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limx→∞[(a+x)(b+x)(c+x)3−x]\large \lim_{x\to \infty}\left [\sqrt[3] {(a+x)(b+x)(c+x)}-x\right ]x→∞lim[3(a+x)(b+x)(c+x)−x] is equal to wa+yb+zcd\large \frac{w a+y b+z c} {d}dwa+yb+zc(w,y,z,d∈(w,y,z,d\in(w,y,z,d∈N))), then the minimum value of w+y+z+dw+y+z+dw+y+z+d is
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