Show that 5-√3 is a rational number
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Answer:
let 5-^3 a rational number
so it can be written in the form of p/q
where p and q are integers
5-p/q=^3
^3 is a rational number
if we divide 5-p/q by ^3 we will get a irrational number
hence our assumption is wrong , it is a contradiction
do 5-^3 is irrational
sorry but I don't know how to prove it rational
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