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sean ford

sean f.

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A single-phase feeder (or branch circuit) conductor will have a total resistance that of one conductor. (A) half (B) twice (C) three times (D) four times

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Drake would like to claim his grandson Spencer has a qualifying child so he can claim the EIC however Spencer's mother Alma is also eligible to claim Spencer as a qualifying child for ESC purposes as Drakes repair what information would you share with Drake

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$V_{in} = 24V$ $R_1 = 2 \Omega$ $R_2 = 4 \Omega$ $R_3 = 9 \Omega$ $R_4 = 7 \Omega$ $R_5 = 2 \Omega$

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let v be a signed measure, then X has a Hahn decomposition \{P, P^c\} such that if \{P', P'^c\} is another Hahn decomposition, then: V(E\cap P) = V(E\cap P') V(E\cap P^c) = V(E\cap P'^c)

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Solve the system of linear equations given below iteratively using Gauss-Seidel method and select the one that applies 12x_(1)+3x_(2)-5x_(3)=1 x_(1)+5x_(2)+3x_(3)=28 3x_(1)+7x_(2)+13x_(3)=76 Take the initial solution as [[x_(1)^((0))]] x_(2)^((0)) x_(3)^((0))=[[1]] 0 1 What is [[x_(1)^((2))]] x_(2)^((2)) x_(3)^((2))? [[1]] 1 1 [[0.1468]] 3.7153 3.8117 [[0.1468],[2.4001],[3.8118]] 5.Solve the system of linear equations given below iteratively using Gauss-Seidel method and select the one that applies 12x+3x2-5x3=1 x1+5x2+3x3=28 3x1+7x2+13x3=76 Take the initial solution as 0] ci (0 Ex (2 What is (2) O O [0.1468] 3.7153 3.8117 [0.1468] 2.4001 3.8118

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Imagine that you are purchasing a house for $110,000. The lender requires a minimum down payment of 5% of the purchase price. The closing costs are $2,050. The loan term is 30 years. The interest rate is 6%. Real estate taxes on the house are $1,200 per year. Homeowners insurance is $750 per year. You also have to pay for private mortgage insurance. For this example, it would likely cost 1% of the loan amount for at least the first 5 years of the loan or $87.08 per month. What are the total amount of monthly payments and total interest paid on the loan? Group of answer choices: $213,681.60 and $114,681.60 $237,423.60 and $127,423.60 $255,395.35 and $147,329.65 $225,550.80 and $121,050.80

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State whether the following two graphs are isomorphic. Justify your answer.

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2. Al Sooner died on January 15, 20X5. Records disclose the following estate: Cash in the bank $ 7,500 5% note receivable, including $50 accrued interest 3,050 Stocks 70,000 Dividends declared on stocks 250 8% mortgage receivable, including $150 accrued interest 30,150 Real estate - apartment house 400,000 Household effects 27,250 Dividends receivable from the Peg Sooner Trust Fund 250,000 Total inventory of assets $788,200 Cash receipts: Jan. 20 Dividends $ 1,500 25 5% note receivable 3,000 Interest on 5% note receivable 53 Stocks sold, inventoried at $22,500 20,000 28 8% mortgage sold 33,000 Interest accrued on mortgage 207 29 Sale of apartment house 395,000 Sale of assets not inventoried 250 Total cash receipts $453,010 Cash Disbursements: Jan. 20 Funeral expenses $ 2,750 23 Decedent's debts 8,000 25 Decedent's bequests 10,000 31 Payment to son, including all estate income 20,000 Total cash disbursements $40,750 Required: Prepare journal entries to record the events in his estate for the period January 15 through January 31, 20X5. Jan 15, Cash principal 7500 5% NR 3000 Accrued int. 50 Stock 70,000 Dir Rec. 250 80% Mort. Rec. 30,000 Accrued int 150 Real estate 400,000 Household 27,250 Div. Rec. 250,000 Estate principal 788,200

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2. Consider the block diagram x(t) x<sub>r</sub>(t) y(t) X H(?) p(t) where $\sum_{n=-\infty}^{+\infty} \delta(t - nT_s)$ $H(\omega) = \begin{cases} T_s, & |\omega| < \pi/T_s \\ 0, & \text{otherwise} \end{cases}$ (32) (33) Let x(t) = cos(2?f<sub>o</sub>t). The following questions can probably be more easily solved in the frequency domain rather than the time domain. (a) What is y(t) when f<sub>o</sub> = (1/4)(1/T<sub>s</sub>)? Does this sampling and reconstruction system make y(t) equal to x(t)? (b) What is y(t) when f<sub>o</sub> = (3/4)(1/T<sub>s</sub>)? Does this sampling and reconstruction system make y(t) equal to x(t)? (c) Give two different values of f<sub>o</sub> such that y(t) = cos(2?f<sub>1</sub>t) where f<sub>1</sub> = (1/8)(1/T<sub>s</sub>).

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QUESTION 4 Metrics Company is expected to pay a dividend of $3.50 in the coming year. Dividends are expected to grow at a rate of 10% per year. The risk-free rate of return is 5% and the expected return on the market portfolio is 13%. The stock is trading in the market today at a price of $90.00. What is the approximate beta of Metrics's stock? A. 0.8 B. 0.50 C. 1.11 D. 1.85 E. 1.95

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