Question

the product of HCF and LCM of two positive integers 'x' and' y(x >y)

Answer 1

As it is a property that product of two numbers is equal to the the product of their HCF & LCM.

Let the two numbets or positive integers be x&y

Therefore, HCF × LCM = x×y

Answer 2

The product of HCF and LCM of two positive integers x and y (x > y) is

$a) \: x + y \\ \\ b) \: x - y \\ \\ c) \: x \times y \\ \\ d) \: {x}^{y}$

Answer : it's Option " C " .

$x \times y$

HCF mean Highest Common Factor

LCM mean Least Common Multiple.

we know. , that -

Product of two Numbers is equals to Product of HCF and LCM .

Product of two Numbers = HCF x LCM.

Hence : Option "C" is the Answer .