Home
Class 12
MATHS
The number of proper positive integer di...

The number of proper positive integer divisors of `2^p*6^q*15^r` divisible by 30 which are greater than 30 is

Promotional Banner

Similar Questions

Explore conceptually related problems

The number of proper divisors of 2^(p)*6^(q)*21^(r),AA p,q,r in N , is

The number of proper divisors of 2^(p)*6^(q)*21^(r),AA p,q,r in N , is

The number of proper divisors of 2^(p)*6^(q)*21^(r),AA p,q,r in N , is

The number of proper divisors of 2^(p)*6^(q)*21^(r),AA p,q,r in N , is

The number of proper divisors of 2^(p)*6^(q)*21^(r),AA p,q,r in N , is

The numbers of proper divisors of 2^(p)6^(q)15^(r)

The number of odd proper divisors of 3^(p)*6^(m)*21^(n) is

The number of odd proper divisors of 3^(p)*6^(q)*15^(r),AA p,q,r, in N , is

The number of odd proper divisors of 3^(p)*6^(q)*15^(r),AA p,q,r, in N , is

The number of odd proper divisors of 3^(p)*6^(q)*15^(r),AA p,q,r, in N , is