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with a mean of 515 and a standard deviation of 135, what percentage score 110-515 using the 68-95-99.7 rule
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You are dealing with scores between the mean and 3 SD below the mean. This is on one side only. What does that tell you?
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almost done with Algebra...help!
2 3x – 6(2x – 0.055) = 10x + 0.515 I don't know what want but assuming your solving for x...
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To solve the equation 2(3x) – 6(2x – 0.055) = 10x + 0.515, you can follow these steps: Step 1:
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A startled armadillo leaps upward, rising 0.515 m in the first 0.203 s. (a) What is its initial speed as it leaves the ground?
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hf=hi+vi*t-4.8t^2 you know hi=0, hf, t solve for vi at the top, vf=0 vf^2=vi^2+2gh where g=-9.8
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A startled armadillo leaps upward, rising 0.515 m in the first 0.190 s. (a) What is its initial speed as it leaves the ground?
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To answer these questions, we can use the equations of motion under constant acceleration. Let's go
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The mean of a set of normally distributed data is 550 and the standard deviation is 35.
What percent of the data is between 515
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Normalize 515 and 585, namely z(515)=(515-550)/35=-1 z(585)=(585-550)/35=1 The percent is the
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Mackenzie solved the problem 1.35×1.4. Which shows the correct work to find the product?
(1 point) Responses
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The correct work to find the product of 1.35 × 1.4 is (135 × 14) × (110 × 110).
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i took the sat and received a score of 488 on the math section. the average score was 445 with a standard deviation of 110.
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Z = (score-mean)/SD Find table in the back of your statistics text labeled something like "areas
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Given a population of scores is normally distributed with mu of 110 and a standard deviation of 8 the percentage of scores that
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Z = (score-mean)/SD Find table in the back of your statistics text labeled something like "areas
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Scores on the GRE (Graduate Record Examination) are normally distributed with a mean of 528 and a standard deviation of
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see related questions below
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When Corey goes bowling, his scores are normally distributed with a mean of 100 and a standard deviation of 10. Using the
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According to the empirical rule, about 68% of the data falls within one standard deviation of the
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When Sophie goes bowling, her scores are normally distributed with a mean of 110 and a standard deviation of 10. What percentage
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To find the percentage of games that Sophie scores higher than 129, we first need to calculate the
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