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darlene jurado

darlene j.

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Question 2 "If a fluid is ideal, it's viscuous or ___ effects can be neglected."

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2.10. Determine where each of the following functions $f: \mathbb{C} \to \mathbb{C}$ is continuous: (a) $f(z) = \begin{cases} 0 & \text{if } z = 0 \text{ or } |z| \text{ is irrational,} \\ \frac{1}{q} & \text{if } |z| = \frac{p}{q} \in \mathbb{Q} \setminus \{0\} \text{ (written in lowest terms).} \end{cases}$ (b) $f(z) = \begin{cases} 0 & \text{if } z = 0, \\ \sin \phi & \text{if } z = re^{i\phi} \neq 0. \end{cases}$

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A stack of one hundred cards is placed next to a ruler, and the height of stack is measured to be (5)/(8) inches. How thick is one card? inches

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2. A researcher is interested in knowing the average life expectancy for Bostonians. From a sample of 50 Bostonians, the researcher finds that the average life expectancy is 78.1 years. He assumes that the population standard deviation is 4.5 years. (Use either z table or R to compute the critical value in margin of error.) a. Which number can be used as a point estimate for the population mean of interest? $\bar{X} = 78.1$ years b. Is the requirement for confidence interval method for population mean satisfied? n = 50 > 30, by central limit theorem we can say $\bar{X}$ is normally distributed so confidence interval requirement is satisfied. c. At 95% confidence, what is the margin of error? d. Construct the 95% confidence interval for the average life expectancy of Bostonians.

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These are the component vec (a)=(3,-1) vec (b)=(-4,-2) Answer two questions about Performing the subtraction starting at the origin, create

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[20 pts] One mole of an ideal gas is placed in a container. The volume of the container can change due to the presence of a piston. The gas is kept at a constant temperature T by contact with a thermal reservoir. The gas slowly expands from an initial volume $V_i$ to a final volume $V_f$ while being held at the same temperature T. a. Explain why the internal energy of the gas does not change. b. Determine the work done by the gas and the amount of heat that flows into the gas. 3. [20 pts] Show that the two expressions below hold for an ideal gas: $\frac{R}{C_v} = \gamma - 1$ $\frac{R}{C_p} = \frac{\gamma - 1}{\gamma}$ where $C_v$ and $C_p$ are the ideal gas heat capacities at constant volume and constant pressure, respectively, and $\gamma = C_p/C_v$

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A centrifugal pump is to pump water (specific weight, \(\gamma = 62.4 \text{ lbf/ft}^3\)) at the best efficiency with a flow rate of 2000 GPM, head rise of 81 ft, and BHP of 48 hp. What is the best efficiency? % (answer as a whole number) If the diameter is doubled and the rotation speed increased by 50 percent, what is the expected flow rate at the design point? (Ref: \(1 \text{ft}^3 = 7.48 \text{ gal}\)

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An certain brand of upright freezer is available in three different rated capacities: 16 ft³, 18 ft³, and 20 ft³. Let X = the rated capacity of a freezer of this brand sold at a certain store. Suppose that X has the following pmf. x | 16 18 20 p(x) | 0.1 0.2 0.7 (a) Compute E(X), E(X²), and V(X). E(X) = E(X²) = V(X) = (b) If the price of a freezer having capacity X is 63X - 650, what is the expected price paid by the next customer to buy a freezer? (c) What is the variance of the price paid by the next customer? (d) Suppose that although the rated capacity of a freezer is X, the actual capacity is h(X) = X - 0.009X². What is the expected actual capacity of the freezer purchased by the next customer? (Enter your answer to four decimal places.)

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3. (20 points) When the initial angle is 60 deg. and initial velocity is 20 m/s, a) Find total travel time. b) Find the x max. distance R. c) Find the y max. height. using time e) Find the y max. height using x distance. f) Find the y max. height using the fact that the velocity becomes zero at the max. point.

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A 12.0 kg box is being pulled by two ropes as shown below. The magnitude of the tension in the right rope is 460 N. The tension magnitude in the left rope is 400 N. What is the box's acceleration? [Let the positive direction be toward the right, and negative direction leftward]

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