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y=2x Is this Odd, Even or neither? Pls explain
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A function is even if the following is true for the function: \[f(-x)=f(x).\] Visually, you'd see symmetry across the y-axis if you were to graph the function. A function is odd if \[f(-x)=-f(x).\] Here, the function would be symmetric about the origin.
|dw:1363232654050:dw|
wouldnt this be odd?
f(−x)= -2x −f(x)= -2x
Yes
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in the back of my book it says neither...
maybe the back of book is wrong?
It's got to be; wolfram seems to agree http://www.wolframalpha.com/input/?i=is+y%3D2x+odd%3F
And it's quite clear to me that it is indeed an odd function.
k thanks
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