prove that root 3 is an irrational number
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Answered by
0
273 is the answer. But calculate what you get to.
Answered by
1
Step-by-step explanation:
√3=p/q
√3q=p
squaring on both sides
3q*2=p*2
therefore p*2 is divisible by 3
let p=3m
3m=√3q
squaring on both sides
9m*2=3q*2
3m*2=q*2
therefore q*2 is divisible by 3
both p and q have common factor 3
hence they are co prime numbers
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