Question

prove that√3+2\√3is irrational​

Answer 1

let √3+2√3=a/b(be a rational no where a, b are co-prime nos)

3√3=a/b

3√3=a/b

√3=a/3b

• its already been prooved that √3 is irrational and a/b are rational so an irrational can never be equal to a rational number
• this contradicts
• hence √3+2√3 is irrational
• prooved :)

Answer 2

Step-by-step explanation:

$3 \times \sqrt{3 = }$

a÷b. hence

hey dude this is the answer