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Shivani K 7 years, 6 months ago
Susai Raj 7 years, 6 months ago
Then √2 can be written as a fraction of integers in its simplest form.
So √2 = a/b , where a,b are integers, b is not equal to 0 and a, b are coprimes.
Squaring both sides we get
2=a^2/b^2
Then a^2 = 2×b^2 ......(1)
So 2 is a factor of a^2.
Since 2 is prime 2 is a factor of a ......(2)
So a = 2m for some integer m. Substitute this in (1),
4m^2 = 2b^2
=> 2m^2 = b^2
=> 2 is a factor of b^2
So 2 is a factor of b. ...(3)
From (2) and (3) 2 is a common factor of a and b.
Which is a contradiction to the fact that a and b are coprimes.
So our assumptio that √2 is rational is wrong .
So √2 is irrational.
Posted by Navjot Kaur 7 years, 6 months ago
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Susai Raj 7 years, 6 months ago
So (3+2√5)^2
=3^2+2×3×2√5+(2√5)^2
=9+12√5+20
=29+12√5
Here 12√5 is irrational and hence 29+12√5 is irrational.
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Rajiv Ranjan 7 years, 6 months ago
0Thank You