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Question 26 1 pts Sara is a 38 y/o multipara who is in her 6th-7th month of pregnancy with her fourth child. She has a new onset of vaginal bleeding that is worsened by intercourse. On external physical exam, you note that her uterus is soft and non-tender to palpation. Knowing that her cervix is not dilated, the most appropriate treatment would be: An emergency room visit Strict bedrest Hospitalization All of the above

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4. [11pt] Given are the two planes $\pi_1$: $x - 2y + 4z = -3$ and $\pi_2$: $-3x + 6y - 12z = 1$. (a) Give an orthogonal vector to each plane. (b) Do the planes intersect? Why or why not? (c) If they intersect, find the parametric equation of the intersection line, if not, find the distance between both planes.

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Due: Submit to the GTA at the beginning of your next lab session. NOTE: ensure that your calculations are expressed to 2 decimal places. Discussion questions: 1. The following is an example of a dilution series and plating, but the concentration of bacteria in the original sample is not known. Determine the bacterial concentration (CFU/ml) in the original sample. (3 marks) Volume Transfer 1 ml 1 ml 1 ml 1 ml 1 ml Dilution: $10^0$ $10^{-1}$ $10^{-2}$ $10^{-3}$ $10^{-4}$ $10^{-5}$ Dilution Factor: $10^0$ $10^1$ $10^2$ $10^3$ $10^4$ $10^5$ Cell Count (cells/ml): unknown unknown unknown unknown unknown unknown Transfer 0.1 ml to plates Colony Counts TNTC 2354 234 24 2 Remember the "30-300" rule and using scientific notation.

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Question 7 4 pts States demonstrate a wide variety of policy capacities. This refers to the fact that state governments vary greatly in their ability to create good policy there is a wide variety in the amount of federal funds states receive the need for good public policy varies greatly based on the size of state governments in some states, policy gridlock dominates

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The volume V of a right-circular cylinder is computed using the values d = 3.9 m for the diameter and h = 6.4 m for the height.\ Use the Linear Approximation to estimate the maximum error R in V if each of these values has a possible error of at most 5%.\ Recall that $V = \pi r^2 h$.\ (Use decimal notation. Give your answer as a whole number.)\ R =

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Let R be an integral domain (recall this means R is commutative with a non-zero identity, and no zero-divisors). (a) Prove that if every ascending chain of principal ideals (:r:)sube(:r_(1):)sube(:r_(2):)subecdots stabilizes (that is, there is some NinZ so that (:r_(i):)=(:r_(N):) for every i>=N ), then r has a factorization into irreducibles. Recall: r has a factorization into irreducibles means r=r_(1)cdotsr_(k) for some kinZ where r_(1),dots,r_(k) are irreducible. Hint: Assume r does not have a factorization into irreducibles and produce an infinite ascending chain as above that does not stabilize. (b) Show that if R is Noetherian (see last homework!), every element of R has a factorization into irreducibles.

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\lim_{\theta \to 0} \frac{\sin 3\theta}{\tan 2\theta}

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How would you graphically illustrate counter-cyclical fiscal policy used to eliminate an inflationary gap? Multiple Choice A shift in the AS and the potential GDP curves. A rightward shift in the AD curve. A shift in the AS curve only. A leftward shift in the AD curve.

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What is information reach? a global public network of computer networks that pass information from one to another using common computer protocols refers to the depth and breadth of information transferred between customers and businesses measures the number of people a firm can communicate with all over the world occurs when those with access to technology have great advantages over those without access to technology

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What is the value of the sum $\sum_{n=3}^{\infty} n(-1)^{3-n}$?

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