Functions Symmetry

Select ALL symmetries displayed in the graph.

• symmetry with respect to the x-axis

• symmetry with respect to the y-axis

• symmetry with respect to the origin

• all of the above

• none of the above

Select ALL symmetries displayed in the graph.

• symmetry with respect to the x-axis

• symmetry with respect to the y-axis

• symmetry with respect to the origin

• all of the above

• none of the above

The function with the graph depicted is an even function.

• True

• False

• i only

• ii only

• iii only

• i, ii, and iii

Tell if the function is even, odd or neither and choose the correct explanation.

• Even, there is symmetry along the x-axis.

• Even, there is symmetry along the y-axis.

• Odd, there is symmetry along the x-axis.

• Odd, there is symmetry along the origin.

What do these functions have in common?

• Not enough information.

• They are all even functions. There is symmetry along the origin.

• They are all even. There is symmetry along the y-axis.

• They are all odd functions. There is symmetry along the y-axis.

• They are all odd functions. There is symmetry along the origin.

What is true about the graph?

• It is an even function. There is symmetry along the origin.

• It is an even. There is symmetry along the y-axis.

• It is an odd function. There is symmetry along the y-axis.

• It is an odd function. There is symmetry along the origin.

Is the graph an even, odd, or neither function?

• Even

• Odd

• Neither

What do these functions have in common?

• Not enough information.

• They are all even functions. There is symmetry along the origin.

• They are all even. There is symmetry along the y-axis.

• They are all odd functions. There is symmetry along the y-axis.

• They are all odd functions. There is symmetry along the origin.

What type of symmetry does the function have?

• none

• reflection symmetry

• rotation symmetry