Kurthi said `sqrt2` can be written `(sqrt2)/(1)` which is in `(p)/(q)` form. So `sqrt2` is a rational number. Do you agree with her argument?

Prove that sqrt2+sqrt2 is irrational .

Locate sqrt2 on number line

Show that the square to (sqrt(26-15sqrt(3)))//(5sqrt(2)-sqrt(38+5sqrt(3))) is a rational number.

Define a rational number and prove that sqrt(2) is not rational.

On the number line just next irrational number of sqrt2 is

Identify the type of ''Or'' used in the following statements and check whether the statements are true or false: sqrt2 is a rational number or an irrational number

Find the component statements of the following and check whether they are true or not. sqrt2 is a rational number or an irrational number.

Simplify: (1)/(sqrt2 +1) + (1)/(sqrt3 + sqrt2) + (1)/(sqrt4 + sqrt3)

Rationalize denominator (1)/(1 - sqrt2 + sqrt3)

If x(3sqrt5 + 2sqrt2) - sqrt2(sqrt10 - 1)y = sqrt10(2sqrt2 + sqrt5) then rational values of x and y are respectively___