Closure property of rational numbers on addition

1.	Closure property of rational numbers on addition
Answer» <html><body><p><strong>Step-by-step explanation:</strong></p><p>Closure Property of Addition of Rational <a href="https://interviewquestions.tuteehub.com/tag/numbers-22758" style="font-weight:bold;" target="_blank" title="Click to know more about NUMBERS">NUMBERS</a></p><p>The <a href="https://interviewquestions.tuteehub.com/tag/sum-1234400" style="font-weight:bold;" target="_blank" title="Click to know more about SUM">SUM</a> of <a href="https://interviewquestions.tuteehub.com/tag/two-714195" style="font-weight:bold;" target="_blank" title="Click to know more about TWO">TWO</a> Rational Numbers always yields in a Rational Number. Let a/b, c/d be two rational numbers then (a/b+c/d) is <a href="https://interviewquestions.tuteehub.com/tag/also-373387" style="font-weight:bold;" target="_blank" title="Click to know more about ALSO">ALSO</a> a Rational Number. Therefore, the Sum of Rational Numbers 5/4 and 1/3 i.e. 19/12 is also a Rational Number.</p></body></html>

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