prove that 5-√3 is irrational.
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Answer:
√3 is irrational and as we know that whenever irrational number is operated with rational number
Step-by-step explanation:
Then answer is irrational.
Answered by
0
Step-by-step explanation:
let's assume that it is a rational no.
therefore, 5-√3 = p/q
=> 5=√3+ p/q
=> √3q+p
---------- = 5
q
=> √3q + p = 5q
=> p = 5q - √3q
Here p is greater than q.
But in rational terms, p is greater than or equal to q
Thus our assumption is wrong.
Therefore, 5 - √3 is irrational number.
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