Question

recognize symmetry in functions. describe the symmetry of this function. line symmetry only rotational symmetry only no symmetry both line and rotational symmetry

Explanation:

A function has line - symmetry if there is a line such that the part of the graph on one side of the line is the mirror - image of the part on the other side. A function has rotational symmetry if it can be rotated about a point and still look the same. By observing the given graph, we can see that there is no line about which the graph is symmetric and no point about which, when rotated, the graph remains unchanged.

Answer:

no symmetry