In estimating a population proportion using a large sample, the value of is assumed to be 0. 35, and its 95rror margin is 0. 2. Find the sample size to meet the error margin

Respuesta :

The margin of error will be E = ± 4.04 %

What is the margin of error?

The margin of error is defined as the error in the sample data of the statistics.

Given that:-

sample data = ( p ).

success p^ = success percentage = 40 %

confidence interval CI = 98%

sample size n = 800

margin of error E:

E=z-critical [tex]\dfrac{\sqrt{P(P-1)}}{n}[/tex]

The margin of error "E" for estimation of population proportion ( p ) is given by:

P ( Z < Z-critical ) = a/ 2

a = 1 - CI  

P ( Z < Z-critical ) = (1 - 0.98) / 2  

P ( Z < Z-critical ) = 0.01    

Z-critical = 2.33  

The error E = ± 4.04 %

Thus, the correct answer is E=± 4.04 %

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