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jerry gibson

jerry g.

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When using a Profitability index to select projects high value is preferred over a low value true or false

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what are the limitations of using mix method research in criminal justice

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Extinction (in operant conditioning) occurs when ____. Question 13 options: the response is punished the response is no longer followed by reinforcement the response is no longer followed by punishment the person or animal is blocked from doing the response

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Explain how your instruction engaged students in developing an essential content strategy and related skills.

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8. [-17.69 Points) DETAILS TANFIN12 5.3.036. MY NOTES Yumi's grandparents presented her with a gift of $18,000 when she was 12 years old to be used for her college education. Over the next 5 years, until she turned 17, Yumi's parents had invested her money in a tax-free account that had yielded interest at the rate of 4.5%/year compounded monthly. Upon turning 17, Yumi now plans to withdraw her funds in equal annual instaliments over the next 4 years, starting at age 18. If the college fund is expected to earn interest at the rate of 5%/year, compounded annually, what will be the size of each installment? (Assume no interest is accrued from the point she turns 17 until she makes the first withdrawal. Round your answer to the nearest cent.) Submit Answer 9. [-17.59 Points] DETAILS TANFIN12 5.3.038. MY NOTES Jennifer is the owner of a video game and entertainment software retail store. She is currently planning to retire in 30 years and wishes to withdraw $12,000/month for 20 years from her retirement account starting at that time. How much must she contribute each month for 30 years into a retirement account earning interest at the rate of 2%/year compounded monthly to meet her retirement goal? (Round your answer to the nearest cent.)

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Example 5. Given the power series $\sum_{n=1}^{\infty} \frac{x^n}{n5^n}$ (a) Find the radius R of convergence. (b) Find the open interval of convergence. (c) Test the endpoints to determine the full interval of convergence.

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Dreamerash Lives in Wonderland. He loves a girl named Tania. They live in two different cities. Today Tania told him that she is coming to Dreamerash's city for a work. She told him that she will stay in a hotel. But unfortunately as their communication link broke up she couldn't tell him the exact hotel. After her arriving in the city they can again communicate with each other. Since they've not seen each other for a long time he wants to meet her as soon as possible after her arrival in the city. So he decides to stay in one of the hotels until he meets her. There are $n$ hotels in the city, all are arranged in one straight line. Dreamerash know the positions of every hotel. Positions of every hotel are distinct. He wants to stay in a hotel from where, sum of distance among all the other hotels is minimum. As he is busy dreaming, he wants you to solve this problem for him. Your task is to find the index (starting from one) of a hotel from where, sum of distance among all the other hotels is minimum, if there are multiple hotels, print the index of the hotel that appeared in the input first. Input First line contains an integer $T$ ($1 \le T \le 10$) denoting the number of test cases. For each test case there will be following lines: The first line has an integer $N$ ($1 \le N \le 10^5$) denoting the number of hotels. Next line contain array of $N$ space separated distinct integers $A[i]$ ($1 \le A[i] \le 10^9$) denoting the positions of the hotels indexed from One. Output For each test case print the case number followed by the index of the hotel according to the following format "Case X: 1"without quote, where X denotes the case number and 1 denotes the index of the desired hotel. For better understanding see the sample input output.

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Write a direct variation equation, y = kx, that satisfies the ordered pairs in the table below. \begin{tabular}{|c|c|c|c|} \hline x & 0 & 16 & 20 \\ \hline y & 0 & 4 & 5 \\ \hline \end{tabular}

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1. What values for x (Domain) that must be excluded in the following fraction? \frac{x+1}{(x-3)(2x+3)} A) \frac{2}{3}, -3 B) \frac{-2}{3}, 3 C) \frac{-2}{3}, 3, -1 D) \frac{-2}{3}, 3, 1

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2.- Hallar $\lim_{x \to 0} \frac{5^x - 8^x}{x}$

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