Determine whether the function is even, odd, or neither.
f(x)= |t-3|

Question

Determine whether the function is even, odd, or neither.
f(x)= |t-3|

anonymous · Answer

Sorry it's G(t)= | t-3 |

lgbasallote · Answer

absolute values are usually symmetrical to the y-axis...does that help?

anonymous · Answer

Kind of

lgbasallote · Answer

wonderful

lgbasallote · Answer

btw...when i say symmetrical to the y axis...i mean the line of symmetry is along the y-axis

anonymous · Answer

usually... but that function G(t) = | t-3 | is not....

anonymous · Answer

Ok so the answer to the question is odd? Because its diiferent from the original equation?

anonymous · Answer

Because in class it said that you plug in (-t) to the equation and then you simplify and it got a different equation do is it odd?

lgbasallote · Answer

lol wow. who said that?

G(-t) = G(t) <----even
-G(t) = G(t) <----odd
-G(-t) = G(t) <----symmetric to origin

anonymous · Answer

I'm confused then do how do you do it then?