answer the following questions in paper with proper writing
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Heya !!
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Given that, √2 is rational.
Let 5+3√2 be irrational.
5+3√2 = a/b, where a and b are integers and (b≠0)
=> 3√2 = (a/b) – 5
=> √2 = (a–5b) / 3b
Therefore (a–5b) / 3b is irrational as √2 is irrational.
But this contradiction has arisen because of our incorrect consumption.
So , we conclude that 5+3√2 is irrational number.
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Hope my ans.'s satisfactory.☺
Answered by
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Yeah ur answer is
Given that, √2 is rational.
Let 5+3√2 be irrational.
5+3√2 = a/b, where a and b are integers and (b≠0)
=> 3√2 = (a/b) – 5
=> √2 = (a–5b) / 3b
Therefore (a–5b) / 3b is irrational as √2 is irrational.
But this contradiction has arisen because of our incorrect consumption.
So , we came to consider that 5+3√2 is irrational number.
Hope it helps
Mark as brainliest
Given that, √2 is rational.
Let 5+3√2 be irrational.
5+3√2 = a/b, where a and b are integers and (b≠0)
=> 3√2 = (a/b) – 5
=> √2 = (a–5b) / 3b
Therefore (a–5b) / 3b is irrational as √2 is irrational.
But this contradiction has arisen because of our incorrect consumption.
So , we came to consider that 5+3√2 is irrational number.
Hope it helps
Mark as brainliest
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