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Discuss a social norm that is present in your culture, and discuss the social roles that people are expected to fulfill to satisfy that social norm.

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38 The distribution of SAT scores in math for an incoming class of business students has a mean of 610 and standard deviation of 20. Assume that the scores are normally distributed. Find the probability that an individual’s SAT score is less than 600. Find the probability that an individual’s SAT score is between 590 and 620. Find the probability that an individual’s SAT score is greater than 650. What scores will the top 5% of students have? Find the standardized values for students scoring 540, 600, 650, and 700 on the test. Explain what these mean.

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12 If the expression $ 2 x^{2}-7 x+M $ is divided by the binomial $ 2 x+5 $, the remainder is $ \frac{4 M}{2 x+5} $. What is the value of $ M $ ? A) 6 B) 10 C) 36 D) 100 A

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is a passage sung in a spoken style that advances the narrative in all Baroque vocal genres. Recitative Chorus Overture Aria

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Submit an Active Learning Template: Nursing Skill for Oxygen Saturations. Remember that every field must be filled out. If there is truly no information for a given field, please write N/A in the field. However, I will be questioning you on any section where you have marked N/A to ensure that you aren't missing vital knowledge.

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2. Indicate which of the following are final tableaus. For those that ARE final tableaus state the solution. For those that are NOT final tableaus, put in final form and state the solution. $\begin{bmatrix} 1 & 0 & 0 & -3 \\ 0 & 1 & 6 & 2 \\ 0 & 0 & 6 & -18 \end{bmatrix}$ $\begin{bmatrix} 1 & 0 & -5 & -2 \\ 0 & 1 & 4 & 12 \\ 0 & 0 & 0 & 0 \end{bmatrix}$ $\begin{bmatrix} 1 & 0 & 0 & 3 \\ 0 & 4 & -2 & 5 \\ 0 & 2 & -1 & 7 \end{bmatrix}$

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A Stat 510 student works at the IT Help Desk at Hale Library. She works there Tuesdays and Thursdays 6 pm - 10 pm and on Sunday 1 pm - 5 pm. On average, she receives 2.4 walk-ins per shift on Tuesdays and Thursdays and 3.2 walk-ins on Sundays. Assume walk-in arrivals occur randomly at a constant rate, and different periods of time are independent. Assume that the proportion of walk-in problems that have a quick solution follows a Beta distribution. 5. Let r.v. $X$ = the time in hours until her first walk-in on a Tuesday shift. What is the distribution of $X$? Hint: How many hours are in a shift? a. $X \sim \text{Exp}(0.6)$ b. $X \sim \text{Exp}(2.4)$ c. $X \sim \text{Gamma}(4, 2.4)$ d. $X \sim \text{Gamma}(1, 2.4)$ e. $X \sim \text{Gamma}(4, 0.6)$ f. $X \sim \text{Gamma}(1, 0.6)$ g. None of the above. 6. FORMULA. What is the probability that she will wait more than 1.5 hours for the first customer of a Sunday shift? (Use four digits after the decimal point, e.g., 0.1234)

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Match the functions with their graphs. co f(x) = log?(x) bo f(x) = log??(x) ao f(x) = log?/?(x) do f(x) = log?(x)

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13 This question concerns Core Practical 4; the measurement of viscosity of a liquid using the falling ball method. If you were not able to do this experiment, base your answer on the school experiment and use the sample data given. a) Write a report of the falling ball method of measuring viscosity. Ensure you describe the importance of the shape of the falling object, laminar flow and the attainment of terminal velocity. b) Using a graduated syringe I found that 20 droplets was 0.89 ml (don't forget that one ml is equivalent to 1 cm³). Calculate the radius of one drop, expressing your answer in m. c) I found that 50 ml of the oil I used had a mass of 46.34 g. Calculate the density of the oil in kg m³. At the temperature of the room where the experiment was done, the density of water is 998.2 kg m³. The timings for the droplets of water falling through the oil were: Table 2 Data from a falling ball experiment Distance fallen/cm 10 Timings/s 13.40 13.47 13.51 13.21 13.40 d) Using these data (or your own), calculate the viscosity of the oil

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(i) Design an efficient algorithm (pseudocode or a succinct verbal description) that checks whether an array of size n has a pair of numbers whose product is M. (ii) What is the worst-case running time for your solution? Explain. (iii) Using a loop invariant, prove that your algorithm is correct. *Tip: Given {5, 2, 7, 4, 6} and M = 28, your solution should return "True" (because 7x4=28). ------ Quadratic time algorithms are not efficient solutions.

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