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Mathematics, 11.07.2019 09:00 ZVSaniya0420

Let’s say x is an irrational number and y is a rational number. the rational number y can be written as y=a/b, where a and b are integers and b=0. leave the irrational number x as x since it can’t be written as the ratio of two integers. prove the hypothesis using proof by contradiction. in other words try to show that x+y equals a rational number instead of an irrational number. let the sum equal m/n where m and n are integers and n=0. plug in the values to get this equation x+a/b=m/n. solve for the equation for x

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