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brian johnson

brian j.

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In distributerless ignition, the distributer is connected to the crankshaft Select one: True False

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3. (a) Consider an infinite wire traveled by a current I=10 A. What is the value of the magnetic field at 10 cm away from it? [2 marks] (b) What is the force acting on a particle with charge q=2 C and moving with velocity $\vec{v}$=(0,0,3$\cdot$10$^5$) m/s and immersed in a magnetic field $\vec{B}$=(0,1,1) T? [2 marks] (c) Consider a ring of conducting material with radius R= 2 cm immersed in a homogeneous magnetic field with direction normal to it. What is the value of the induced e.m.f. inside the circuit if the magnitude of the magnetic field is changing as B=$B_0$t, where t is the time and $B_0$ is 3 T. [2 marks] (d) Compute the total magnetic field at the center of the ring at t=2 s by knowing that the circuit opposes a resistance of 2$\Omega$. [4 marks]

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Evaluate the integral.\\ $\int_0^1 \frac{x-4}{x^2-5x+6} dx$\\ ln 3 + ln 2\\ -3 ln 3 + ln 2\\ 3 ln 2 + ln 3\\ -3 ln 2 + ln 3

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(1 point) Calculate the following antiderivative: \( \int \frac{1}{u^{9/4}} + 5\sqrt{u} du = \)

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2. Once the disease was diagnosed as influenza, the parents of the child decided to get flu vaccinations for the rest of the family. The doctor suggested that they determine the strain of flu first, as the vaccine may not be effective. Discuss the reasons why the doctor may think the vaccine may be ineffective and what tests may be needed to determine the strain of the virus.

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Write down the generating function for $c_3(n)$, the number of compositions of $n$ with parts that are all multiples of 3.

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V1 2 Vpk 15kHz 0° C2 1?F C1 47nF L1 R1 68?? Q1 R2 22?? 100?? BC107BP C4 10µF R3 1?? V2 1 Vpk 1kHz 0° C3 10µF

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3. Consider the proportional model level control system of the following figure. Valve A is linear with a flow scale factor of 10 m³/hr per percent controller output. The controller output is nominally 50% with a constant of $K_p = 10$% per %. A load change occurs when flow through valve B changes from 500 m³/hr to m³/hr 600. Calculate the new controller output and offset error. (20 points)

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Find the derivatives of the functions in Problems 1-14. 1. $y = 4$ 2. $f(s) = 6$ 3. $f(t) = t$ 4. $s = r^2$ 5. $y = 6 - 8x + 2x^2$ 6. $y = 12 + 2x - 7x^3$ 7. $f(x) = 3x^4 - x^6$ 8. $f(x) = 3x^5 - x^9$ 9. $y = 10x^5 - 3x^3 + 5x - 11$ 10. $y = 3x^5 - 5x^3 - 8x + 8$ 11. $w = z^7 - 3z^6 + 13$ 12. $u = 2t^{10} - 5t^5 - 9$ 13. $g(x) = 2x^{12} - 5x^6 + 9x^4 + x - 5$ 14. $h(x) = 12x^{20} + 8x^{10} - 2x^7 + 17x - 9$

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Mismatched Filters The following signal set is employed to transmit equally likely signals over an additive white Gausssian noise channel with spectral height N0/2. 1. Sketch and accurately label the block diagram of the receiver which minimizes the probability of error. 2. Compute the probability of error of your receiver from part (a). 3. Consider now the following receiver: Compute the probability of error of this receiver if g(t) is given by 4. Repeat part (c) for g(t) = sin(pi*t). 5. Compare the probabilities of error in parts (b)-(d). Hint: You may need integral x sin(ax) dx = sin(ax)/a^2 - x cos(ax)/a

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