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MAS291 - Lý Ánh Dương

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The sugar content of the syrup in canned peaches is

normally distributed. A random sample of n = 10 cans yields

a sample standard deviation of s = 4.8 milligrams.

Calculate a

95% two-sided confidence interval for σ.

Let X20.025,9 = 19.02; X20.975,9 = 2.70
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The most frequently occurring data value is
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Among employees of a certain firm, 70%

know Python, 60% know Java, and 50% know both languages. If someone knows Java, what is the probability that he/she knows Python too?

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For a normal population with known variance σ2, what value of zα/2 in a 98% confidence?

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The fraction of defective integrated circuits produced

in a photolithography process is being studied. A random sample

of 300 circuits is tested, revealing 13 defectives.

Calculate a 95% upper confidence bound

on the fraction of

defective circuits.

Let z0.025 = 1.96; z0.05 = 1.65.
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A researcher believes that a greater proportion of construction companies in the northeast are using certified lumber in home construction projects compared to companies in the southeast.

She collected a random sample of 175 companies in the southeast and found that 76 used at least 30% certified lumber. She collected another random sample of 116 companies from the northeast and found that 67 used at least 30% certified lumber. Test the researcher’s claim that a greater proportion of companies in the northeast use at least 30% certified lumber compared to the southeast using α = 0.05. Round to three decimal places.

Let z0.05 = 1.645, z0.1 = 1.28, z0.025 = 1.96.

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When σ is unknown and the sample size n is not large enough, which distribution should be used to construct a confidence interval on the true mean of population?

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The speed of a file transfer from a server on campus to a

personal computer at a student’s home on a weekday evening is

normally distributed

with a mean of 60 kilobits per second and

a standard deviation of four kilobits per second.

What is the probability that the file will transfer at a speed

of 70 kilobits per second or more?

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Assume that a 95% confident interval for mean of population is (12, 18).

What is decision will we make if we test H0: µ=11 versus H1: µ ≠ 11 at α = 0.05 ?
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The nine measurements that follow are furnace temperatures recorded on successive batches in a semiconductor manufacturing process (units are 0F): 920, 918, 922, 930, 915, 921,925, 931, 927.

Find the sample mean, sample variance.
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