A large on-demand, video streaming company is designing a large-scale survey to determine the mean amount of time corporate executives watch on-demand television. A small pilot survey of 10 executives indicated that the mean time per week is 19 hours, with a standard deviation of 5.5 hours. The estimate of the mean viewing time should be within one-quarter hour. The 98% level of confidence is to be used. (Use z Distribution Table.)
Solution :
Given that,
Population standard deviation = = 5.5
Margin of error = E = 0.25
At 98% confidence level the z is,
= 1 - 98%
= 1 - 0.98 = 0.02
/2 = 0.01
Z/2 = 2.326
sample size = n = [Z/2* / E] 2
n = [2.326 * 5.5 / 0.25]2
n = 2618.57
Sample size = n = 2619
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