If α and β are the zeroes of the quadratic polynomial 6x2+x-2,then the vale of a+b+(a+b)2 is
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Let’s first solve the equation to get our zeroes of the equation i.e. alpha and beta.
6x2+x−2=0
6x2+4x−3x−2=0
2x(3x+2)−(3x+2)=0
which gives us two equations,
2x−1=0=>x=1/2(alpha)
3x+2=0=>x=−2/3(beta)
So, the value of alpha/beta and beta/alpha will be -3/4 and -4/3, adding both of them gives the solution as -25/12
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