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Let I be the point of inflexion which is given by y ′ ′ = 0 and solving this we get inflexion point as I ( 1 , b − a − 2 ) . Using one point form and slope through first derivative at this point, first tangent can be written as y = ( − a − 3 ) x + b + 1 . Using two point form between I and P we can also get different form of same slope. So equating the slope we get − a h − 3 = 1 − h b − a − 2 − 2 + 5 h Comparing coefficients of h we get a = 2 , b = 1