Answer: No. Pi will always be an irrational number, no matter what you do to it.
Explanation:
Rational numbers are those which CAN be expressed as a fraction with an integer in the numerator and a non-0 integer in the denominator.
Repeating decimals also qualify, as they are usually equivalents of fractions. For example: 0.3333. . . . is the decimal equivalent of 1/3
0.142857142857. . . is the decimal equivalent if 1/7. The same sequence of numbers keeps repeating.
Values such as π, √2, ∛4 and all the other irrational numbers have no repeating sequences, and cannot be expressed as fractions wth integers in the numerator and denominator.
