Question

which statement is true? all irrational numbers are also rational numbers irrational numbers cannot be classified as rational numbers

Answer 1

Rational and irrational numbers are opposites. You were given a link to wikipedia earlier, you really should read it.

Answer 2

what the hell I blocked you any ways

Answer 3

i think this is a reading comprehension problem
math is weird, but it is not that weird
how could an "irrational" number also be "rational"?

Answer 4

i have no idea right it cant be both

Answer 5

You blocked me? No problem. I'll try to remember not to answer anymore questions from you.

Answer 6

thank god you don't even answer them anyways you just send me somewhere else

Answer 7

Well, I know that "all irrational numbers are also rational numbers" Is false.
A counterexample to this would be "The Euler Mascheroni constant" defined as:
\[\int^\infty_1{\left(\frac{1}{\lfloor{x}\rfloor}-\frac{1}{x}\right)}\phantom{0}dx\]

Answer 8

And since "If either a or b is true and a is false, therefore b must be true" I guess, irrational numbers cannot be classified as rational numbers

Answer 9

Holy cr@p, can't we just use \(\sqrt{2}\) as a counterexample?? LOL!

Answer 10

thank you so much so irrational numbers cannot be classified as rational numbers

Answer 11

right

Answer 12

thanks to everyone that helped me ..

Answer 13

that is why they are called "irrational" i.e. "not rational"

Answer 14

brain fart right. i read it and reread that stupid question and walked away i got it . with your guys help thanks

Answer 15

Haha, well in a sense, \(\sqrt{2}=\frac{2}{\sqrt{2}}\) I considered using \(e\) but then I thought that
\[e=\frac{1}{0!}+\frac{1}{1!}+\frac{1}{2!}+\frac{1}{3!}+\frac{1}{4!}...\] And realized I wanted a more, less rational strong counterexample lol

Answer 16

lol