Numerade

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product of $ \cosh 2 x, 2 e^{\wedge} 2 x, 4 e^{\wedge}-2 x $

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E= [a b c 1 2 3 d e f], detE = 31, F =[2a 2b 2c 3 6 9 d e f] find det F

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Solve the following by calculating the infusion time in hours. Ordered: 1495 milliliters 0.45% NS at 65 milliliters per hour. What is the total time of infusion?

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4. Based on your answer from question #3, which reagent (CuCl2 ? 2H2O or Al) is the limiting reactant? Which is the excess reactant? 5. Calculate the grams of copper you actually obtained in the experiment (actual yield). 6. Calculate the percent yield of copper.

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Differentiate $f(t) = \ln(16) + e^7 + \sin(\pi/4)$.\newline$f'(t) = $

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Does $\int_9^\infty \frac{e^{-2x}}{x} dx$ diverge or converge?

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Find the exact length (no decimal approximations) of the parametric curve $x(t) = t \cos t$, $y(t) = t \sin t$ for $0 \le t \le 2\pi$. Show which Integration technique is used and SHOW ALL THE STEPS.

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Part 1 of 2 The graph below shows points on the xy-plane. It represents a function, but the function is not invertible. 11 10 9 8 7 6 5 4 3 2 1 -1 1 2 3 4 5 6 7 8 9 10 11 What is the least number of points that could be removed in order to make the remaining points represent y as an invertible function of $x$?

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Consider a spin-1 particle with no orbital degree of freedom. Let H = S + aS + S - S, where Sx = 1/âˆš2 (S+ + S-), with a < 1. A. Use degenerate perturbation theory to calculate the energy shift to the first order in Î±. (8 points) B. Use degenerate perturbation theory to calculate the energy shift to the second order in Î±. (12 points) C. Compare the above results with the exact answers. (5 points)

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Question 2: Write down the output expression of below circuit. X' Z 2x1 mux Y+Z' Solution 2: x'+y wx' f(x,y,z)

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raul p.