polynomial functions...
\[x2\sqrt{2}+x-5\] The question is "is this a polynomial function" and if yes why?
maybe this will help you
Hum...I understand the expression; it's the \[x ^{2}\sqrt{2}\] part that is tripping me up.
\[f(x) =X^{2}\sqrt{2}+x-5\]
square root of 2 is just a number correct? 1.4142x^2+x-5
so what do you think? is it or isn't it?
based on theory I would say no; since it's an irrational radical
or in other words it's not a perfect sq
that has nothing to do why it is polynomial
it is a polynomial
now if it was like this it would not be|dw:1357607467019:dw|
i know it's a polynomial i need to know if its a POLYNOMIAL FUNCTION
|dw:1357607478854:dw|because the power of x is 1/2 and you can not have a fraction as a power
graph it
OK THANKS :)
|dw:1357607550237:dw|looks like a function to me, especially since it passes the vertical line test
thanks for the help; graphed it and got the same. Its a quadratic function;)
yes and quadratics are polyominals yw
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