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mary cunningham

mary c.

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Assignment 1 Name: Class: 1 Referring to Figure 1, a three phase 200 km transmission line is delivering a 20MW load at 132 kV, 50 Hz and 0.9 lagging power factorhavinginductance 1 mH/km per phase, capacitance 0.001 µF/km per phase and resistance 0.252/km per phase. Determine: Vs Figure 1 Vr (a) the value Y; (5 marks) (b) the value Z; (5 marks) (c) the ABCD parameters in terms of Y and Z; and (5 marks) (d) the value of the parameter A. (5 marks) Page 1 of 2

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1. An organization is granted the block 211.17.180.0/24. The administrator wants to create 32 subnets. a. Find the subnet mask. b. Find the number of addresses in each subnet. c. Find the first and the last address in the first subnet. d. Find the first and the last address in the last subnet (subnet 32). 2. Find the range of addresses in the following blocks: a. 123.56.77.32/29 b. 200.17.21.128/27 c. 17.34.16.0/23 d. 180.34 64.64/30 3. In classless addressing, we know the first address and the number of addresses in the block. Can we find the prefix length? If the answer is yes, show the process and give an example. 4. An ISP is granted a block of addresses starting with 150.80.0.0/16. The ISP wants to distribute these blocks to 2600 customers as follows: a. The first group has 200 medium-size businesses; each needs approximately 128 addresses. b. The second group has 400 small businesses; each needs approximately 16 addresses. c. The third group has 2000 households; each needs 4 addresses. Design the subblocks and give the slash notation for each subblock. Find out how many addresses are still available after these allocations. 5. An ISP is granted a block of addresses starting with 120.60.4.0/20. The ISP wants to distribute these blocks to 100 organizations with each organization receiving 8 addresses only. Design the subblocks and give the slash notation for each subblock. Find out how many addresses are still available after these allocations. 6. An ISP bas a block of 1024 addresses. It needs to divide the addresses to 1024 customers. Does it need subnetting? Explain your answer..

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The manual technique for sequencing DNA requires: a) DNA polymerase b) gel electrophoresis c) dideoxynucleotide analogs d) all of the above e) only 2 of a, b, and c

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Thanks for your reply. Foremost, I'd like to comment that it's awesome how broad your knowledge is of these other muscle names and groups! Thank you for further providing more information and examples on Latin / Greek based words for other muscles; I think that the biceps brachii and triceps brachii are very prevalent in today's usage, especially in the health and fitness world (lifting weights), etc. It is good to derive memorable ways to house this info in "our craniums". I totally agree with your comment.

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Rodney Hall and Anita Hall have two children: Braxton, age 12, who lives at home, and Tara, age 21, who is a full-time student and does not live at home. While Tara earned $9,000 in did not provide more than half of her own support during the year. Assuming Braxton and Tara meet the join return test and citizenship or residency test, are Braxton and Tara qualifying Rodney and Anita, respectively? 1. Neither Braxton nor Tara is a qualifying child. 2. Only Tara is a qualifying child. 3. Only Braxton is a qualifying child. 4. Both Braxton and Tara are a qualifying child. 5. This question looks familiar, but I forgot the answer. I wish I can go back and study harder. ??Moving to the next question prevents changes to this answer.

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Calculate \(\mathbf{v} \times \mathbf{w} = (u_1, u_2, u_3)\). \(\mathbf{v} = (3, 7, 6)\) \(\mathbf{w} = (-6, 2, -3)\) (Give your answer using component form or standard basis vectors. Express numbers in exact form. Use symbolic notation and fractions where needed.) \(\mathbf{v} \times \mathbf{w} =\)

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Q2: In the circuit shown, perform one Newton-Raphson iteration to find the voltages at bus 2 and at bus 3. P2 = -24 W (load) and P3 = 8 W (generation). Write the equations you need to solve and assume 10 V as initial value for V2 and V3.

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QUESTION 3 Which of the following is NOT characteristic of a perfectly competitive market? Firms are price takers Brand loyalty Low barriers to entry Many firms QUESTION 4 Characteristics of perfect competition include: Identical products from firm to firm price-setting power A lot of money spent on advertising by firms All of the above QUESTION 5 A perfectly competitive firm currently sells 200 bushels of peaches at $50 per bushel. If the firm wants to sell one more bushel of peaches, the firm: Should raise its price above $50 because it has market power. Should price the bushel at $50, since it can sell all it wants at market price. Must sell the bushel for less than $50 because it faces a downward sloping demand curve. Cannot sell an additional bushel at any price because the market is in equilibrium.

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Glitter Watches completed the following selected transactions during 2018 and 2019: 1 (Click the icon to view the transactions.) Read the requirements. Now record the 2019 transactions in the general journal. Jan. 17: Sold inventory to Marty White, $600, on account. Ignore Cost of Goods Sold. Date 2019 Jan. 17 Accounts and Explanation Debit Credit Jun. 29: Wrote off Marty White's account as uncollectible after repeated efforts to collect from him. Date 2019 Jun. 29 Accounts and Explanation Debit Credit Choose from any list or enter any number in the input fields and then continue to me next question

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29.) What do you call a constant, variable or a product of constant and variable? A) Term B.) Coefficient C.) Factor D) Polynomial 30.) What is the numerical coefficient of -X? A.) -1 B.) 1 C) -1 D) X 31.) In the literal coefficient x, x is called the base and is called the A) Base B.) Exponent C.) Coefficient D:) Power 32.) What do you call a kind of algebraic expression where each term is a constant, a variable, or a product of a constant and variable in which the variable has a whole number (non-negative number) exponent? A.) Polynomial B) Term C) Coefficient D.) Variable 33.) If the length of a rectangle in terms is 2x + and its width is X + 4, what is the perimeter of this rectangle? A.) 6x + 18 B) 4x + 10 C) 3x + 9 D:) 2x^2 + 20 34.) What is the perimeter of the square if one side measures 2x^2 + 8? A) 2x^2 + 8 B.) 8x^2 + 64 C.) 8x^2 + 16 D:) 8x^2 + 32 35.) How much should 2x + 1 be increased to get 7x + 7? A) 3x + 6 B.) 5x + 5 C.) 5x + 6 D.) 6x + 5 36.) Find n so that the equation is true: (5*)^2 = 5t8 A.) n = 6 B.) n = 15 C) n = 13 D.) Infinite Solution 37.) Find m and n so that the equation is true: 3m * 65 * 6 = 38 * 610 A) m = 2; n = 2 B.) m = 3; n = 5 C.) m = 4; n = 2 D.) m = 4; n = 5 38) Evaluate: (-15)^2 A) -1 B) 1 C.) 0 D.) -15 39.) Which answer is negative? (i) -7 (ii) -(7)^0 (iii) -(-7)^0 B.) (i) and (ii) C) (i) and (ii) D.) (ii) and (iii) A) (i) only 40) Write one billion as a power of 10? B.) 10^9 C.) 10^18 D:) 10^-1 A) 10^8 41.) Evaluate: 10^7 A:) 1,000,000 B:) 100,000,000 C.) 10,000,000 D) 100,000,000

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