Consider a sample of oil filters. Their diameters are measured and found to have a variance of 2.04. Give a point estimate for the population variance in diameters of oil filters. Round your answer to two decimal places, if necessary.

Respuesta :

Answer: 2.04

Step-by-step explanation:

We know that if population variance[tex](\sigma^2)[/tex] the sample variance [tex](s^2)[/tex] is the best point -estimate for the the population variance[tex](\sigma^2)[/tex].

Given : In a sample of oil filters , their diameters are measured and found to have a variance of 2.04.

i.e. Sample variance : [tex]s^2=2.04[/tex]

Then, a point estimate for the population variance in diameters of oil filters.[tex](\sigma^2)[/tex]  = 2.04

Hence, the  a point estimate for the population variance in diameters of oil filters= 2.04

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