Prove that π is irrational
Answers
Step-by-step explanation:
π is irrational because it cannot be expressed in the form of fraction a/b where a is integer and b is non zero integer.
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QuEsTiOn :-
π is rational or irrational or a while number ??
Answer :--
π is an irrational number because :-
It is nor recurring and nethier terminating number. Its value is 3.14.... or 22/7.
More Related information :-
What are Rational number ?
Rational number are those numbers we are written in p/q form in which q is not equal to 0.
Rational number are also number that are recurring and terminating.
For example:- 1 , 4 , 3/3 and 4/2, etc.
What are Integers ?
Integers are rational numbers which have both positive and negative sign.
For example:- -3 , -8 , -15/3 and 6/2 ..etc.
What are Whole numbers ?
Whole numbers are those positive rational numbers which start from 0 and to infinite numbers.
For example:- 4 , 234, 100 and 6.. etc
What are Irrational numbers ?
Irrational numbers are those numbers which are nor recurring and nethier terminating numbers.
Irrational numbers are those numbers which are not rational numbers.
For example:- √5, √7 ,√3 and 22/7 ..etc