What hypothesis testing procedure should you use to answer these questions? Assume all samples are simple random samples, and assume x = 0.05 if it isn't specified. A manufacturing company claims that 90% of items produced by a certain process are nondefective. An improvement in the process is being considered that they feel will raise the proportion of nondefectives above the current 90%, but costs a considerable amount. A sample of 121 items are produced with the new process and 7 are defective. Is this evidence sufficient (at x = 0.05) to conclude that the method has been improved? One sample z-test for the population mean. Two sample z-test for the population means. One sample z-test for proportions. Two sample z-test for proportions. One sample t-test for the population mean. None of our hypothesis tests fit.

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What hypothesis testing procedure should you use to answer these questions?
Assume all samples are simple random samples, and assume x = 0.05 if it isn't
specified.
A manufacturing company claims that 90% of items produced by a certain process
are nondefective. An improvement in the process is being considered that they feel
will raise the proportion of nondefectives above the current 90%, but costs a
considerable amount. A sample of 121 items are produced with the new process and
7 are defective. Is this evidence sufficient (at x = 0.05) to conclude that the method
has been improved?
One sample z-test for the population mean.
Two sample z-test for the population means.
One sample z-test for proportions.
Two sample z-test for proportions.
One sample t-test for the population mean.
None of our hypothesis tests fit.
21
Transcribed Image Text:What hypothesis testing procedure should you use to answer these questions? Assume all samples are simple random samples, and assume x = 0.05 if it isn't specified. A manufacturing company claims that 90% of items produced by a certain process are nondefective. An improvement in the process is being considered that they feel will raise the proportion of nondefectives above the current 90%, but costs a considerable amount. A sample of 121 items are produced with the new process and 7 are defective. Is this evidence sufficient (at x = 0.05) to conclude that the method has been improved? One sample z-test for the population mean. Two sample z-test for the population means. One sample z-test for proportions. Two sample z-test for proportions. One sample t-test for the population mean. None of our hypothesis tests fit. 21
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