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Nitella [24]
2 years ago
11

AAASSSAAAPPP!!!! Which is the best choice for avoiding gang involvement?

Health
2 answers:
Rina8888 [55]2 years ago
4 0

Answer:

B) Spend time with friends who listen to their parents!

Explanation:

If they listen to their parents, then they probably would ask their parents before joining a gang. Most parents would say no.

I hope I was able to help! :)

Alekssandra [29.7K]2 years ago
3 0
The answer to this is B
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<em>The correct option is C) work individually with clients.</em>

Explanation:

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Which action is a well-known symptom of body dysmorphic disorder?
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seeking reassurance from others and relying on cosmetic procedures to shape ones body. Hope this helps!

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Scores on the SAT test have a mean of 1518 and a standard deviation of 325. Scores on the ACT test have a mean of 21.1 and a sta
nika2105 [10]

The complete question is:

Scores on the SAT test have a mean of 1518 and a standard deviation of 325. Scores on the ACT test have a mean of 21.1 and a standard deviation of 4.8. Which of the following choices is <u>NOT</u> true?

Options:

A) The ACT score of 17.0 is relatively better than the SAT score of 1490

B) An SAT score of 1490 has a z score of -0.09

C) The SAT score of 1490 is relatively better than ACT score of 17.0

D) An ACT score of 17.0 has a z score of -0.85

<h2>Answer:</h2><h2 />
  • <em><u>C) The ACT score of 17.0 is relatively better than the SAT score of 1490:</u></em><em>        </em><u>NOT true</u>

<h2>Explanation:</h2><h2></h2>

To compare scores on different scales or from different groups you need to use a normalized standardized statistic, like the z-score.

          z-score=(score-\mu)/\sigma

Where \mu is the mean of the sample, and \sigma is the standard deviation.

<u>1. Find the z-core for an ACT score of 17.0 </u>

          z-score=(score-\mu)/\sigma\\ \\ z-score=(17.0-21.1)/4.8\\ \\ z-score=-0.85

That means that the ACT score of 17.0 is 0.85 standard deviations below the meqan.

<u>2. Find the z-score for an SAT score of 1490</u>

            z-score=(score-\mu)/\sigma\\ \\ z-score=(1490-1518)/325\\ \\ z-score=-0.086\approx -0.09

That means that the SAT score of 1490 is 0.09 standard deviations from the mean.

<u>3. Conlusion:</u>

Since the z-score of the SAT score of 1490 is greater than the z-score of the ACT of 17.0, the SAT score of 1490 is relatively better than the aCT score of 17.0.

As for the answer choices:

  • <em>A) The ACT score of 17.0 is relatively better than the SAT score of 1490</em>: NOT true. ← correct answer

  • <em>B) An SAT score of 1490 has a z score of -0.09</em>: TRUE

  • <em>C) The SAT score of 1490 is relatively better than ACT score of 17.0</em>: TRUE

  • <em>D) An ACT score of 17.0 has a z score of -0.85</em>: TRUE.

4 0
2 years ago
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