Rule of 68-95-99.7 is a rule of thumb for the probability of falling within 1, 2, and 3 standard deviations from the mean in the normal distribution. It can be used in a wide range of practical...


Rule of 68-95-99.7 is a rule of thumb for the probability of falling within 1, 2, and 3 standard deviations from the mean in the normal distribution. It can be used in a wide<br>range of practical settings, especially when trying to make a quick estimate without a calculator or Z-table. While of the following is True?<br>A. The area under a normal curve that is above Z = 2 (i.e. right tail area), is about 0.95 or 95%.<br>B. The area under a normal curve that falls inside of |Z|=2, is about 0.95 or 95%.<br>C. The area under a normal curve that is outside of |Z|=2, is about 0.95 or 95%.<br>D. The area under a normal curve that is below Z = 2 (i.e. left tail area), is about 0.95 or 95%.<br>

Extracted text: Rule of 68-95-99.7 is a rule of thumb for the probability of falling within 1, 2, and 3 standard deviations from the mean in the normal distribution. It can be used in a wide range of practical settings, especially when trying to make a quick estimate without a calculator or Z-table. While of the following is True? A. The area under a normal curve that is above Z = 2 (i.e. right tail area), is about 0.95 or 95%. B. The area under a normal curve that falls inside of |Z|=2, is about 0.95 or 95%. C. The area under a normal curve that is outside of |Z|=2, is about 0.95 or 95%. D. The area under a normal curve that is below Z = 2 (i.e. left tail area), is about 0.95 or 95%.

Jun 03, 2022
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