Numerade

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A machine is set to fill the small-size packages of M&M candies with 66 candies per bag. A sample revealed three bags of 65, three bags of 68, three bags of 69, and four bags of 70 candies per bag. How many degrees of freedom are there? Multiple Choice 3 12 13 14

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Gross private domestic investment is an important factor in shaping the turning points of the business cycle, especially at the troughs. Question 5 options: TrueFalse

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Beef up your grade TRUE, FALSE or UNKNOWN Each question is 6 points if correct. You are welcome to explain your reasoning, but it is not required. Let x be a random variable with domain D and E[x] is its expectation. There exists at least one value a>=E[x] such that P(x=a)>0 On a connected regular graph of degree d with n vertices such that p_(ij)=(1)/(d) for all i,jin{1,dots,n} stationary distribution of a random walk is p_(i)=(1)/(n) Assuming P!=NP any optimization problem with decision version in NP has a approximation algorithm that guarantees constant approximation ratio Assuming P!=NP, f an LP-relaxation+rounding algorithm for a problem with decision version in NP is known then it has constant ratio between IP solution and LP solution (constant integrality gap) P!=NP imply that all levels of polynomial hierarchy are distinct Beef up your grade reasoning, but it is not required. 1. Let X be a random variable with domain D and E[X] is its expectation There exists at least one value aE[X]such that P(X=a>0 TRUE FALSE UNKNOWN 2.On a connected regular graph of degree d with n vertices such that pij = I for all i, j e {l,..., n} stationary distribution of a random walk is pi = n TRUE FALSE UNKNOWN 3.Assuming PNP any optimization problem with decision version in NP has a approximation algorithm that guarantees constant approximation ratio TRUE FALSE UNKNOWN Assuming P NP, f an LP-relaxation+rounding algorithm for a problem with decision version in NP is known then it has constant ratio between ILP solution and LP solution (constant integrality gap) TRUE FALSE UNKNOWN 5.PNP imply that all levels of polynomial hierarchy are distinct TRUE FALSE UNKNOWN 5

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Your answer is incorrect. Microbes inhabiting the large intestine include obligate aerobes and facultative anaerobes. obligate aerobes.. aerotolerant, obligate and facultative anaerobes. microaerophiles, obligate aerobes, and facultative anaerobes. eTextbook and Media Save for Later Using multiple attempts will impact your score. 10% score reduction after attempt 2 Attempts: 1 of 3 used Submit Answer

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Texts: USING JAVA Write a code that uses the binary search algorithm to find a value in the given array {10, 9, 8, 7, 6, 5, 4, 3, 2, 1, 0}. 1. Implement the following generic method for binary search: public static <E> int biSearch(E[] list, E key) 2. Prompt the user to enter a value to search. IF POSSIBLE, AVOID USING binarySearch()

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Use the triangle shown to the right to evaluate the following expression. If necessary, express the value without a square root in the denominator by rationalizing the denominator.\\ cos 45°\\ cos 45°=\\ (Type an exact answer, using radicals as needed. Use integers or fractions for any numbers in the expression.)

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Use the triangle at the right to give expressions for the following in terms of the sides of the triangle, A, B, C. Note any similarities or patterns you notice in the expressions. 17. Express C in terms of A and B. 18. $\sin \theta =$ 19. $\cos \theta =$ 20. $\tan \theta =$ 21. $\sin \phi =$ 22. $\cos \phi =$ 23. $\tan \phi =$ 24. How does $\sin \theta$ compare to $\cos \phi$? 25. How does $\tan \theta$ compare to $\tan \phi$?

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Is $((p \rightarrow q) \land (q \rightarrow r)) \rightarrow \neg q$ a tautology, a contradiction, or neither a tautology nor a contradiction? To find the answer, first complete the truth table below. Which of the following answers the question? The truth table shows that $((p \rightarrow q) \land (q \rightarrow r)) \rightarrow \neg q$ can be both true and false, depending on the values of p, q, and r, which proves that it is a contradiction. The truth table shows that $((p \rightarrow q) \land (q \rightarrow r)) \rightarrow \neg q$ is true for every value of p, q, and r, and so it is a tautology. The truth table shows that $((p \rightarrow q) \land (q \rightarrow r)) \rightarrow \neg q$ is false for every value of p, q, and r, and so it is a contradiction. The truth table shows that $((p \rightarrow q) \land (q \rightarrow r)) \rightarrow \neg q$ can be both true and false, depending on the values of p, q, and r, which proves that it is neither a tautology nor a contradiction.

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(a) The game of Sim is played as follows. n dots are drawn on a piece of paper, and lines are drawn joining each pair of dots. Two players take turns colouring an uncoloured line (one red, the other blue). The first player to colour a triangle (the three lines joining three dots) in their own colour is the loser. If all lines are coloured with no single-colour triangle, the game is a draw. i. What is the largest number n for which Sim can end in a draw? (You may use results from lectures, but you must still clearly explain your answer.) ii. Three-player Sim works in the same way, but with three players (using colours red, blue and green). What is the largest number n for which three-player Sim can end in a draw (i.e. no one loses)?

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6-102. The beam has a rectangular cross section as shown. Determine the largest intensity $w$ of the uniform distributed load so that the bending stress in the beam does not exceed $sigma_{max} = 10$ MPa.

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