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steven hodge

steven h.

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Problem 9.3.28. Flow boiling: \( 1 \mathrm{ton} / \mathrm{m}^{2} \mathrm{~s} \) of water is flowing upward a vertical tube \( (d=12 \mathrm{~mm}) \). The water enters the tube at a pressure of 10.0 MPa and a temperature of \( 200^{\circ} \mathrm{C} \). It is initially heated to the saturation temperature and then partly vaporized. The tube is heated with a constant heat flux \( \dot{q}=0.8 \mathrm{MW} / \mathrm{m}^{2} \). Use EES software or an Excel worksheet to calculate: 1. the tube length at which the water quality \( x=0.0,0.25,0.5,0.75,1.0 \) 2. the heat transfer coefficient at \( x=0.0,0.25,0.5,0.75,1.0 \) 3. the wall temperature at \( x=0.0,0.25,0.5,0.75,1.0 \) 4. the local heat transfer coefficient at \( x=0.0,0.25,0.5,0.75,1.0 \) 5. the mean heat transfer coefficient for the whole saturation section 6. the critical heat flux

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In the history of advertising, ______ made possible the first advertising formats: posters, handbills, signs, and newspapers. Multiple Choice the quill pen the printing press silk screening laser engraving etching machines

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operate as part of the brain's immune system. Astrocytes Microglia Oligodendroglia Ependymal cells

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Which of the following is not part of the brain stem? Midbrain Pons Cerebellum Medulla oblongata

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Which genera of green algae introduced above are unicellular? Colonial? Multicellular?

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Consider the function in the graph to the right. The function has a maximum of at $x =$ The function has a minimum of at $x =$ Note: **Use open interval(s) like (-00,00)** The function is increasing on the interval(s): The function is decreasing on the interval(s): Note: **Interval(s) may be open, closed or clopen.** The domain of the function is: The range of the function is:

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Question 5. Draw the structures for different IUPAC/common names. a) ethane-1,2-diol (ethylene glycol) b) tertiary alcohol c) decanol d) 2-methylbutane e) 1,4-dichloropent-2-ene f) buta-1,3-diene g) 5,5-dibromo-1-cyclobutanol h) ibuprofen (pain reliever)

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Trial 1 Trial 2 Trial 3 1. Distance (meters) 0.200 0.200 0.200 a. Resistance Placement b. Resistance Distance D<sub>R</sub> 0.003 .0051 .0050 c. Effort Placement 0.050 0.100 0.100 d. Effort Distance D<sub>E</sub> 0.010 0.020 0.020 2. Force (Newton's) a. Resistance R 5.0 5.0 5.0 b. Effort E 1.2 1.2 1.3 3. Work Input (Joules) W<sub>I</sub> = E x D<sub>E</sub> 0.012 0.024 0.026 4. Work Output (Joules) W<sub>O</sub> = R x D<sub>R</sub> 0.015 0.0255 0.025 5.% EFFICIENCY %E = (W<sub>O</sub> / W<sub>I</sub>) x 100 125 106.25 96.15 Average % Efficiency of Third Class Levers = Average % Efficiency for All Levers = Are these answers realistic? Explain. 1. Describe the relationship of force and distance for work input and work output. E x D<sub>E</sub> = R x D<sub>R</sub> 2. Why are W<sub>O</sub> and W<sub>I</sub> are not the same for levers. 3. How could an efficiency of greater than 100% be obtained? In reality is it possible? 4. How does the mechanical advantage compare to the change in effort? 5. Could the placement distances of the effort and the resistance be used to estimate the work input and work output?

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Find the position vector for a particle with acceleration, initial velocity, and initial position given below. $\vec{a}(t) = (4t, 3\sin(t), \cos(6t))$ $\vec{v}(0) = (3, 3, 5)$ $\vec{r}(0) = (4, 0, -1)$ $\vec{r}(t) = $

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3. Rocket pigs An undercover spy bird has discovered that the pigs are planning a new heist, and that they will use a rocket as getaway \"vehicle\". The unconventional part is that they plan to operate the rocket horizontally, by adding (frictionless) wheels to it. The speed of this rocket might complicate the birds countermeasures. They therefore want to know the velocity of the rocket at each point in time, to compare it to the velocities that can be reached by a slingshotted bird. Their spy revealed some key information about the rocket. They know it will start at rest and only move horizontally. They also know that it will eject mass at a constant rate $k = -dm/dt$, and that the exhaust velocity is constant and equal to $v_{ex}$. The rocket is subject to linear drag forces ($f = -bv$). (a) As first step, express in a formula how the mass of the rocket will change as function of time. (b) Next, find the velocity as function of time $t$. Remember that the mass is time dependent!

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