prove that root 3 +2 root 2 is irrational
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Let √3-√2 be a rational number. A rational number can be written in the form of p/q. p,q are integers then (5q²-p²)/q² is a rational number. ... Therefore,√3-√2 is an irrational number.
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Step-by-step explanation:
let √3+2√2 be rational number
so it can be written as a/b
√3+2√2=a/b
square in both sides
4√6+11=a²/b²
4√6=a²/b²-11
but , 4√6 is irrational
irrational ≠ rational
therefore our assumption is wrong
√3+2√2 is irrational
...
please mark it as brainliest
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