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Use Lagrange Multipliers to find the extrema of f(x,y)=x2-y2…

Use Lagrange Multipliers to find the extrema of f(x,y)=x2-y2+x+8yf(x,y)=x^2-y^2+x+8y over the constraint 4x+2y+12=04x+2y+12=0.

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You are herding frugs up a trail on a hill (coincidentally,…

You are herding frugs up a trail on a hill (coincidentally, the hill is shaped like a perfectly round paraboloid). As you reach the most south-western part of the mountain trail the evil wolf Eerg appears and chases some of your frugs up the trail! Luckily, you know a shortcut. Write a vector (with numbers for full credit) that describes the direction you go to beat Eerg to the top and recollect your frugs. For the sake of this problem, let’s assume you run just as fast, regardless of the incline. The answer doesn’t depend on the equation for the mountain, but if you would like an example just use f(x,y)=25-x2-y2f(x,y)=25-x^2-y^2 and the points (-3,-3)(-3,-3).

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Use the fundamental theorem of line integrals to evaluate ∫F…

Use the fundamental theorem of line integrals to evaluate ∫F→∙dr→\int{\vec{F}\bullet d\vec{r}} for the vector field $$\vec{F}(x,y)=$$ from (0,1)(0,1) to (1,3)(1,3). Make sure you show why F→\vec{F} is conservative.

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Parametrize the quartersphere x2+y2+z2=1x^2+y^2+z^2=1 in oct…

Parametrize the quartersphere x2+y2+z2=1x^2+y^2+z^2=1 in octants I and IV. Include bounds for your parameters.Hint: use ϕ\phi and θ\theta as your parameters, since the radius is constant.

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a) Parametrize, including bounds, the cylinder 4×2+z2=164x^2…

a) Parametrize, including bounds, the cylinder 4×2+z2=164x^2+z^2=16 with -4≤y≤6-4\leq y \leq 6.b) Parametrize, including bounds, z2+x2-y2=1z^2+x^2-y^2=1 with 0≤y≤30\leq y \leq 3.

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How do influenza and HIV avoid immune system control, and ho…

How do influenza and HIV avoid immune system control, and how does this affect long-term immunity?

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Module 11 – Loop of Henle If a defect prevents solute transp…

Module 11 – Loop of Henle If a defect prevents solute transport out of the ascending limb of the Loop of Henle: What is the normal role of the ascending limb in creating the vertical medullary osmotic gradient? (4 points) How would a failure to transport solutes here affect the osmolarity of the medulla? (3 points) How would this change in the medulla impact water reabsorption in the descending limb of the loop of Henle? (4 points) What effect might this have on the overall ability of the kidney to concentrate urine? (3 points)

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Given the following tables, which of the following is a vali…

Given the following tables, which of the following is a valid use case for a trigger? agents customers agent_id l_name f_name area code customer_id l_name f_name phone agent_code 501 Alby Alex 713 10010 Romas Alfred 491837265   502 502 Hahn Leah 615 10011 Dunne Leona 302918476 501 503 Okon John 615 10012 Smith Kathy 715203849 502 10013 Olowski Paul 648192730 503 10014 Orlando Myron 530184926 501 10015 O’Brian Amy 924736185 503 10016 Brown James 819273604 502 10017 Williams George 406219738 501 10018 Farris Anne 783104629 502 10019 Smith Olette 659283017 503  

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When designing a plan of care for the geriatric patient, flu…

When designing a plan of care for the geriatric patient, fluid and electrolyte balance considerations the nurse should consider when caring for this population include which of the following (Select All That Apply)

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Here is a set of homologous sequences from three different p…

Here is a set of homologous sequences from three different primates for a gene responsible for the higher intelligence observed in primates. We are interested in understanding where transcription factors bind upstream of the gene so that we can attempt to modulate the expression of the gene in individuals with decreased cognition in a highly experimental treatment (i.e., this would never work in reality). We discussed several different approaches for finding motifs in sequences. The sequences are reprinted for each question that requires you to use the sequences. GTTCAG AATCAG TATTCG Use the GibbsSampler to find motifs for these sequences. Assume you are looking for 4-mers and work your algorithms so there’s never a 4-mer with zero probability in your matrix. If there is a random component to an algorithm, make sure you tell me what the “random” choice is and make sure that it is evident to me that you understand what random means in the context of the Gibbs Sampler (i.e., if there is a random component, explain it to me in words and demonstrate its appropriate use). Explain the difference between random starts and iterations. Why do we need both? Are they both trying to do the same thing? If it is helpful for you to make your points, you are welcome to use a figure, for example, a figure of the solution space you draw. For this question, use two random starts for two iterations each. Make sure you report the score for each set of motifs. If you don’t provide sufficient detail for me to see that you understand what to do, your writing is too messy to read, or the different steps are scattered across the page, giving you credit will be challenging. 

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