Question: Why are standard z values so important? Is it true that z values have no units of measurements? Why would this be desirable for comparing
Why are standard z values so important? Is it true that z values have no units of measurements? Why would this be desirable for comparing data sets with different units of measurement? How can we assess differences in quality or performance by simply comparing z values under a standard normal curve? Examine the formula for computing standard z values. Notice that it involves both the mean of a data and the standard deviation. Recall that in Chapter 3 we commented that the mean of a data collection is not entirely adequate to describe the data; you need the standard deviation as well. Discuss the topic again in light of what you now know about normal distributions and standard z values.
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