If x̅ is the mean of a set of n observations x_1, x_2, x_3, … ., x_n then ∑_i=1^n(x_i-x̅) is equa...

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If x— is the mean of x1,x2,..,xn, then for a≠0, the mean of ax1,ax2,..,axn, x1/a, x2/a,..,xn/a is __ If x— is the mean of x1,x2,..,xn, then for a≠0, the mean of ax1,ax2,..,axn, x1/a, x2/a,..,xn/a is __
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Prove that ∑_(i=1)^n (x_i-x ̅ )=0, I.e algebraic sum of deviations from the mean is ZERO. Prove that ∑_(i=1)^n (x_i-x ̅ )=0, I.e algebraic sum of deviations from the mean is ZERO.
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