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jessica williams

jessica w.

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3. Angle of Twist of Gears Consider an A-36 steel ($$G = 11,000$$ ksi) shaft made of two solid parts (AB and CD) and one tubular (hollow) part (BC). The solid parts both have a diameter of 10 in. and the tubular part has an outer diameter of 8 in. and an inner diameter of 7 in. The shaft is supported at both ends by bearings (A and D) such that it can rotate freely, and it is subjected to 40 lb-ft and 40 lb-ft torques as shown in figure. Determine the angle of twist of gear B relative to gear C. Solid 40 lb-ft 40 lb-ft Tube Solid 2 ft B 2 ft C 2 ft D

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In a single act of unprotected sex with an infected partner, a teenage girl has a _____ percent risk of acquiring genital herpes.

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Bullying rarely occurs in the higher education setting True or false

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\( y=\sin \left[\sin ^{-1}(x)\right]+\sin ^{-1}[\sin (x)] \)

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You are working on a Cisco device. The prompt is showing Router#. Which mode are you in?

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UNIT - 5 7 a) The cup-drawing process is to be analyzed. Identify the type/s of nonlinearity involved in the process and the corresponding challenges in the nonlinear FE analysis. Suggest suitable solution method.

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Instruction. Show all your work for full credit. Partial credit will be awarded for a substantial progress on a problem. 1. (12 points) Let R be the region bounded by the curves $y = x^2$ and $y = 3x$. Calculate the following quantities. 10f Y (3,9) a) The area of R. Answer b) The volume obtained by rotating R about the x-axis. Answer c) The volume obtained by rotating R about the y-axis. Answer 2. (4 points) The engine of a bus exerts a force $F(x) = 3000 - 2x$ pounds on the bus when it has gone x feet from its starting point. How much work does the engine do on the bus in the first 1000 feet? d$w = F \cdot dx$ $\int_{0}^{1000} dw = \int_{0}^{1000} (3000 - 2x) dx$ $w = [3000x - \frac{2x^2}{2}]_{0}^{1000}$ $= [(3000 \times 1000 - (1000)^2) - (0 - 0)]$ $w = 2 \times 10^6 lb \cdot ft$ Answer $2 \times 10^6 lb \cdot ft$ 3. (4 points) Records indicate that t hours past midnight, the temperature at the local airport was $P(t) = -0.1t^2 + t + 50$ degrees Fahrenheit. What was the average temperature at the airport between 9 AM and noon? Answer 1

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The Thevenin equivalent resistor of the circuit below is: 15 k$\Omega$ 10 mA 10 k$\Omega$ Select one a. Z$_{th}$ = 4.16k Ohms. b. Z$_{th}$ = 5k Ohms. c. Z$_{th}$ = 20k Ohms. d. Z$_{th}$ = 3.75k Ohms + 30 V 3 mA 5 k$\Omega$

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ANSWER ALL QUESTIONS QUESTION 1 (20 MARKS) a. Use basic arithmetic operations of complex numbers to evaluate $\frac{i^{50}(1-i\sqrt{3})^3}{|1+i|} (CO1:PO1 - 10 marks) b. Show that $u(x,y) = 4xy^2 - 4x^2y + x$ is harmonic. Find the conjugate function of $v(x,y)$. (CO1:PO1 - 10 marks)

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Use an F-distribution table to find each of the following F-values.\ a. $F_{0.05}$ where $\nu_1 = 9$ and $\nu_2 = 5$\ b. $F_{0.01}$ where $\nu_1 = 18$ and $\nu_2 = 14$\ c. $F_{0.025}$ where $\nu_1 = 35$ and $\nu_2 = 4$\ d. $F_{0.10}$ where $\nu_1 = 24$ and $\nu_2 = 3$\ a. $F_{0.05} = \boxed{}$ (Round to two decimal places as needed.)\ Click here to view page 1 of the F-distribution for alpha=0.05\ Click here to view page 2 of the F-distribution for alpha=0.05

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