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mike guzman

mike g.

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After HindIII and EcoRI digestion of pAMP and pKAN plasmids, which size fragment contains the amp r or ampicillin resistance gene?

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The Ras protein is a kinase that (when bound to GTP) activates the Raf kinase by directly phosphorylating its activation loop Group of answer choices True False

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How can hormone therapy replacement be benefical to patients with borderline personality disorder?

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Which is CORRECT: A. Upon exposure to UV radiation, melanin is produced to protect the skin B. Sunlight is required to produce testosterone. C. Melanin is produced by Merkel cells. D. Vitamin D is required to release calcium ions from the blood E. None of these is correct.

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Calculate the number of moles of CO2 produced when 78.20 mL of methanol CHOHI) reacted completely with 02(g). The density of methanol is 0.79 g/mL.

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One response to the McFadden Act's limitations on bank branching was Multiple choice question. the creation of bank holding companies. increased unit banking. refusal to apply for new bank charters. shutting down many banks.

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Solve the following questions by using Lindo or Excel and use the computer output to answer questions. X1 = Adult Open Trail Bike X2 = Adult Cityscape Bike X3 = Girls Sea Sprite Bike X4 = Girls Trail Blazer Bike MAX 100X1 + 120X2 + 150X3 + 125X4 S.T. 1) X1 + 2X2 + 2X3 + 2X4 <= 108 Inventory Space 2) 3X1 + 5X2 + X4 <= 120 Assemble time 3) X1 + X3 <= 25 Manufacturing time 4) X2 + X3 + X4 >= 50 Order for total bikes Use computer output to answer the following questions. a. What is the optimal solution? What is the value of the objective function? b. How much profit would change if the store had 10 more feet of inventory space? c. If the profit on the Girls Sea Sprite Bike (X3) increases to $170, will the optimal solution change? d. If 3 more bikes have been ordered, how much will the objective function value increase or decrease? (constraint 4) e. The company is considering using overtime to increase the available assembly time (constraint 2). What would you advise the company to do regarding this option? Why?

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2. What is the running time, T(n), for the below code? Describe how you arrived at the answer (which part of the code correspond to the terms in T(n) and why). Determine the asymptotic upper bound. What is C, no in your upper bound? Plot n vs T(n) and Upper bound in the same graph for n = 1000 to 5000, in increments of 1000. [15 points] def random_func1(list1, list2): x = 0 g = 0 while(x < len(list1) + len(list2)): for i in range(len(list1)): print(list1[len(list1)-1-i]) g=g+1 y = 0 while(y < len(list2)): print(list2[y]) y +=2 x += 1 3. What is the running time, T(n), for the below code? Describe how you arrived at the answer (which part of the code correspond to the terms in T(n) and why). Determine the asymptotic upper bound. What is C, no in the upper bound? Determine the asymptotic upper bound. Plot n vs T(n) and Upper bound in the same graph for n = 10 to 1000, in increments of 10. [15 points] for i in range(n): for j in range(n): for k in range(n): k = 2 + 2

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Question 2 Not yet answered Marked out of 1.00 Flag question Transformer core are laminated in order to Minimize eddy current loss Increase the frequency Reduce hysteresis loss Decrease the magnetizing current Simplify its construction Question 3 Not yet answered Marked out of 2.00 Flag question A 2/0.4 kV, single-phase transformer takes a no- load current of 1 A and the core losses is 600 W. Its magnetizing component current will be 0.954 A 1 A 0.83 A 0.3 A 0.63 A

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Problem 3: Using induction, show that 1(1!) + 2(2!) + ... + n(n!) = (n + 1)! - 1 for all $n \ge 1$. Problem 4: Show that if R is an equivalence relation on S then $Id \subseteq R$, where $Id$ is the identity relation on S.

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