Question

If g and l are LCM and HCF of two positive integers, then the relation
will be :
(A) g > l (B) g < l
(C) g = l (D) None of these

Answer 1

If g and l are LCM and HCF of two positive integers, then the relation

will be :

(A) g > l ☑️☑️

(B) g < l

(C) g = l

(D) None of these

$\huge\boxed{\fcolorbox{fuchsia}{grey}{Explaination}}$ :--------

$\textbf{</strong><strong>Since multiples are always greater than or equal to the </strong><strong>number</strong><strong> </strong><strong>\</strong><strong>\</strong><strong>, and factors are always less </strong><strong>than\</strong><strong>\</strong><strong> or equal to, </strong><strong>\</strong><strong>\</strong><strong>we can say that multiples will always be bigger than factors,</strong><strong>\</strong><strong>\</strong><strong> and so the LCM is greater than the </strong><strong>GCF.\\</strong><strong> Assuming the two numbers aren't the same.</strong><strong>}$