How can pie is the ratio of circumference and diameter or equal to C by D because pie is irrational number and circumference by diameter is rational?
How can [math]\pi[/math] be irrational if [math]\pi[/math] is equal to a circle's circumference over its diameter?
Is [math]\sqrt {2} + \sqrt {3}[/math] irrational? How do you prove that circumference divided by diameter of a circle is a constant pi? How can I prove that [math]\sqrt{3} + 2[/math] is irrational? [math] What would the equation of a circle be with the center being (3,15) and the circumference being 2 Pi square root 6? [/math] Is [math]\sqrt{2}^\sqrt{2}[/math] rational or irrational? Why is the circumference of any circle divided by its diameter equal to pi? Algebra: Why is [math]\frac{8}{\sqrt{2}}[/math] irrational? Why in area of a circle we use [math]\pi d^2/4[/math] while for length of circumference we use [math]\pi d[/math]? If a function [math]f(x)[/math] is defined as f[math](x) =x(1-x)[/math] for [math]x[/math] rational and [math]f(x) =\frac{1}{4}-x(1-x)[/math] for irrational [math]x,[/math] what can be said of the continuity of [math]f(x)[/math] in [math][0,1]?[/math] What is the value of [math]\sqrt [i\pi ] {-1}[/math]? How is the value of [math]\pi[/math] calculated? If [math]\sqrt{a}+\sqrt{a}=20[/math], then what is the value of [math]a[/math]? What's the value of [math]\int^{\pi}_{-\pi} \sqrt{1  +x^2} \, dx[/math]? Can you prove that [math]\pi+e[/math] is not a rational number? What examples can you think of where [math]\pi[/math] is part of an equation where circles are not related? If 22/7 is rational, why is pi irrational? What's the value of [math]\int^{\pi}_{-\pi} (\sqrt{1 +x^2} ) dx[/math]? What is the value of pi? Is it a rational number or an irrational number? Can an irrational number, like e, be expressed as a fraction in terms of another unrelated irrational, like pi? Why is [math]\pi[/math] such a special number? What is [math]\sqrt{x^2}[/math] equal to? Is [math]\pi[/math] the only non-repeating number? Why is [math]\pi[/math] what it is? Is [math] \sqrt {2} +\sqrt {3} +\sqrt {4} +...+\sqrt {x} [/math] rational? Geometry: Why are there [math]2\pi[/math] radians in a circle? Does multiplication of two irrational numbers make an irrational number? Why is [math]\cos (30^\circ)[/math] equal to [math]\cos (-330^\circ)[/math]? Why are irrational numbers irrational? If [math]f(f(x)) =x^2-x+1[/math], what is [math]f(0)[/math]? Why is the circumference of a circle the derivative of the area?