Prove that: 4+ /5 is an irrational number
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Answer and Step-by-step explanation:
√5 is already an irrational number as its value is not ending
Therefore any number operated with and irrational number, the answer will be an irrational number
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Here, 4q - p/q is rational but this equals to an irrational number i.e., √5 But this is impossible because a rational number can't be equal to an irrational number So this contradiction arrises because of our wrong assumption, Hence, 4 - √5 is irrational.
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