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erica barrena

erica b.

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Part 1 of 2 Hw Score: \( 33.33 \%, 9 \) of 27 points Points: 0 of 1 Save Find an equation of the curve whose tangent line has a slope of \( f^{\prime}(x)=x^{\frac{3}{4}} \) given that the point \( \left(1, \frac{4}{7}\right) \) is on the curve. Set up the integral needed to find the equation of the curve. \( \int \square \mathrm{dx} \) (Type an exact answer.)

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figure. The magnitude of the electric field between the plates of the velocity selector is E = 2500 V/m, and the magnetic field in both the velocity selector and the deflection chamber has a magnitude of Bin = Bo,in = 0.0350 T. Answer the following questions: Q1 [1 point] Find the optimal speed of the entering charged particle in the velocity selector chamber? Formula [0.50 pt) $$V_s = \frac{E}{B} = \frac{2500}{0.035} = 71.4 \times 10^3$$ Numerical Steps [0.25 pt] Final Answer 10.25 pt] Q2 [1 point] Determine the Kinetic energy of the charged particle. $$\Delta K = -q \Delta V$$ $$-1.6 \times 10^{-19} \times 71.4 \times 10^3$$ Bo, in X X X X X X X X X X X XX + P X Detector array X Bin x X X X Velocity selector E X

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Given the following functions, compute the composition $(f \circ g)(x)$.\newline$f(x) = 8x + 6$\newline$g(x) = 8x - 8$

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Initial cost of a project is P = $5,000,000. Annual operation and maintenance costs are A = $60,000/year; annual benefits are B = $750,000/year and annual disbenefits are D = $50,000/year. The project has n = 25 years of life.

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The marketing specialist for an outdoor venue wants to know if ticket sales are significantly different across three relatively temperate months. The number of tickets for the 5 randomly selected concerts from each April, May, and June, in thousands of tickets, are shown below. April May June 8.4 7.1 6.5 7.2 5.2 8.2 6.8 5.5 7.6 8.5 6.2 8.9 6.6 7 8.6 Conduct the test to let the retailer know whether the average number of tickets sold are significantly different across the three spring months; use alpha = 0.05. Your answer entered here must include: a. your hypothesis b. how you are calculating the values for your ANOVA table (full work not required, but show me how you are setting up your calculations for each value calculated) c. your ANOVA table with your test statistic d. your p-value e. your conclusion

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In order to explain how a structure works, let's look at an example. When calculating a person’s BMI we need multiple pieces of information. We need their weight in pounds, their height in feet and inches, and their name so we can identify them later. In order to compute BMI, we can calculate it using the following equation: BMI = (703 ∗ weight) ∗ totalHeight^2 Keep in mind that to calculate total height you will need to use the following equation: totalHeight = feet ∗ 12 + inches We could store all of this information in multiple variables, but it would be easier to define a new composite datatype that can hold a combination of various primitive datatypes (int, float, double, etc). A struct provides this functionality. The following program uses individual variables associated with a person’s health information to compute their BMI and determine if it is within a range. Compile and run this code to verify its functionality. A struct can also be passed to a function as a parameter. The rule for passing a struct as a parameter is the same as that of a simple variable. If you are modifying any of the members of the struct, then you need to pass the struct as call-by-reference. In the above program, we do not modify the variables, so we can pass these to a function as call-by-value. Now, you will modify the above program to group the four parameters (i.e., name, weight, feet, and inches) into a global struct called Patient. Then, instead of declaring these four variables individually in main, you will declare a variable (or instance) called person of the Patient struct type and read in the values from the keyboard directly into the members of this struct variable. Again, instead of passing the individual variables to the checkBMI function, you will pass the struct variable. And finally, when printing out the name at the end, be sure to use the name stored in the struct variable.

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3? 4 ? 40 V i<sub>a</sub> 64 V 45 DC 2? 1.5? Find the branch currents i<sub>a</sub>, i<sub>b</sub> and i<sub>c</sub>

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4 (10pt). Fig. 5 shows a fixed-fixed beam (Euler-Bernoulli beam) subjected to a forcing function. A concentrated force is loaded at the mid-span. Here E = 6 x 10$^6$ Psi, p = 0.1 lb s$^2$/in$^2$, L = 200 in, b = 4 in, h = 3 in. The initial conditions are as u(x, 0) = \(\dot{u}\)(x, 0) = 0. Cross section h b 4F(t) 1 2 3 4 5 50 in. 50 in. 50 in. 50 in. Fig. 5. Fixed-fixed beam subjected to forcing function (a) Derive the equations of motion. You then have mass and stiffness matrices. Calculate the natural frequencies using three elements in the model (i.e. the length of the element is 66.67 in) by hand, and compare its results with the ABAQUS results. 1 st natural Frequency (Hz) 2st natural 3rd natural frequency (Hz) frequency (Hz) 4th natural frequency (Hz) Lumped Mass (by hand) Consistent mass (by hand) ABAQUS (b) Calculate the transient response up to the second time step using the central difference method (?t=0.001) by hand (or matlab, etc). The forcing condition is given in Fig. 6. The number of element is then four. Compare the displacement at the center node with the ABAQUS result. Use the implicit time integrator in ABAQUS. 10,000 lb F(t) 0 0.1 0.2 time, s Fig. 6

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(10pts)2. Warming up this fall's (unexpected?) season, Tom Brady threw a (properly inflated) football straight up into the air. Two seconds later, it landed a few meters away from him. [Assume gravity is 9.8 $m/s^2$ and neglect Tom Brady's height.] (a) With what initial velocity did he throw the ball? (b) What was the maximum height of the football?

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A three-phase, Y-connected, 460-V (line-line), 25-kW, 60-Hz, four-pole induction motor has the following equivalent-circuit parameters in ohms per phase referred to the stator: R1 = 0.103, R2 = 0.225, X1 = 1.10, X2 = 1.13, Xm = 59.4. The total friction and windage losses may be assumed constant at 265 W, and the core loss may be assumed to be equal to 220 W. With the motor connected directly to a 460-V source, compute the speed, output shaft torque and power, input power and power factor, and efficiency for slips of 1, 2, and 3 percent. You may choose either to represent the core loss by a resistance connected directly across the motor terminals or by resistance Rc connected in parallel with the magnetizing reactance Xm.

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