explain why every polynomial is also a rational expression.
If it is not rational it wont really be a polynomial here is a example
So are saying that every polynomial is not a rational expression? Cause I need to find a reason why it is...
to start off An irrational number is any real number that cannot be expressed as a ratio a/b. Irrational numbers are those real numbers that cannot be represented as terminating. Irrational can be though of as incommensurable(not measurable). So simply a polynomial cant be incommensurable
So...what would you say the answer be?
\[\frac{ x + 3 }{ 0 }\] is not rational since we cannot have 0 as an denominator
I would say yes
every polynomials is also a rational expression
polynomial*
well im just helping you with what rational and irrational polynomial are. Im not allowed to give an answer away sorry...
I already know the answer ... haha (:
but you dont know why?
Polynomial P can be written as p/1 where the numerator and the denominator are polynomials, therefore every polynomial is also an expression.
I just wanted to find a way to reword this..but its hard cause the book simplified it enough
a rational expression*
i reckon your statement pretty good and understandable
I need a way to reword this...
But thanks c:
well if you think my answer helped you a little please click the best responce button. Thanks
Although you weren't quite as helpful as I thought were...but forget ima still give you a medal
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