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15 27 39 First, we note that 75 is 15 27 For the graph shown above, we will use the Empirical Rule to find the percentag

Posted: Wed Jul 06, 2022 12:14 pm
by answerhappygod
15 27 39 First We Note That 75 Is 15 27 For The Graph Shown Above We Will Use The Empirical Rule To Find The Percentag 1
15 27 39 First We Note That 75 Is 15 27 For The Graph Shown Above We Will Use The Empirical Rule To Find The Percentag 1 (38.03 KiB) Viewed 24 times
15 27 39 First We Note That 75 Is 15 27 For The Graph Shown Above We Will Use The Empirical Rule To Find The Percentag 2
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15 27 39 First We Note That 75 Is 15 27 For The Graph Shown Above We Will Use The Empirical Rule To Find The Percentag 3
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15 27 39 First We Note That 75 Is 15 27 For The Graph Shown Above We Will Use The Empirical Rule To Find The Percentag 4
15 27 39 First We Note That 75 Is 15 27 For The Graph Shown Above We Will Use The Empirical Rule To Find The Percentag 4 (22.73 KiB) Viewed 24 times
15 27 39 First, we note that 75 is 15 27 For the graph shown above, we will use the Empirical Rule to find the percentage of values between 75 and 87. And also, 87 is 51 63 75 39 By the Empirical Rule, 68% of values are within one standard deviation of the mean, as shown below. 15 27 39 Submit Part 87 99 Thus we know that 111 Thus we know that I of values are between 63 and 75. Enter an integer or decimal number [more..] standard deviations above the mean of 63. By the Empirical Rule, 95% of values are within two standard deviations of the mean, as shown below. standard deviation above the mean of 63. Q 51 63 75 87 99 111 51 63 75 87 99 % of values are between 63 and 87. a
22 102 Q For the graph shown above, we will use the Empirical Rule to find the percentage of values less than 42. standard deviations below the mean of 62. 32 42 52 62 72 First, we note that 42 is By the Empirical Rule, 82 92 % of values are within two standard deviations of the mean, as shown below.
Heights of redwood trees in a forest follow a normal distribution with a mean height of 151 feet and a standard deviation of 37 feet. Round answers to one decimal, if needed. a. What is the Z value of a tree that is 163 feet tall? b. What is the height (in feet) of a tree with Z-value = 2.5? Submit Question
Heights of redwood trees in a forest follow a normal distribution with a mean height of 175 feet and a standard deviation of 32 feet. Round answers to one decimal, if needed. a. What is the Z value of a tree that is 204 feet tall? 1. b. What is the height (in feet) of a tree with Z-value = 3.5? Submit Question Enter an integer or decimal number [more..]