If a and b are the zeroes of the polynomial x^2+x+1 then what is the value of 1/a+1/b
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a+b=-1
ab=1
1/a+1/b=a+b/ab=-1/1=-1
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Answered by
4
For a quadratic equation of the form, ax^2 + bx + c
Sum of the roots. = (-)b/a
Product of the roots = c/ a
So, in the given quadratic equation
The sum of the roots, i.e a+b = (-)1/1
Product of the roots, i.e ab. = 1/1
Now 1/a+ 1/b = a+b/ ab
= (-)1/1
= (-)1
Hope it helps ^_^
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