prove that 1/√2 is irrational - Axtarish в Google
We have proved that (i) 1/√2 (ii) 7√5 (iii) 6 + √2 are irrationals using the contradiction method.
We can prove 1√2 irrational by contradiction. Lets suppose that 1√2 is rational. It means we have some co-prime integers a and b (b ≠ 0) such that 1√2=ab
We have to prove 1/√2 is irrational. Let us assume the opposite, ie, 1/√2 is rational. Hence, 1/√2 can be written in the form a/b where a and b (b≠ ...
1 мая 2023 г. · Let us assume that 1/√2 is a rational number. Then, 1/√2 = a/b, where a and b have no common factors other than 1.
28 февр. 2015 г. · A striking way to prove such irrationality is via Euclid's gcd algorithm, which works for rationals.
Продолжительность: 10:57
Опубликовано: 20 апр. 2023 г.
14 мая 2016 г. · A number 1/√2. To Prove,. 1/√2 is an irrational number. Solution,. Let us assume that √2 is a rational number. 1/√2 = p/q (where p and q are ...
Продолжительность: 3:56
Опубликовано: 15 июн. 2020 г.
Use contradiction method. Let us assume 1 2 is rational. So, we can write it as. 1 2 = p q. where, p and q are two co-prime numbers.
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