Please help urgent help needed
What's wrong?
this is a polynomial question and i have to determine which of them are polynomials i have figured out 2 of them but i got the answer wrong i dont know which one i am missing
I'm soory. I havent goten this far in math yet
@terenzreignz this is the question i fgured out that the 3rd and the 4th one are definitely polynomials but i am not sure what others are polynomials. i checked my answer but i got it wrong please help
Two general rules with regards to polynomials... ONE - All exponents of x must be positive integers TWO - NO x in the denominator.
i am unsure is the first one a polynomial
There is an x in the first one that has an exponent \(\large \frac49\)... is that a positive integer?
yes it is a positive integer so yeah it is a polynomial?
You better recheck your knowledge of "positive integers" ;)
Another word for "positive integers" is "natural numbers" The numbers we all used to count with when we were little kids :D 1 2 3 4 ... You didn't count including \(\large \frac49\)..... did you? o.O
nah i thought that since it is a fraction it might not be a polynomial
and what about the 5th one why is that not a polynomial
Correct in that account... polynomials must not have x's with fractional polynomials (unless they be fractions that are just integers in disguise, such as \(\large \frac84 = 2\) )
fractional EXPONENTS (bloody typos)
but 4/9 are not in disguise they how is it still a polynomial
It isn't.
First one is not a polynomial. Fifth one is.
ok and why is the 5th one a polynomial?
Well, simplify it. Does it give you any x's in the denominator? Does it give you any x with a fractional exponent?
No matter how weird the numbers (be they constants or coefficients) what matter are the exponents of the x's and their positions (they must not be in the denominator)
ok i get it thanks for your help
No problem.
sorry one last thing just to confirm the powers cannot be fractions until they can be reduced to a whole number and x can nver be in the denominator so according to the question the polynomials are 3, 4 and 5
There is one more.
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