4.The viscosity of a liquid detergent is supposed to average 800 centistokes at 25°C. A random...
The viscosity of a liquid detergent is supposed to average 800 centistokes at 25° C. A random sample of 16 batches of detergent is collected, and the average viscosity is 812. Suppose we know that the standard deviation of viscosity is σ = 25 centistokes: (a) State the hypotheses that should be tested, (b) Test these hypotheses using a = 0.05. What are your conclusions?, (c) What is the P-value for the test?, (d) Find a 95 percent confidence interval...
2.17. The viscosity of a liquid detergent is supposed to average 800 centistokes at 25°C. A random sample of 16 batches of detergent is collected, and the average viscosity is 812. Suppose we know that the standard deviation of viscosity is σ 25 centistokes. (a) State the hypotheses that should be tested. (b) Test these hypotheses using a-0.05. What are your conclusions? (c) What is the P-value for the test? (d) Find a 95 percent confidence interval on the mean.
The viscosity of a liquid detregent is supposed to average 800 centistokes at 250C. A random sample of 10 bathces of detergent is collected and the average viscosity is 812. Suppose we know that the standard deviation of viscosity is 20 centistokes. Test a hypothesis with a fixed significance level of 0.05. (7 step procedure outlined in class). What is the smallest level of significance at which the null hypothesis will be rejected? Based upon this value, state...
i need this question answered The viscosity of a liquid detergent is supposed to average 705 centistokes at 20 oC. A random sample of 5 batches of detergent is collected, and the average viscosity is 720. Suppose we know that the standard deviation of viscosity is σ= 25 centistokes. Find a 92 percent confidence interval on the mean. Lower Limit = ____________ Upper Limit = ____________
Consider the following random sample observations on stabilized viscosity of asphalt specimens. 2061 2099 1982 1842 2052 Suppose that for a particular application, it is required that true average viscosity be 2000. Is there evidence this requirement is not satisfied? From previous findings we know that the population standard deviation, σ State the appropriate hypotheses. (Use α-0.05.) 90.8 Ho: μ < 2000 Hai μ 2000 Ho: μ 2000 Ha: μ 2000 Ho: μ 2000 Hai μ-2000 Ho: μ > 2000...
An electrical firm manufactures a certain type of LED light bulb and claims that the average bulb lifetime is at least 800 hours. To test this, a random sample of 60 bulbs is taken. The average life of the sample is found to be 788 hours with a standard deviation of 40 hours.(a) At a level of 0.05 significance, is there compelling evidence to doubt the comp any's claim? Be sure to state the appropriate hypotheses, and specify the rejection...
The absolute viscosity for sesame oil is supposed to average 0.0248 Pa⋅s at 50 ∘C. Suppose a food scientist collects a random sample of 3 quantities of sesame oil and computes the mean viscosity for his sample to be ?⎯⎯⎯=0.0252 Pa⋅sx¯=0.0252 Pa⋅s at 50 ∘C Assume that measurement errors are normally distributed and that the population standard deviation of sesame oil viscosity is known to be ?=0.0003 Pa⋅s The scientist will use a one‑sample ?z‑test for a mean, at a...
A random sample of 25 boxes of laundry detergent from a Normal population distribution showed that the sample mean is 372.5 grams. Does an average box of laundry detergent contain 368 grams detergent? The company has specified σ =15 grams. Find the p- Value. Where a-0.05.
5. The diameters of steel shafts produced by a certain manufacturing process should have a mean diameter of 0.255 inches. The diameter is known to have a standard deviation of σ= 0.0001 inch. A random sample of 10 shafts has an average diameter of 0.2545 inches. (a) Set up the appropriate hypotheses on the mean μ (b) Test these hypotheses using α: 0.05, what are your conclusions? (c) Find the P-value for this test. P 2.6547x1055
A coffee dispensing machine is supposed to deliver 8 ounces of liquid into each paper cup, but a consumer believes that the actual amount is less. As test he obtains a sample of 36 cups of the dispensed liquid and finds the mean content for his sample to be 7.5 ounces. If the machine operates with a standard deviation of 0.9 ounces, conduct a hypotheses test at a 0.05 level of significance as to the content of the coffee cup.