if two positive integers can be expressed as p=x^3y^2z and q=x^2yz^3 respectively, where x, Y and z are prime numbers then the lcm (p, q) is

if two positive integers can be expressed as p=x^3y^2z and q=x^2yz^3 r

1.	if two positive integers can be expressed as p=x^3y^2z and q=x^2yz^3 respectively, where x, Y and z are prime numbers then the lcm (p, q) is
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if two positive integers can be expressed as p=x^3y^2z and q=x^2yz^3 respectively, where x, Y and z are prime numbers then the lcm (p, q) is​

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if two positive integers can be expressed as p=x^3y^2z and q=x^2yz^3 respectively, where x, Y and z are prime numbers then the lcm (p, q) is