x = cx = aa+1
If x = cx, then c = 1
aa = a2
if a2 + 1 = x, then
a2 = x-1 short of parametrization, this is the answer for this equation, but if you doing advanced maths, then let x= t (teR)
a2 = -1 +t (teR)
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1/([*sqrt(cx)]
If y = cx + 1 is a tangent then it intersects the curve only once. Therefore cx + 1 = 3x^2 - 4x + 4 has only one root that is, 3x^2 - (c+4)x + 3 has a single root therefore the discriminant is 0: (c+4)^2 - 4*3*3 = 0 (c+4)^2 = 36 c + 4 = sqrt(36) = -6 or +6 Therefore c = -10 or c = 2.
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factor b(x+2) + c(x+2) (b+c)(x+2) need more info for futher analysis.