Step 1 (a) Compute the coefficient of variation. Recall that if u represents the population mean and o represents the population standard deviation, then the population coefficient of variation (CV) is defined to be σ CV=- μ . 100%. Compute the coefficient of variation when u = 450 and σ = 9. CV = || σ 1 LL . 100% 9 100% 100% %

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Step 1
(a) Compute the coefficient of variation.
Recall that if u represents the population mean and o represents the population standard deviation, then the population coefficient of variation (CV) is defined to be
σ
CV =
-
.
100%.
Compute the coefficient of variation when u = 450 and o = 9.
CV =
=
=
σ
LL
.
100%
9
100%
100%
%
Transcribed Image Text:Step 1 (a) Compute the coefficient of variation. Recall that if u represents the population mean and o represents the population standard deviation, then the population coefficient of variation (CV) is defined to be σ CV = - . 100%. Compute the coefficient of variation when u = 450 and o = 9. CV = = = σ LL . 100% 9 100% 100% %
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