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Let f(x) =|x-2| and g(x) = |3 - x| and ...

Let `f(x) =|x-2| and g(x) = |3 - x|` and A be the number of real solutions of the equation `f(x) = g(x)`,B be the minimum value of `h(x) = f(x) + g(x)`,C be the area of triangle formed by `f(x)=|x-2|,g(x)=|3-x| and x` and x-axes and `alphaltbetaltgamma` where `alpha lt beta` are the roots `f(x) =4` then find the value of digits of `(alpha+beta+gamma+delta)/(ABC)`

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