What set of numbers does -square roo of 25  belong to? a. Irrational b. Rational, Integers c. Rational, Whole Numbers, Integers d. Rational, Natural Numbers, Whole Numbers, Integers
\(\large\color{slate}{ -\sqrt{25} }\) is same as \(\large\color{slate}{ -5 }\).
what is \(\sqrt{25}=\)?
5
note \(-5=\frac{-5}{1}\) and \(-5,1\in \mathbb{Z}\)
a rational number is a number that CAN be written as a fraction of two integers an irrational numbers is a number that CAN'T be written as a fraction of two integers whole numbers are 0,1,2,3,4..... natural numbers 1,2,3,4,5.... integers ....-3,-2,-1,0,1,2,3,....
so what's the answer?
transcendental?
lol jk
numbers that are not roots of polynomials in \(\mathbb{Z}[x]\)
or equivalently in \(\mathbb{Q}[x]\)
interger
@zzr0ck3r
yes, its an integer, but its also a rational number because -5=-5/1, it is NOT natural because natural numbers are positive, it is not whole, because whole numbers are either positive or 0
it is NOT irrational because its rational
and for @dan815 it is algebraic ;)
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