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richard goodwin

richard g.

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Mechanism. Provide the product and complete mechanism for the reaction below. You must include appropriate arrows, intermediates, and formal charges. 1. NaBH$_4$, CH$_3$OH 2. HCl, H$_2$O HO Mechanism. Provide the complete mechanism for the reaction below. You must include appropriate arrows, intermediates, and formal charges. OH 1. NaBH$_4$, CH$_3$OH 2. HCl, H$_2$O OH OH

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(06.02 MC) If the U.S. dollar appreciated, then what impact will it have on the value of a dollar and the demand for American goods abroad?

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4. Balance the equations using half-reaction method (in basic solution) I. Assign an oxidation number for each atom in a skeleton equation (reactants, products) N2H4(aq) + Ag2O(s) \rightarrow N2(g) + Ag(s) II. Separate the redox equation into two half-equations Balance the number of atoms in each half-equation. O and H balance last. Balance each half-equation for electric charge by adding electrons. Multiply each half-equation by appropriate number to adjust the coefficients: the same number of electrons appears in each half-equation. (Use least common multiple approach). Add the two adjusted half-equations to obtain an overall redox equation. III. Simplify the overall equation if it necessary/adjust to basic solution. IV. Assessment:

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B C D - A + - G E + HI How many unique nodes does the circuit have? 5 9 2 16 F

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1. Given the acceleration time graph (on the board). Construct the position time graph and velocity time graph 2. Given the position as a function of time. Calculate the velocity and acceleration at 5 seconds. $x(t) = e^{t^2} + 4t$ 3. A balloon is moving upward at a constant velocity of 5m/s. A stone was released by the passenger of the balloon while the balloon is 25 m above the ground. A car that is moving with a constant velocity of 2m/s was hit by the balloon upon impact. If the cars' height is 1m, what is the distance of the car when the stone was released?

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1 m (2) z (3) 1 m 1.4 m (4) 2 m E = 200 GPa A = 200 mm² (1) 0.5 m x

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In the lectures we mentioned that a candidate for dark energy is a scalar field named quintessence. This field is dynamically evolving in time and its energy density is given by (as in the case of the inflaton scalar field) $\rho = \frac{1}{2}\dot{\phi}^2 + V(\phi)$, while its pressure is given by $P = \frac{1}{2}\dot{\phi}^2 - V(\phi)$, where $\dot{\phi} = d\phi/dt$ and $V(\phi)$ is a potential (we are working in $c = 1$ units). Derive the expression for the equation of state parameter $w = \frac{P}{\rho}$. Assuming that $V(\phi) = V_0$, where $V_0$ is a positive constant, derive the condition for $w \approx -1$. Comment on the similarity of this case with the cosmological constant.

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Question 4 (10 points) The nori instruction is not part of the MIPS instruction set, because the same functionality can be implemented using existing instructions. Write a short assembly code snippet that has the following functionality: $t0 = $t1 NOR 0xF234. Use as few instructions as possible.

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what life seemed to be like in The Bronx in 1955, according to the Marty 1955 film.

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Find $\frac{d^2w}{dz^2}$ for the given function. $w = 5z^2 e^z$

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