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david bl-zquez

david b.

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114. What is the electric field at the midpoint M of the hypotenuse of the triangle shown below? q+ a 2q+ M +q a

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Q1) The probability density function of a continuous random variable X is: $f(x) = \begin{cases} 0, & x < 0\\ e^{-x}, & x \ge 0 \end{cases}$ Find the probability $P(X \le 2)$

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When countries specialize in producing goods in which they have a comparative advantage and trade for goods in which other countries have a comparative advantage, the incomes of all countries increase.

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Solve the problem: How long will it take a sample of radioactive substance to decay to half of its original amount, if it decays according to the function A(t) = 750e^(-0.225t)?

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It is not surprising that children imitate intentional, useful actions. However, children also choose to imitate in more surprising ways. Which kind of action would a child likely imitate? ? accidental (e.g. knocking something over unintentionally) ? constrained (e.g. using a foot to open a door, after they saw someone with hands full do this) ? unnecessary or irrelevant (e.g. tapping the top of a box before opening the door containing a prize)

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Rigid beam AD loaded by force P is pin supported at point A to the foundation and at point B and C by two identical elastic columns BE and CF. Determine which column will buckle first and calculate corresponding load P after such case. Then, \texttt{calculate} force P at which both column will buckle and \texttt{what} whole system will collapse. Additionally, please draw full diagram P versus f (vertical displacement at P) for given system.

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For a fully discrete 10-pay whole life insurance of 10,000 on (45), you are given: • A45 = 0.25 • ä45:10 = 7 • d = 0.05 • Expenses on the policy are as follows: Year Percent of Premium Per Policy (for policy maintenance) 1 50% 200 2+ 10% 20 • Expenses are paid at the beginning of the year. Calculate the net and gross premium for this policy using the equivalence principle.

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Consider a refrigeration system that operates on an actual vapor-compression refrigeration cycle with refrigerant-134a as the working fluid with an isentropic efficiency of a compressor of 77.4%. The refrigerant enters the compressor as saturated vapor at 140 kPa and is compressed to 800 kPa. Determine the quality of the refrigerant at the end of the throttling process, answer in 4 decimal places.

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This question deals with the quicksort algorithm. (a) Suppose that we modify the partitioning algorithm so that it always partitions an input array of length n into two partitions in such a way that the length of the left partition is n - K and the length of the right partition is K - 1 (for some constant K, where K > 0). Let us refer to this partitioning algorithm as KPartition. Now consider the following variation of quicksort called KQuickSort: function KQuickSort(int[] A, int low, int high) n = high - low + 1; if n < K then insertionSort(A, low, high); else q = KPartition(A, low, high); KQuickSort(A, low, q-1); KQuickSort(A, q+1, high); end end Let T(n) denote the worst-case number of steps to run KQuickSort on input arrays of size n. Complete the following recurrence relation for T(n). Assume that KPartition takes Θ(n) steps to partition an array of size n. T(n) ≤ { n < K; T(n) + Θ(n) + T(n - K) + Θ(n - K) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1) + T(n - K - 1) + Θ(n - K - 1) + Θ(n) + Θ(n) + T(K - 1) + Θ(K - 1)

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BEST MATCH

un bebe de tres meses de edad pesa un promedio de 13 libras un bebe de considera sano si pesa 2,5 mas o menos que el peso promedio encuentra el rango de peso en que un bebe de tres meses es considerado sano.

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