prove that root 2 is not a rational number
Answers
Answered by
1
Answer:
Prove that root is not a rational number.
Step-by-step explanation:
Its wrong questions
Answered by
0
Answer:
sure .
start by assuming it is Rational and later prove that this assumption leads to contradiction to a Know Fact.
for example put root two as Ratio of 2 Integers p and q such That p,q have NO common factors.
Now squaring the above Equation , 2 is ratio of squares . you get P square as Even number . only possible if p itself is even as also q .
Contradiction : If both p and q are even , they have a Common Factor (2).
This means root 2 cannot be expressed as Ratio and hence os NOT rational.
thanks.
Similar questions