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May told Tom to consider three equations in three unknowns of the form a i x + b i y + c i z =

May told Tom to consider three equations in three unknowns of the form aix + biy + ciz = di (i = 1,2,3), where the coefficients and constants terms are consecutive factorials of integers. In other words, a1 = n ! , b1 = (n + 1) !, c1 = (n + 2) !, d1 = (n + 3) !, a2 = (n + 4) !, etc. Show that the value of n = 8, for which x + y + z = 1500. (Please show all steps to your solution).

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