prove that3√2/4is an irrational number
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Answered by
3
Heya ✋
Let see your answer !!!!
Let 3√2/4 is an irrational number.
p/q = 3√2/4
=> p/q × 4 = 3√2
=> 4p/q = 3√2
=> Irrational number = Rational number
This is contradiction.
Hence , 3√2/4 is a irrational number.
Thanks :))))
Let see your answer !!!!
Let 3√2/4 is an irrational number.
p/q = 3√2/4
=> p/q × 4 = 3√2
=> 4p/q = 3√2
=> Irrational number = Rational number
This is contradiction.
Hence , 3√2/4 is a irrational number.
Thanks :))))
Answered by
5
Sum of zeroes = α + β =√2
Product of zeroes = α β = 1/3
∴ If α and β are zeroes of any quadratic polynomial, then the quadratic polynomial equation can be written directly as:-
x2–(α+β)x +αβ = 0
x2 –(√2)x + (1/3) = 0
3x2-3√2x+1 = 0
Thus, 3x2-3√2x+1 is the quadratic polynomial.
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