p ಮತ್ತು q ಎರಡು ಧನಾತ್ಮಕ ಪೂರ್ಣಾಂಕಗಳನ್ನು p=ab^2 ಮತ್ತು q=a^3b ಎಂದು ವ್ಯಕ್ತಪಡಿಸಿದರೆ a ಮತ್ತು b ಅವಿಭಾಜ್ಯ n...

Two positive integers p and q can be expressed as p=ab^(2) and q=a^(2)b, and b are prime numbers.what is L.C.M of p and q.

If two positive integers p and q can be expressed as p=ab^2 and q=a^3b where a and b are prime numbers, then the LCM (p,q) is

What is the LCM of p and q where p =a^3b^2 and q=b^3 a^(2)?

if p:q=4:1,p=a+b and q=a-b then find a:b =?

If two positive integers p and q can be expressed as p=ab^(2) and q=a^(3)b,a,b being prime numbers, then LCM (p,q) is

If two positive integers p and q are written as p=a^(2)b^(3) and q=a^(3)b;a,b are prime numbers,then verify: LCM(p,q)xHCF(p,q)=pq

In a GP, t_(p+q)=a and t_(p-q)=b . Prove that t_p=sqrt(ab) .

If in a g.P. { t_(n)) it is given that t_(p+q) =a and t_(p-q) = b then : t_(p) = (A) (ab)^(1/2) (B) (ab)^(1/3) (C) (ab)^(1/4) (D) none of these

Two positive integers p and q are expressible as p=a^(3)b and q=ab^(2) . Find the HCF (p,q) and LCM(p,q).

p @ q = p^2 - 20 if p > q , q 2 q = p^2 + 20 if p le q, then for a = 5 and b = 4 the value of [(a @ b) @ (a @ b)] - [(b @ a) @ (b @ a)] is :