Irrational Numbers and Properties of Irrational Numbers
Every rational number is a real number. Justify your answer
Can u give an example to show that the product of a rational number and an irrational number may be a rational number?
The product or quotient of a non-zero rational number with an irrational number is:
Find the decimal expansion of 2\15
Irrational number between 1.011243... and 1.012243... is
The simplest rationalization factor of √50 is:
Why √2/1 is not a rational number? Where p = √2 and q=1 which is satisfying the need for a rational number.
Look at several examples of rational numbers in the form (q ≠ 0), where p and q are integers with no common factors other than 1 and having terminating decimal representations (expansions). Can you guess what property q must satisfy?