Why can't we write irrational number in the form of p/q?
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Irrational numbers are a part of non terminating decimals because these numbers do not end and have no specific repeat pattern so it is difficult to express it in the form of p/q form.Such numbers are written in root form i.e. √2,√3 and many more
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The defination of irrational number itself is that a number which can not be expressed in p/q form is irrational number.So,it is absolutely impossible to express irrational number in p/q form. A number is said to be rational if and only if it can be expressed in a form p/q , where p,q are integers and q≠0.
MARK BRAINLIEST...
MARK BRAINLIEST...
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