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Scene 1 (0s)

MEASURES OF CENTRAL TENDACY THE TOTAL ADVERTISING.

Scene 2 (24s)

Mean: x = Ʃfx n Where x = midpoint of a class f = frequency of class n = Ʃf (number of entries in sample) Mean: x = Ʃfx n = 1077.5/150 = 7.18 (the mean of the total advertising budget was approximately 7.18).

Scene 3 (44s)

Median = Mm = ∫+ (n/2-cf/f)h = 0+ (150/2-0/83) 6 = 5.42.

Scene 4 (1m 4s)

mod⁡e=L_m+[Δ_1/Δ_1+Δ_2 ]×c. = -0.5 + ⌊83/83-45⌋6 = 132.

Scene 5 (1m 25s)

Classes Frequency (f) 31 76 5-8 39 13-16 4 = 150 Midpoint (x) 2 6.5 10.5 14.5 fx 33.0 494.5 409.5 58.0 Efx = 995.

Scene 6 (1m 36s)

Mean: x = Ʃfx n Where x = midpoint of a class f = frequency of class n = Ʃf (number of entries in sample) Mean: x = Ʃfx n = 995/150 = 6.63.

Scene 7 (1m 51s)

Mm = ∫+ (n/2-cf/f)h Where I = lower limit of median class n= number of observations cf = cumulative frequency of class preceding the median class f = frequency of median class h = class size (assuming class size to be equal).

Scene 8 (2m 8s)

mod⁡e=L_m+[Δ_1/Δ_1+Δ_2 ]×c. mod⁡e=L_m+[Δ_1/Δ_1+Δ_2 ]×c.