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alfonso carbonell

alfonso c.

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A biologist is tracking Lyme Disease cases in a deer population of 10500 in a state forest in Wisconsin. Suppose at time t=0 the number D(t) of deer with Lyme Disease is 1100 and is increasing at a rate of 180 deer per month. Assume that D′(t) is proportional to the product of the number of deer who have caught Lyme's disease and of those who have not. (a) Write a differential equation to represent this scenario. Use k for your proportionality constant and D(t) as your function (not D)

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Hypothalamus 1. Identify the hypothalamus on an anatomical model. Describe its location using at least three directional terms.

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Vertical asymptote(s): $x=3$ Horizontal asymptote(s): $y=0$ (b) Find the domain and range of $f$. Write each answer as an interval or union of intervals. Domain: $(-\infty, 3) \cup (3, \infty)$ Range: $(-\infty, 0) \cup (0, \infty)$

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Beka is a 24-year-old female who wants to follow the recommendations of the Dietary Guidelines for Americans. She typically consumes about 4300 mg sodium/day, 2500 mg potassium/day, and 150 mg cholesterol/day. Furthermore, her added sugar intake is 8% of her total daily calorie intake, and saturated fat comprises about 9% of her daily calorie intake. According to this information, she should reduce her consumption of Multiple Choice potassium-rich foods. sodium. cholesterol. saturated fat.

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The onset of a tonic-clonic seizure with impaired awareness, inconclusive EEG, negative family history, and an unremarkable MRI is classified as a seizure of

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3z - 4 + x = -2y (2.2) Solve the system of linear equations: 2x + 3y + 3 = 0 5y - 1 = 1 - 3x - 3z

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Convert the following inequality into an equation by adding a slack variable. $3x_1 + 5x_2 \le 10$ Choose the correct corresponding equation below. A. $3x_1 + 5x_2 + s_1 = 10$ B. $3x_1 + 5x_2 = 10$ C. $3x_1 + 5x_2 \le 10$ D. $3x_1 + 5x_2 + s_1 \le 10$

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Given the following LC impedance function. $Z(s) = \frac{s^3 + 2s}{s^4 + 4s^2 + 3}$ a. Plot X(?) b. Find the two Foster and two Cauer realizations of Z(s).

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5. Given int i,j,k,x=0; for (i=0;i<5;++i); for (j=0;j<i; ++j) { k=(i+j-1); if (k%2=0) x+=k; else if (k%3==0) x+=k-2; printf("%d",x); } printf("\nx=%d",x); a) Identify and list down all the errors b) Run the above program and create a table for all of the values.

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1. Define a function pay(hourlyWage, nHours) that calculates and returns an employee's pay in dollars for working nHours at an hourly rate of hourlyWage. Any hours beyond 40 is overtime and should be paid at 1.5 times the regular hourly wage. Once you've written it, test it to make sure that it works as expected. To test your function, call it with parameter values for which you know what answer to expect. For example, if hourlyWage=12 and nHours=20, what pay do you expect? What about houlyWage = 100 and nHours = 50? Write these tests in the same file money.py with your function definition. Note: Peter doesn't get paid overtime when the boss asks him to come into work on Saturday. 2. In the same file add one more function: monthlyPayment(P, r, n), which returns the monthly payment on an initial loan of amount P at annual interest rate r (as a fraction of one, not a percent) for a duration of n years. The formula for the monthly payment is given by: M = $\frac{P(1 + \frac{r}{12})^{12n}(\frac{r}{12})}{(1 + \frac{r}{12})^{12n} - 1}$ Verify that your formula is correct by calling your function and printing the result to calculate the monthly payment on a $400000 loan at 4.5% interest rate for 30 years. The answer should be $2026.74. Do this in your money.py module (i.e. script).

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