How do I determine if a function is a polynomial???
Do you know what a polynomial is?
Not really.
A polynomial consists of three things. Exponents variables and constants. For example, \[5xy^2-3x+5^3-3\] ^ is considered as a polynomial. \[3xy^-2\] ^ Is NOT considered as a polynomial. Do you know why?
It doesn't have any exponents?
Nope! Because, the exponent is "-2". Exponents can only be 0,1,2,3,4...etc. Get it?
Yes
Ok. Can you tell me if this is polynomial? \[\frac{ 2 }{ (x+2) }\]
Tell me the reason too:D
You have the variable and the constant Sooo the exponent if missing
Is it a polynomial or not?
No
Great!!:D You got it:D You should practice some more:D I'm providing you with link you can look at: http://www.mathsisfun.com/algebra/polynomials.html
Thankyou. But the way my questions are it seems like each one is a polynomial but I know that at least one has to not be a polynomial.
Post it then. We'll figure it out:D
Do the fractions make a difference??
Yes! They do make a difference! What do you think the first one is? Is it a polynomial or not?
Yes.
Ok. Is that all what you have to do? Answer if they are a polynomials or not?
Yup!
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