Math, asked by yashdoza21, 9 months ago

Prove that 3 + √5 is an irrational number​

Answers

Answered by nikhilstarr
0

Answer:

3 + rt5 =p/q is a rational no assume

3 + rt5 =p/q is a rational no assume Rt5 = p/q - 3

3 + rt5 =p/q is a rational no assume Rt5 = p/q - 3 Therefore Rt5 is irrational no we know that.

3 + rt5 =p/q is a rational no assume Rt5 = p/q - 3 Therefore Rt5 is irrational no we know that. But here it implies that it is a rational no

3 + rt5 =p/q is a rational no assume Rt5 = p/q - 3 Therefore Rt5 is irrational no we know that. But here it implies that it is a rational no So that our assumption is wrong.

3 + rt5 =p/q is a rational no assume Rt5 = p/q - 3 Therefore Rt5 is irrational no we know that. But here it implies that it is a rational no So that our assumption is wrong. Therefore proved.

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