Question

Give an example of two different irrational numbers a and b such that a/b is rational.​

Answer 1

Answer:

Irrational powers

Irrational powersDov Jarden gave a simple non-constructive proof that there exist two irrational numbers a and b, such that ab is rational: ... Otherwise, take a to be the irrational number √2√2 and b = √2. Then ab = (√2√2)√2 = √2√2·√2 = √22 = 2, which is rational.

Answer 2

Answer:

3/5

Step-by-step explanation:

a/b = 3√4/5√4

a/b = 3√4/5√4 By further solving we get,

a/b = 3√4/5√4 By further solving we get, 3/5

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