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Mousa's research with soccer teams in postwar Iraq shows: People playing on religiously mixed teams developed more positive attitudes and behaviors People on religiously mixed teams interacted with out-group members outside of sport Intergroup contact does not work in field settings. Changes in behaviors lasted for two weeks after the season but not thereafter

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Sparx Maths 37,362 XP Malak Al Kadah Menu 1A $ 1 B $ 1C 1D 1E $ \times $ 1F Summary The colour of 30 people's hair was recorded in a survey, and the results are going to be shown in a pie chart. \begin{tabular}{c|c|c|c} Hair colour & Brown & Ginger & Blonde \\ \hline Frequency & 15 & 6 & 9 \end{tabular} a) Work out the central angle for each sector. b) Draw a pie chart to show this information. Previous Watch video Answer Desk2 27 Nov $ 08: 50 \mathrm{~GB} \vee \mathrm{a} $

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Transfer prices: (Check all that apply.) Multiple select question. have a direct impact on division income. are prices charged to outside customers. are transfers within the same company. are not used in investment centers. have a direct impact on the company's overall profits.

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In general, which treatment setting has the highest prevalence rates for adolescents with co-occurring disorders? A. Inpatient substance abuse B. Inpatient Psychiatric C. Community D. Juvenile Justice

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The weight distribution in a mobile crane is modeled as being three distinct weights, WG1 = 3.4 [kN], WG2 = 2.6 [kN], and WG3 = 2.8 [kN] with application points at the three centers of gravity G1, G2, and G3 as shown in the figure. Given the geometry $w_1$ = 1.8 [m], $w_2$ = 1.5 [m], $w_3$ = 1.2 [m], $w_4$ = 1.5 [m], and $w_5$ = 1.8 [m], find the following: Part 1. Find the maximum weight the crane can lift before it tips forward. Part 2. Find the magnitude of the normal force acting on the tire at A when the crane lifts this maximum weight (just before it tips forward). Part 3. Find the magnitude of the normal force acting on the wheel at B when the crane lifts this maximum weight (just before it tips forward).

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2. Suppose that \{O_\alpha\}_{\alpha \in \Lambda} is a collection of open sets, and \{C_\alpha\}_{\alpha \in \Lambda} is a collection of closed sets. (a) Prove that $\bigcup_{\alpha \in \Lambda} O_\alpha$ is open. (b) Is it true that $\bigcup_{\alpha \in \Lambda} C_\alpha$ is closed? Prove or provide a counterexample. 3. For sets A and B, define A + B = \{a + b : a \in A, b \in B\}.

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Texts: Use the following data to answer this question: Ag+ (aq) + e– → Ag (s) E° = +0.8 volts Zn2+ (aq) + 2e– → Zn (s) E° = +0.76 volts Write the overall balanced equation and calculate the potential for this cell.

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Calculate the attenuation constant α in [Np/m] of a 1 [GHz] plane wave as it passes through a medium with a loss tangent of 0.05 if it is known that the medium is nonmagnetic and the wavelength at that frequency is 17.32 [cm].

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For each of the parts: a. Explain your thought process in words and steps. b. Document the reason for your conclusion. c. Create an algorithm that will provide the number of poles for any size of fence with the given conditions of the problem. Write the conditions the algorithm works for. d. Create a pictorial view for #1 & #2. e. An answer only will not be counted as complete work. A. Suppose you are building a fence with long and short upright poles to hold the rails. Long poles are used only at the ends of the 72 foot fence and short poles in between. Rails are 8 feet long. B. You are building a fenced rectangular yard for your dogs that will be 32 feet by 20 feet and posts will be spaced every 4 feet. How many posts will be needed? C. Juan wants to find the cost of a taxi ride to various places in town. The taxi company indicates that there is a flat $10 charge + $2 a mile. If the airport is 30 miles away, how much will the taxi charge? Does the same algorithm work for other distances? D. Jackson works from 8 a.m. to 1 p.m. How many hours does he work? E. Marie works from 10 a.m. to 4 p.m. How many hours does Marie work? F. Sam works at the local drugstore on May 12th to May 16th from 11 a.m. to 3 p.m. daily. How many hours did Sam work?

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The drag force on a smooth sphere depends on velocity, the sphere diameter, the fluid density, and the fluid viscosity. How many independent dimensionless products are needed to describe this system? 01 ?2 03 04 05

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omar f.