Question

Find th H.C.F of $3x{y}^2{z}^3$, $3y{z}^2{x}^2$ and $x^2{y}^{2}z$

• A. $x^{2}yz$
• B. $3x{y}^2{z}^3$
• C. $xyz$
• D. $x^2{y}^{2}z$

Answer 1

The correct option is C

$xyz$

If the three given quantitis, the common elementary factors are x, y and z. The highest powers of x, y, z that exactly divide the quantities are x, y, z