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cynthia anderson

cynthia a.

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Is the rate at which canadian hockey players are born each month different from a random distribution

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2. (25pts) The spring DB has a spring constant k=150N/m. The crate has a mass of 40kg. Assume CD is a massless unstretchable non-sagging physics cable. Assume that the system is in equilibrium. a. (5) What is the weight of the crate in N? b. (10) Draw the free body force diagram for point D and solve for the forces in DC and DB. c. (10) solve for the unstretched length of the spring. Note, this may be longer or shorter than 3m. If longer it means the system started with D below the plane of CB. If shorter, it means that it began in the plane of CB and was initially under some tension/stretching.

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The FOMC (Federal Open Market Committee) consists of 12 voting members. (Enter your response as an integer.) Seven of the members are the Board of Governors of the 12 presidents of the Federal Reserve district banks vote on a rotating basis. (Enter your response as an integer.)

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<Photosynthesis LabBench: Photosynthesis Sort the reactants and products of photosynthesis to the correct bins. Reactants light energy C$_6$H$_{12}$O$_6$ CO$_2$ H$_2$O O$_2$ Products Reset Help

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(What is the escape speed of Voyager 1 from the Sun’s gravity at its present location?)

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Suppose that you roll two fair 8-sided dice and X is the sum of the two numbers you get (assume that the sides of each die are labeled with the numbers 1, 2,..., 8 as usual). On your own, graph the probability mass function $f(x)$ of X and use it to find the value $f(\frac{9}{2})$. Enter $f(\frac{9}{2})$ below. Round your answer to two decimal places.

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oring Five students took a quiz. The lowest score was 3, the highest score was 7, and the median was 4. A possible set of scores for the students is: { (Enter in five scores that fits the description of the data set) }

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100 VAC A ?? 10 TURNS S1 R1 10 ? 100 TURNS 20 TURNS R2 20 ? $2 200 TURNS R3 200 ? S3 16. Look at the circuit diagram shown in the figure. Assuming that switches S1, S2, and S3 are all closed, which of the following statements is correct? A. Resistor R2 will reach the highest temperature. B. Resistor R3 will reach the highest temperature. C. Resistor R? will reach the highest temperature. D. All three resistors will reach approximately the same temperature

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The water in the elevated reservoir is used for general duties around the station (drinking, bathing, cooking, watering Dr. Smith's avocado plant that is not doing well, etc.). Unfortunately, the elevated reservoir is outside and exposed to -62°C. To keep the water from freezing, it is cycled continuously through an electric heater, but calcium deposits have diminished the efficiency of this system and the bulk temperature of the water is dropping precariously close to 0°C. A double-pipe heat exchanger is proposed as the replacement. For this exchanger, assume that the water flows through the annular region of the exchanger and has a heat transfer coefficient of 5.618 kW/m^2-K. The temperature as the water enters the exchanger is 10°C. 500 kW must be supplied to the water in order to keep the bulk water temperature in the tank stable at 10°C. Assume that the volume of the elevated tank is 3000 gallons and that the pump feeding the heat exchanger turns that volume over every 15 minutes (meaning that a volume of water equivalent to the volume of the tank is pumped through the exchanger every 15 minutes). Water: p = 1000 kg/m^3, u = 0.001308 kg/m s, Cp = 4.192 kJ/kgK A natural gas turbine is used to generate power for the plant, and the hot exhaust from the turbine is used as the hot side of the heat exchanger, which is to flow through the center pipe of the exchanger in a counterflow direction. The pipe inside diameter is 15 cm. This exhaust has a volume flow rate of 2.83 m^3/s and a gas temperature of 350°C. Assume the following properties for the fully developed exhaust gas flow are the same as for air: p = 0.56 kg/m^3, μ = 3.017 x 10^-5 kg/m s, Cp = 1.0511 kJ/kg.K, k = 46.61 mW/mK Calculate the length of heat exchanger required, assuming the overall heat transfer coefficient is constant, and that the thermal resistance of the wall can be neglected. Hint: Calculate the heat transfer coefficient for the exhaust gas and use that and the given heat transfer coefficient to determine an overall heat transfer coefficient, then find the length.

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If \(\vec{y} = \begin{bmatrix} 3 \\ -1 \\ 2 \end{bmatrix}\) and \(\vec{z} = \begin{bmatrix} 1 \\ 2 \\ 3 \end{bmatrix}\), let \(\vec{y} \times \vec{z} = [a, b, c]\)

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