If two positive integers p and q can be written $p=a^{2}b$ and $q=a{b}^2$ , where p and q are prime numbers, then the LCM(p, q) is .

Q. If two positive integers p and q can be written $p=a^{2}b$ and $q=a{b}^2$ , where p and q are prime numbers, then the LCM(p, q) is .

Q. Two positive integers a and b can be written as a = x³y² and b = xy³, where x, y are prime numbers. Find LCM (a, b).

Q. If two positive integers p and q can be expressed as $p=a{b}^2$ and $q=a^{3}b$ . The numbers $a,b$ are prime numbers. Then, the LCM of $p$ and $q$ is

Q. Two positive integers a and b can be written as a = x³y² and b = xy³, where x and y are prime numbers. Find HCF(a, b) and LCM(a, b).

Q.

Question 7
If two positive integers p and q can be expressed as p = $a{b}^{2}andq=a^{3}b$; where a, b being prime numbers, then LCM (p, q) is equal to

A) $ab$
B) $a^2{b}^2$
C) $a^3{b}^2$
D) $a^3{b}^3$