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Is 1-x^2/2 a polynomial function.
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\[\frac{ 1-x^2 }{ 2 }\]
A poynomial function is anything that has powers of x (and no other functions like sin,log,...) Roughly
and exponents of x are integers
But is the equation I gave one?
Because It looks like a rational to me.
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What is the definition of a rational function?
Its a rational if there is a function of x in the denominator (not here). If I do this to it\[-\frac{1}{2}x ^{2}+\frac{1}{2}\]then what do you think?
Well, I guess it is a polynomial function due to the x^2 and no fractions.
I think it is too.
So a rational function has to have an x on the denominator. And a poly. does not.
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I would say yes.
I like school buses. Thanks!
Me too! woof!
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