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melissa crawford

melissa c.

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Consider a particle in a box surrounded by infinite walls - the so-called particle in a box problem. The box width is 1.0. Which of the 5 wavefunctions can describe the particle in that box? (Hint: recall that wavefunctions need to be differentiable (i.e. need to produce a nice derivative), and cannot penetrate into and beyond the size of the box). Explain your answer. Rank the allowed wavefunctions in order of increasing energy. U=∞ 21 ww 1 1 0- 0.2 04 0.6 0.8 0 -1 -1 -2 0 20 40 60 80 100 1.0 0.5 1.0 0.5 0.2 0.4 0.6 -0.5 -1.0 0.8 1.0 -0.5 0.2 0.4 0.6 0.8 1.0 -1.0 1.0 0.5 -0.5 -1.0 0 1 AAAAA 08 10

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Requirements: Write the Boolean functions for the below circuit diagrams: Z Z Z Y X X Y 3 ---

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According to the DSM-5 diagnostic specifier, an individual with an estimated IQ of ________ would be diagnosed with Intellectual Disability, moderate: ? 89-69 ? 69-50 ? 49-35 ? under 35

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Question 1 Define significant figures. Question 2 Give the number of significant in each measurement. a. 28 m b. 3.025 kg c. 0.0002840 s d. 150, 315, 280 people e. 0.0056 m$^2$ Question 3 Would you expect AgCl to have lowest solubility in water? Explain why? Question 4 Based on solubility rule, would AgBr be soluble in water? Reason.

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Solve the following equation for \(x\) by using the quadratic formula. If there is more than one solution, enter your solutions as a comma-separated list, like \"1, 3\". \(5x^2 + 9x + 2 = 0\) \(x =\)

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Problem #8. (10%) Find $\frac{dw}{ds}$ and $\frac{dw}{dt}$ using the appropriate chain rule. Evaluate each partial derivative at a given values of $s$ and $t$: $w = \sin(2x + 3y)$, $x = s + t$, $y = s - t$; $s = 0$, $t = \frac{\pi}{2}$.

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There are no errors in the text provided.

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Which 2 x 2 table correctly organizes the following information? Participant # BPA consumption? Cancer? 1 Yes Yes 2 Yes Yes 3 Yes No 4 Yes No 5 Yes No 6 No Yes 7 No No 8 No No D+ D- E+ 2 2 E- 1 3 D+ D- E+ 1 3

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In one study on physical activity, participants used accelerometers and a seven-day travel log to monitor their physical activity. Researchers used the data from each participant to quantify the amount of daily physical activity and to classify each participant as a nontransit user, or a low, mid, or high-frequency transit user. Here is a summary of physical activity in minutes per day broken down into walking and non-walking activities. One-way ANOVA was used to compare the groups across each activity. Activity Mean Lower Higher P-value Walking 21.84 25.48 34.4 36.5 <0.001 Non-walking 16.0 13.5 11.9 15.2 0.24

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Marigold Shutters has the following inventory information. Nov. 1 Inventory 50 units @ $4.00 8 Purchase 150 units @ $4.00 17 Purchase 50 units @ $8.00 25 Purchase 100 units @ $9.00 A physical count of merchandise inventory on November 30 reveals that there are 50 units on hand. Assume a periodic inventory system is used. Cost of goods sold (rounded to the nearest dollar) under the average-cost method is ? $1806. ? $1768. $1822. $1800.

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