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financing is a fixed monthly sum paid by the subscriber and his or her employer that guarantees care, with little or no additional cost. Pro-rated. Capitation. Partial Health insurance. None of the above.

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The rectangular form of the complex number $\frac{60\angle40^\circ}{7.5-j10} + j2$ is $3 + j5.5$.

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Question 48 Suppose workers in Canada and the United States can produce either baseball bats or hockey sticks. Output per worker per hour at each activity is the following: | | Bats | Sticks | | :-------- | :---- | :------ | | Canada | 2 | 8 | | United States | 1 | 6 | Suppose the two countries move from autarky to mutually beneficial trade. Everything else held constant, this will cause the price of a hockey stick to increase in Select one: A. Canada. B. the United States.

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24. A rectangular parking lot has a length that is 3 yards greater than the width. The area of the parking lot is 180 square yards. Find the length and the width. 25. Each side of a square is lengthened by 3 inches. The area of this new, larger square is 64 square inches. Find the length of a side of the original square. 26. Each side of a square is lengthened by 2 inches. The area of this new, larger square is 36 square inches. Find the length of a side of the original square. 27. A poal measuring 10 meters by 20 meters is surrounded by a path of uniform width. If the area of the pool and the path combined is 600 square meters, what is the width of the path? 28. A vacant rectangular lot is being turned into a community vegetable gardan measuring 15 meters by 12 meters. A path of uniform width is to surround the garden. If the area of the lot is 378 square meters, find the width of the path surrounding the garden. 29. As part of a landscaping project, you put in a flower bed measuring 20 feet by 30 feet. To finish off the project, you are putting in a uniform border of pire bark around the outside of the reclangular garden. You have enough pine bark to cover 336 square feet. How wide should the border be? 30. As part of a landscaping project, you put in a flower bed measuring 10 feet by 12 feet. You plan to surround the bed with a uniform border of low-growing plants that require 1 square foot each when mature. If you have 168 of these plants, how wide a strip around the flower bed should you prepare for the border?

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2. Predict the pO2 in a terminal bronchiole during mid-inspiration. Assume that the atmospheric pressure = 776 mmHg, the body temperature = 37°C. the vapor pressure of H2O = 47mmHg @ 37°C, and the PACO2 = 40 mmHg. Assume atmospheric air is composed of 79% nitrogen, 21% oxygen, and 0% CO2). a. 100 mmHg b. 145 mmHg c. 153 mmHg d. 163 mmHg e. 729 mmHg

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What is the price level and level of real GDP in Neverland's macroeconomic equilibrium? In Neverland's macroeconomic equilibrium, the price level is enter your response here and the level of real GDP is $ enter your response here billion. (Enter your responses rounded to the nearest whole number.)

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Determine the equation of the parabola whose graph is given below. Write the equation in general form f(x) = ax\textsuperscript{2} + bx + c.

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• Consider the supply function $S(p) = -10 + p^2$ defined on $R_+$ (a) Is $S(p)$ concave or convex? Explain. (b) Calculate the total differential to approximate the change in supply in the neighbourhood of $p = 5$ (c) Use the approximation you found in (b) to estimate supply at $p =$ 10. How accurate is your estimate? (d) Now calculate a Taylor's series expansion of $S(p)$ around $p = 5$. How many terms are required before the remainder term is zero? Explain

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Out of 500 people sampled, 390 had children. Based on this, construct a 95% confidence interval for the true population proportion of people with children. Give your answers as decimals, to three places Confidence Interval: <p< Interpretation: (Round percents to the nearest whole number) With 95% confidence, you can say that the population proportion of people with children is between % and %.

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Calculate e. Write a program to calculate the mathematical constant e using the following series. You should put your code into a function having the following prototype: float calculate_e(void); Use the series: $e = 1 + \frac{1}{1!} + \frac{1}{2!} + \frac{1}{3!} + ...$ Your output should be in the form of a table listing the index of each term, the value of that particular term, and the current value of e. Print your floats using 30 digits after the decimal point. Run your program for at least 50 iterations. In your paper output, use a highlighter pen to indicate which values OVERFLOW or UNDERFLOW and when this happens. Which overflows FIRST, the int term or the float e ??? Hints You might have something like these inside your loop: fact = fact * i; term = 1 / (float) fact; e = e + term;

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javier t.