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peggy bravo

peggy b.

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test to determine whether the following vergent. 5 iv) $\sum_{k=1}^{\infty} \frac{\cos^2 k}{k^2+1}$ +4k +3 1 2 1 Rep

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Question 3 of 5.In which situations may a taxpayer claim exemption from withholding on their Form W-4, Employee's Withholding Certificate? Did not have a federal income tax liability for the prior year and do not expect to have any liability for the current year. Would like to have taxes withheld from a second job. Experienced a life-changing situation that will result in losing eligibility for one or more tax credits. Have considerable amounts of self-employment or investment income

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Problem 12. Create a random k x k symmetric matrix whose entries are integers between 0 and 10. In []: k = 5 # Write your code below Problem 13. Find the average values of X in all 3x3 sliding windows. In []: X=np.arange(25).reshape(5,5) # Write your code below Problem 14. Delete the repeated rows from X. In []: np.random.seed(0) X = np.random.randint(0,3, (10,2)) #print(X) # Write your code below Problem 15. Delete the repeated rows from X without changing the oder in which each row appears. In []: np.random.seed (0) X = np.random.randint(0,3,(10,2)) # Write your code below Problem 16. Create a r X r matrix with values 1, 2, ..., r 1 just below the diagonal. In []: r = 6 # Write your code below Problem 17. Each row of X is the coordinates of a point in 3D-space. Find the distances between these points and the center of the these points. In []: import numpy as np X=np.random.randn(10) def f(i,j): return np.sqrt(np.sum ((X[i]-X[j])**2,1)) # Write your code below

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9) For Boolean expression S = ABC(D + E + F) + G(H + I(K + L + O)) a) Implement the following logic using compound CMOS gates: Draw the CMOS transistor level schematic of pull-down and pull-up network. b) Size the pull-down and pull-up networks for the worst-case scenario. (Assume µn/µp = 4) c) Based on your sizing results, what is the ratio of best-case and worst-case fall/rise delays?

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Capital Goods A E B F D C 0 PP? PP? PP? Consumer Goods Refer to the diagram. An improvement in technology will Multiple Choice shift the production possibilities curve from PP? to PP?.

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What is the IUPAC name of the following compound? CH$_3$ O\\ CH$_3$CHCHCH$_3$ CH$_3$

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how many net ATP is required per urea cycle? ? 1 ? 4 ? 2 ? 3

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The replies should be correct and constructive. For example, constructive replies include making a correction, filling in a missing step, giving an alternate solution, asking for genuine clarification, or showing your own work. for this question Prove the following statement by mathematical induction: For all integers n >= 0, 2n < (n+2)! is this answer right? We need to follow two steps, 1. Base Case - we will prove that the statement holds for the smallest value in the domain which in this case n >= 0 2. Inductive Step Assume that the statement holds for some arbitrary positive integer k (the induction hypothesis) and then prove that it also holds for k + 1. Base Case, n = 0. 2n = 2 * 0 = 0 (n + 2)! = (0 + 2)! = 2! Since 0 < 2! is true, the base case holds! Inductive Step, assume the statement is true for k where 2k < (k + 2)!, now prove the same for k + 1 Hypothesis: assume 2k < (k + 2)! Now consider n = k + 1 2n = 2(k + 1) = 2k + 2 (n + 2)! = (k + 3)! = (k + 2)! * (k + 3) Since we know 2k < (k + 2)! from the hypothesis we can write: 2k + 2 < (k + 2)! + 2 After simplifying we get: 2k < (k + 2)! which equals our hypothesis. Therefore 2n < (n + 2)! holds!

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Problem 4) (20 points) Consider two pulse signals, the first is periodic, and the second is not. Note: For this problem, wherever possible, simplify your answer(s) to remove all complex exponentials, and reduce your answer(s) to include only one sine or cosine term. a) Given the periodic pulse signal shown below with period T, determine the exponential Fourier Series representation for the signal. B -2T -T 0 +T 2T

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1. The following coordinates were obtained with GPS. a. Sketch the relationship b. Find the azimuth from station Paul to station Ringo c. Find the horizontal distance between the stations STA North (USf) Paul 1755301.423 East (USf) 855309.174 Ringo 1756409.877 854113.268

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