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timothy mosquera

timothy m.

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Fractured ribs are a common injury and most frequently occur between ribs ____ and ____. O 2, 6 O 4, 6 O 2, 10 O 4, 10

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D. If the GDP was $10,000 in year 5, what would be the public debt-to-GDP ratio in year 5?

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In what base is the following operation preformed: 123 + 123 = 246

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If B is cut to one-forth it orginal vslue while A and C are held constant The new value of X will be what time the orginal amount x=(A\sqrt(B))/(C)

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Determine a definite integral that represents the area. region enclosed by $r = 9 - 18 \cos(\theta)$ and outside the inner loop $\int_{\pi/3}^{\pi} (1 + 4 \cos^2 \theta) \,d\theta - \int_{0}^{\pi/3} (4 \cos(\theta)) \,d\theta$

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There are five states of a hyperlink: (A) :id, :anchor, :title, :href, :a B solid, liquid, gas, plasma, antimatter C) :first, :last, :middle, :upper, :lower (D) :first-child, :last-child, :first-line, :last-line, :first-letter (E) :link, :visited, :focus, :hover, :active

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For the reaction system 2NH3(g) = N2(g) + 3H2(g) at equilibrium, AH is 92 kJ. In order to increase the value of K for this reaction, we could 1. increase the temperature 2. decrease the temperature 3. increase the pressure 4. decrease the pressure A) 1 only B) 2 only C) 1 and 3 only D) 2 and 3 only E) 2 and 4 only

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CHECKPOINT 3.14 Rewrite the integral $\int \frac{x^3}{\sqrt{25 - x^2}} dx$ using the appropriate trigonometric substitution (do not evaluate the integral).

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1. An airport limousine can accommodate up to four passengers on any one trip.The company will accept a maximum of six reservations for a trip,and a passenger must have a reservation.From previous records,20% of all those making reservations do not appear for the trip. Answer the following questions,assuming independence wherever appropriate. a.If six reservations are made,what is the probability that at least one individual with a reservation cannot be accommodated on the trip? b.If six reservations are made,what is the expected number of available places when the limousine departs? c.Suppose the probability distribution of the number of reservations made is given in the accompanying table. 2. An instructor who taught two sections of engineering statistics last term, the first with 20 students and the second with 30,decided to assign a term project After all projects had been turned in,the instructor randomly ordered them before grading.Consider the first 15 graded projects. a. What is the probability that exactly 10 of these are from the second section? b.What is the probability that at least 10 of these are from the second section?c.What is the probability that at least 10 of these are from the same section? d.What are the mean value and standard deviation of the number among these 15 that are from the second section? e. What are the mean value and standard deviation of the number of projects not among these first 15 that are from the second section? 3. The maternity ward at Dr. Jose Fabella Memorial Hospital in Manila in the Philippines is one of the busiest in the world with an average of60 births per day.Let X=the number of births in an hour. a.What is the mean? b.What is the standard deviation? c. What is the probability that the maternity ward will deliver three babies in one hour? d.What is the probability that the maternity ward will deliver at most three babies in one hour? e. What is the probability that the maternity ward will deliver more than five babies in one hour? 4.The error involved in making a certain measurement is a continuous rv X with pdf -2sxs2 otherwise a.Compute P(X>0 b,Compute P-1<X<1)

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1. Suppose that A and B are sets. (a) In no more than 3 sentences, explain the difference in the statement: “ A? B” and the statement: “A?B”. (b) Construct an example (i.e., give a concrete example of a set A and a set B) that shows that it is possible for both “A ? B” and “A?B” to simultaneously be true. A = {1, 2} B = {1, {1, 2}} 2. Suppose that A and B are sets. Prove that $P(A \cup B) = P(A \cup B) \subset (P(B) \cup P(A))$. Note:

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