Numerade

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What is a typical healthy adult's RDA for protein? Multiple choice question. 1.5 g/kg of body weight 0.5 g/kg of body weight 1.0 g/kg of body weight 0.8 g/kg of body weight

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Identify the type of bonding you would expect to find in each of the following substances. select the single best answer for eacth part. Part 1 of 3 $ \mathrm{N}_{2} \mathrm{O}_{4}(\mathrm{~g}) $ ionic metalic covalent Part 2 of 3 $ \mathrm{ZnS}(\mathrm{s}) $ covalent metallic ionic Part 3 of 3 $ \mathrm{SO}_{2}(\mathrm{~g}) $ metallic ionic covalent Check

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For water the numerical value of a is 5.464 and the numerical value of b is 0.0305. Use the van der Waals equation to calculate the pressure of a sample of water at 515.0C with a molar volume of 2.93 L/mol. Round your answer to 3 significant digits.

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Given a positive interest rate, it is impossible for the future value of a given sum to exceed its present value. True False

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You learned that there are some arguments in support of restricting imports. Match the right and left sides correctly: Group of answer choices Infant industry argument Anti-dumping laws Environmental protection argument Unsafe consumer products argument National interest argument

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[Using Euler's Formula] x'(t) = -uy(t) + cos(ωt) and y'(t) = ux(t) + sin(ωt), with x(0) = 1 and y(0) = 0, where ω does not equal u. (a) Letting m(t) = x(t) + iy(t), display that m(t) satisfies the IVP m'(t) - ium(t) = e^(iωt) with m(0) = 1. (b) Solve the IVP for m(t) and thus find x(t) and y(t).

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Using simple sketches to illustrate your answer, explain how you would monitor and evaluate the success of this polymerisation and evaluate whether the reaction is under RAFT control.

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Let $\lim_{x \to 9} f(x) = 6$ and $\lim_{x \to 9} g(x) = 2$. Use the limit rules to find the following limit. $\lim_{x \to 9} \frac{f(x) + g(x)}{4g(x)}$

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Value an umbrella stand that sells 38 umbrellas when it is rainy and 0 when not. The probability of rain on any given day is 36%. Each umbrella sells for $5 and costs $1 to make. There are no other costs. The business lasts 2 years and the company does not pay tax. Calculate the discounted cash flow and show all work.

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Problem III: A square in the xy-plane with center at the origin has sides of length 2d. Analyze the two different situations below. 1. At the vertex at (d, d, 0) you place a charge +Q. At the vertex at (-d, d, 0) you place a charge +Q. At the vertex at (-d, -d, 0) you place a charge +Q. At the vertex at (d, -d, 0) you place a charge +Q. Compute the electric field $E$ at the point (0,0,z). You may assume z > 0. Write an approximate answer for $E$ with z >> d. 2. At the vertex at (d, d, 0) you place a charge +Q. At the vertex at (-d, d, 0) you place a charge -Q. At the vertex at (-d, -d, 0) you place a charge +Q. At the vertex at (d, -d, 0) you place a charge -Q. Compute the electric field $E$ at the point (0,0,z). You may assume z > 0

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