A function is odd if .
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Multiply by to get .
Since , the function is odd.
The function is odd
The function is odd
The function is odd
Since the function is odd, it is symmetric about the origin.
Origin Symmetry
Since the function is not even, it is not symmetric about the y-axis.
No y-axis symmetry
Determine the symmetry of the function.
Origin symmetry
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