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brandy calvet

brandy c.

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Which of the following is the electron configuration of $Fe^{2+}$ ion? Select an answer and submit. For keyboard navigation, use the up/down arrow keys to select an answer. a $[Ar]3d^6$ b $[Ar]3d^8$ c $[Kr]3d^74s^2$ d $[Kr]3d^5$

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A thin-walled cylindrical tube made of 7075-T6 aluminum has a wall thickness of 2.5 mm and a diameter at mid-thickness of 50 mm. An axial load of 60 kN torsion is applied along with a torque of 1.0 kN·m. What is the safety factor against yielding? E = 71 GPa 0.2% yield strength, σy = 469 MPa Ultimate strength, σ = 578 MPa Elongation 100εf = 11

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In which of the following situations would it be MOST advantageous to be selling bonds? Select one: A. The nominal interest rate is 2 percent and the expected inflation rate is 0 percent. B. The nominal interest rate is 2 percent and the expected inflation rate is -2 percent. C. The nominal interest rate is 7 percent and the expected inflation rate is 4 percent. D. The nominal interest rate is 14 percent and the expected inflation rate is 8 percent. E. The nominal interest rate is 10 percent and the expected inflation rate is 9 percent.

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e. Suppose that there is a bankruptcy cost of $30m, what is the market price of the junior debt?

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Question 15, 2.4.35 U A B 1 7 8 3 9 12 10 13 11 HW Score: 46.88%, 15 of 32 points Points: 0 of 1 Save BUC = (Use ascending order. Use a comma to separate answers as needed. Type each answer only once.)

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What is true about marginal revenue compared to the demand curve?

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(11) \( \sinh \left(1+\frac{i \pi}{2}\right)= \)

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Which one of these conclusions did both Tolman and Bandura reach in their respective research? a. Learning can be latent. b. Observable behavior is required for learning. c. Learning is always participatory. d. Insight learning is the most common form.

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Let $\alpha: \mathbb{Z} \to \mathbb{Z}$ be a ring homomorphism. Prove that for all $n \in \mathbb{Z}$, \begin{align*} \alpha(n) = n \end{align*}

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2. Use the graph to find limits (4% each) \lim_{x\to -5} f(x) \lim_{x\to -3} f(x) \lim_{x\to 2^-} f(x) \lim_{x\to 2^+} f(x) \lim_{x\to 2} f(x)

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