Home
Class 10
MATHS
Prove that sqrtp+sqrtq is an irrational,...

Prove that `sqrtp+sqrtq` is an irrational, where p,q are primes.

Promotional Banner

Similar Questions

Explore conceptually related problems

Prove that sqrtp+sqrtq is an irrational, where p and q are primes.

Prove that sqrtp+sqrtq is an irrational, where p and q are primes.

Prove that sqrta+ sqrtb is irrational, where a, b are primes.

Prove that sqrtp-sqrtq is irrational when p,q are primes.

Prove that sqrt(p)+sqrt(q) is an irrational,where p and q are primes.

Prove that sqrt(p) + sqrt(q) is irrational, where p and q are primes.

Prove that sqrta-sqrtb irrational where a,b are primes.

If p ,\ q are prime positive integers, prove that sqrt(p)+sqrt(q) is an irrational number.

If p,q are prime positive integers,prove that sqrt(p)+sqrt(q) is an irrational number.

Test paper discussion -1,2,3 discussion || Prove OF √p + √q are irrational from where p,q are prime number