Question

prove that 7√3 is irratinal number​

Answer 1

Answer:

answer........................

Answer 2

Answer:

Given,

7√3 is irrational number,

Now,

By the method of contradiction,

let us assume that 7√3 is rational number,

let,7√3 = a/b where a & b are co-primes and b not equal to 0.

Now,

7√3=a/b

we get,

√3= a/7b

Since,7,a and b are co-primes,

So,

a/7b is rational number,

So,

√3 is also rational number,

But it contradicts the fact that √3 is irrational number ,

So, our assumption is wrong

7√3 is irrational number.

Explanation:

Hope it Helps!

Please mark my answer in Brainliest....,