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Which is the correct equilibrium constant expression for the following reaction? 2BrF5 (g) = Br2 (g) +5F2 (g) K = [Br2] [F2]/ [BrF5] K = [Br2] [F2]^5 / [BrF5]^2 K = [Br2] [F2]^2/ [BrF5]^5 K = [BrF5]^2/ [Br2][F2]^5 K = 2[BrF5]^2/ ([Br2] × 5[F2]^5)

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Select all that apply Self-monitoring helps people: ☐ alter their environment. ☐ to improve their culinary skills. ☐ reveal food eating patterns. ☐ understand more about their habits.

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The sales tax rate in Fort Worth, Texas, is 8.25%. Find the tax charged on a purchase of $28.72.

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Diversity in policing started to make a mark during this era. The Chicago School Reform Era Political Era Community Era

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$\sqrt{7n^7+4}$ \newline Part 1: Compare with What? \newline We should compare $a_n = \frac{8n}{\sqrt{7n^7+4}}$ with the sequence: \newline $b_n = 1/\sqrt{n}$ \newline $b_n = 1/n$ \newline $b_n = 1/\sqrt{n^3}$ \newline $b_n = 1/n^2$ \newline $b_n = 1/\sqrt{n^5}$ \newline And now we evaluate: $\lim_{n \to \infty} \frac{a_n}{b_n} = \frac{(8n^3\sqrt{n})}{(7n^7+4)}$ \newline Part 2: Conclusion \newline And because the series $\sum_{n=1}^{\infty} b_n$ ? \newline by the ? \newline we can conclude that $\sum_{n=1}^{\infty} \frac{8n}{\sqrt{7n^7+4}}$ ?

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Question 9 When the percentage change in quantity demanded is ______ the percentage change in price, we say the price elasticity of demand is ______ a. equal to; perfectly inelastic b. less than; elastic c. greater than; inelastic d. less than; inelastic

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In-n-Out Burger is considering having a store in the UTEP campus or downtown. The costs of doing business in UTEP and downtown are as follows: - UTEP: Annual cost $50,000/yr, Annual disbenefit $6,500/yr, Annual benefit $45,000/yr - Downtown: Annual cost $67,000/yr, Annual disbenefit $8,000/yr, Annual benefit $56,000/yr What is the incremental B/C ratio, that is, (B/C)? A. >1 B. 0.559 C. 0.716 D. 0.770

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The value of R decreases to one-sixth of its original value when switch S is closed. Determine the value of R. 392 Your response differs from the correct answer by more than 100%. Need Help? Show My Work (Optional)

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4. Given T=xy². Find the value of $V = \int_a^b (\nabla T) \cdot dl$ (note: dot product) for the path: (0,0,0) to (2,0,0) (first define: dl, and integration limits); $V = \int (\nabla T \cdot dl)$

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Suppose that the transform from Frame 1 to Frame 0 is given by the homogeneous transform \begin{bmatrix} -0.70 & 0.71 & 0.29 \\ -0.71 & -0.70 & 0.43 \\ 0.00 & 0.00 & 1.00 \end{bmatrix} $T_{10} =$ and the transform from Frame 1 to Frame 2 is given by \begin{bmatrix} 0.81 & 0.59 & 0.50 \\ -0.59 & 0.81 & -0.91 \\ 0.00 & 0.00 & 1.00 \end{bmatrix} $T_{12} = $

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john w.