Dimetri says that a function that is made of terms where the variable is raised only to an odd power will be an odd function. Do you agree with Dimetri? Explain why or why not.
He is correct only if there is no constant term. Raising -x to an odd power gives -x, so the signs change on the variable terms but not on a constant term.
Compare your response to the sample response above. Did your explanation
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✔ line symmetry onlyrotational symmetry onlyno symmetryboth line and rotational symmetry
This graph shows a portion of an odd function. Use the graph to complete the table of values. x f(x) −2 −3 −4 −6
✔ evenoddneither

(f • g)(x) =even✔ oddneither
The function is increasingdecreasing✔ constant for –9 < x < –7.
line symmetry only✔ rotational symmetry onlyno symmetryboth line and rotational symmetry
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g(x) = |x-3| evenodd✔ neither
(g • g)(x) = ✔ evenoddneither
The function is increasing for –3 < x < 0✔ –7 < x < –3–9 < x < –7.
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even✔ oddneither
The point ✔ (–5, 8)(–5, –8)(5, –8) lies on the graph of the function.
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