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What are subsets of rational numbers?

There are an infinite number of subsets: All rationals other than 1 All rationals other than 2, etc All rationals other than 1.1 All rationals other than 2.1, etc, etc. All integers


Why do we use Z and Q to represent integers?

We use Q for Rationals... which is repreentative of Quocentia (Quotient), since rationals are RATIOs or fractions.


What is a set of rational numbers that begin at 0?

It could be the set denoted by Q- (the non-positive rationals) or Q+ (the non-negative rationals).


Similarity between real and rational numbers?

All rationals are real, so everything that is true of the reals is also true of the rationals, and vice versa.


What is irrational and radicals?

what are irrational and radicals and rationals


Who invented the rationals numbers?

Venlo Mac Van


What is that numbers of rational?

The number of rationals is Aleph-null.


When you multiply two numbers what do you get?

When you multiply two numbers, you get the product


Between which two rational numbers does the square root of 85 lie?

It is not possible to answer this question sensibly, since rational numbers form a continuum. So for any pair of rational numbers surrounding sqrt(85), it is possible to give another pair of rationals that surrounds it but such that the rationals are closer together. And this sequence is infinite.


What is 25x45x22?

You can multiply the first two numbers, then multiply the result with the third number. Or multiply in any other order.You can multiply the first two numbers, then multiply the result with the third number. Or multiply in any other order.You can multiply the first two numbers, then multiply the result with the third number. Or multiply in any other order.You can multiply the first two numbers, then multiply the result with the third number. Or multiply in any other order.


Is fraction the densest subset of real numbers?

No. Fractions do not include irrational numbers. And although there are an infinite number of both rationals and irrationals, there are far more irrational numbers than rationals.


Is there a function that is continuous everywhere differentiable at rationals but not differentiable at irrationals?

No.