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No, it is not.
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Is 3.14 a rational or irrational number?
3.14 is a rational number pi is not. pi is not 3.14
Is 10 pi rational?
No 10*pi is not a rational number because it can't be expressed as a fraction
What irrational number can be added to pi to get a sum that is rational?
Minus pi. Or minus pi plus any rational number. Here is how you can figure this out (call your unknown number "x", and let "r" stand for any rational number):x + pi = r To solve for "x", simply subtract pi from both sides. That gives you: x = r - pi
Is pi plus pi a rational or irrational number?
It is irrational, just like pi
Is pi squared rational?
No because pi still remains as an irrational when squared.
Is e to the pi rational?
e^pi ~ 23.14069.............., not rational
Is 3.14 a rational or irrational number?
3.14 is a rational number pi is not. pi is not 3.14
Why is pi rational?
Pi is not rational it is irrational because it does not stop or repeat
Is 0.16 pie a rational number?
(pi) itself is an irrational number. The only multiples of it that can be rational are (pi) x (a rational number/pi) .
Why is pi a rational number?
Pi is irrational.
Are all fractions rational numbers?
No. pi/2 is a fraction but, since pi is irrational, so it pi/2.
Is 10 pi rational?
No 10*pi is not a rational number because it can't be expressed as a fraction
Is -2.2 rational?
No 22*pi is not a rational number
Is Rational number part of pi?
Yes. For example, if you take any truncated equivalent of pi then it will be rational.
Why the area of a circle with a rational radius must be an irrational number?
It the radius is r then the area is pi*r*r - which is pi times a rational number. pi is an irrational number, so the multiple of pi and a rational number is irrational.
Is 22 pie rational?
No 22*pi is not a rational number
Is 7 pie a rational number why or why not?
Assuming that you mean pi, and not pie, it is not a rational number.The set of rational numbers is a field and this means that for every non-zero rational number, there exists a multiplicative inverse in the setand also, due to closure, the product of any two rational numbers is a rational number.Now suppose 7*pi were rational.7 is rational and so there is its multiplicative inverse, which is (1/7).(1/7) is also rational so (1/7)*(7*pi) is rationalBut by the associative property, this is (1/7*7)*pi = 1*pi = pi.But it has been proven that pi is irrational. Therefore the supposition must be wrong ie 7*pi is not rational.
