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jessica miller

jessica m.

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Photorespiration occurs when rubisco combines RuBP with which of the following molecules? O glyceraldehyde 3-phosphate O CO$_2$ O O$_2$ O H$_2$O

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6. For the open-loop pole-zero plot shown in Figure P8.4, sketch the root locus and find the break-in point. [Section: 8.5] FIGURE P8. 4

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How many ways are there to select 10 countries in the United Nations to serve on a council if 2 is selected from a block of 53, 1 are selected from a block of 63 and 7 are selected from the remaining 73 countries?

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The energy diagrams shown to the right correspond to the reactions A + B ? AB and D + E ? DE. Both processes have the same activa- tion energy $E_a$. ? E P A + B E ? E p E DE AB D + E Reaction Path Reaction Path Reaction Rate Homework • Unanswered • Due Mar 13th, 11:30 AM If we assume that T, P, and the initial concentrations of all of the reactants in these two processes are the same. Which of these reactions would you expect to be faster? Select an answer and submit. For keyboard navigation, use the up/down arrow keys to select an answer. a A + B b D + E c Both would have a similar rate d More information is needed to decide

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3. - DETAILS OSCOLPHYS2 21.1.WA.002. Which of these statements is true about resistors connected in parallel? ? The potential drop across each resistor will be the same. ? Both the current passing through and the potential drop across each resistor are the same. ? The same amount of current will pass through each resistor. ? Both the current passing through and the potential drop across each resistor are different. Additional Materials eBook Submit Answer 4. 1-1. DETAILS OSCOLPHYS2 21.1.WA.014. MY NOTES MY NOTES PRACTICE ANOTHER All household circuits are wired in parallel. A 1220-W toaster, a 310-W blender, and a 55-W lamp are plugged into the same outlet. (The three devices are in parallel when plugged into the same outlet.) Assume that this is the standard household 120-V circuit with a 15-A fuse. (a) What current is drawn by each device? $I_{toaster}$ = A $I_{blender}$ = A $I_{lamp}$ = A (b) To see if this combination will blow the 15-A fuse, find the total current used when all three appliances are on. $I_{total}$ = A Additional Materials eBook

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Given that ∫f(x) dx = 27, what is ∫3f(w) dw?

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Walrasian equilibrium is Pareto optimal, do you agree? Answer with appropriate proof for your claim.

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A monopolist in a small market has a weekly total cost of TC(Q)=0.05Q^2+20Q+500. Q is measured in units per week and total cost is measured in dollars per week. The market demand is Qd = 880-20P a) What is the monopolist's minimum efficient scale? What is the monopolist's Average Cost when producing at minimum efficient scale? b) Find the monopolist's marginal revenue function. c) Find the profit maximizing level of output (QM) and the monopolist price (PM). d) What are consumer surplus and producer surplus in this market? e) Compute the monopolist's accounting profit. What is the difference between the monopolist's producer surplus and its accounting profit? f) Compute the price elasticity of demand when Q = QM. And show that the monopolist price and output solve MC(QM) = PM (1+1/eD) g) Find the level of output where P = MC and label it QPC. h) Find the industry total surplus when output is QPC and the deadweight loss due to the monopoly. Suppose the market was not a monopoly and that three identical price-taking firms each with total costs equal to TC(q)=0.05q^2+20q+500 were selling the product. i) Find the supply curve of each individual firm. k) Find the market supply curve. 1) Find the short run equilibrium price and quantity in this market. m) Find the amount of output that each firm produces each week. Is the firm earning accounting profits? n) Should the typical firm remain open in the short run? Why? o) In the long run, should the typical firm eventually go out of business? Why?

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Consider the following data: \begin{tabular}{|c|c|c|c|c|c|} \hline x & -7 & -6 & -5 & -4 & -3 \\ \hline P(X = x) & 0.2 & 0.2 & 0.2 & 0.2 & 0.2 \\ \hline \end{tabular} Step 5 of 5: Find the value of $P(X < -4)$. Round your answer to one decimal place.

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1. (4 points) Create an anonymous function for the equation shown below: \(Y = \frac{x^3}{3} - \frac{5x^2}{2} + 6x + 4\) between \(x = 2\) and 4 a. Plot the above function from \(x = -2\) to 6. b. Use the fminbnd utility to locate the minimum for \(2 < x < 4\). Answer: The minimum occurs at (3, 8). The plot is shown below:

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