Give an example to support the statement "the aum of two rational numb

1.	Give an example to support the statement "the aum of two rational numbers is always rational
Answer» ANSWER: A RATIONAL NUMBER is a number which can be EXPRESSED as the ratio (QUOTIENT) of two integers. Let M and N be any two rational numbers and let S = M+N. Then there exists integers a, b, c and d such that M = a/b and N = c/d. So S = (ad+bc)/bd.

Give an example to support the statement "the aum of two rational numbers is always rational

Answer»

A RATIONAL NUMBER is a number which can be EXPRESSED as the ratio (QUOTIENT) of two integers. Let M and N be any two rational numbers and let S = M+N. Then there exists integers a, b, c and d such that M = a/b and N = c/d. So S = (ad+bc)/bd.

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Give an example to support the statement "the aum of two rational numbers is always rational​

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Give an example to support the statement "the aum of two rational numbers is always rational