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matthew mayer

matthew m.

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(a) At a frequency of 4 MHz a parallel wire transmission line has the following parameters: $R = 0.025 \Omega m^{-1}$, $L = 9 \mu H m^{-1}$, $C = 6.86 pF m^{-1}$ and $G = 0$. The line is 400 meters long, terminated in a resistance of $300 \Omega$. Find the standing wave ratio and voltage reflection coefficient of the load. (b) A 15cm by 6 cm rectangular waveguide filled with a dielectric material $\mu = \mu_0$, $\epsilon = 4\epsilon_0$, $\delta_d = 0$ $E_z = 2Sin(\frac{\pi x}{a})Sin(\frac{3\pi y}{b})cos(\pi 10^{11}t - \beta z)Am^{-1}$ given that Determine the following i. Mode of operation ii. cut - off frequency iii. Propagation Constant iv. Group velocity

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1. Consider the geometric shapes given in Figure Q1-1 below. You are required to find a way to arrange them into the 4×5 rectangular area as shown in Figure Q1-2 (colors. not shown) such that the area will be entirely filled. All the shapes will be used and none of the shapes overlap. Hint: Think of the Tetris (brick) game. b. Sketch the search tree when performing a backtracking search on the problem to reach the solution. In the "sketch", you can abstract away (not show) some of the branches and levels as long as your sketch clearly shows the search process. You are not required to completely solve the problem, i.e. not required to find the solution. Your sketch may look something like below. Note this is an example based on map coloring problem. You will have different variables and values. The question also expects something more comprehensive, than the example sketches below. You should show sufficient branches to include the effect of backtracking. Figure Q1-1. Shapes to assemble. Figure Q1-2. Assembled shape. a. Formulate the problem as a constraint satisfaction problem (CSP) by giving the following information: i. What are the state variables? Clearly explain and define them. ii. Give the domain for each variable. iii. Specify the constraints. iv. What would be the successor function? v. What would be the goal test function? Hint: Think of the final solution is a complete assignment of all variables. What are the possible variables in the final solution? The constraints may be used to enforce the sub-blocks (shapes) and any other geometric constraints. (WA-Red) (WA-Green) (T-Blue) (WA Red, NT Green) (WA-Red, NT Green,.., Tasmania Green) c. State the worst-case time and space complexity of the search in b. Hint: Consider the parameters involved in computing the time and space complexity.

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Explain how/why the PIC32MX datasheet shows seven pages of pin names

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Given the queue myData 12, 24, 48 (front is 12), where will the new item 72 be enqueued? After 48 After 24 Before 12 After 12

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[14] From the encoding table as shown below: Symbol Frequency Codeword A 0.29 0 B 0.25 100 C 0.13 101 D 0.15 1100 E 0.07 1101 F 0.06 1110 G 0.05 1111 Table 1 a) [35] Is this a valid prefix code? If yes, build the prefix tr Tablel above; if no, explain why not? b) [3.5] Now, use Huffman code to assign new codewords

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y = x^3 + x^2 - 2x and the line y = 4x Show detailed graph

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Write the number in decimal notation. 8 \times 10^4 + 0 \times 10^3 + 3 \times 10^2 + 7 \times 10^1 + 5 \times 10^0 Need Help? Submit Answer 3. [-/1.18 Points] DETAILS SMITHNM13 4.2.024. Write the number in decimal notation. 6 \times 10^1 + 8 \times 10^0 + 0 \times 10^{-1} + 4 \times 10^{-2} + 9 \times 10^{-3} Need Help? 4. [-/1.18 Points] DETAILS SMITHNM13 4.2.025. Write the number in decimal notation. 7 \times 10^5 + 4 \times 10^4 + 2 \times 10^3 + 3 \times 10^2 + 9 \times 10^1 + 8 \times 10^0 Need Help? 5. [-/1.18 Points] DETAILS SMITHNM13 4.2.027. Write the number in decimal notation. 7 \times 10^6 + 4 \times 10^{-2}

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Problem2: Compute the DDB depreciation with switch to SL and show the schedule of book value for an asset with the initial cost of $100,000. The depreciation period is six years. Salvage value is 0.

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(A) Evaluate \( \int_{-\pi}^{\pi} \sin(3x)\sin(3x)dx \)

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Find the mass and center of mass of the lamina that occupies the region D and has the given density function D is bounded by the parabolas below. (Enter your answer as an improper fraction_ y = 12 and < =y2; p(r,y) =9 (,V)

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