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victoria mir

victoria m.

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in which case is the magnitude at point x the strongest? Case A has the strongest electric field at point x.Case B has the strongest electric field at point x.Case C has the strongest electric field at point x.Both Cases A and C have the strongest electric field at point x.Both Cases B and C have the strongest electric field at point x.All three cases have the same electric field at point x.

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7. What type of organism is Tetrahymena thermophila? Where might you find them in nature?

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Solve this problem please and explain how you got there. D , E , and F form a general partnership by contributing the following properties in exchange for equal one - third interests in the partnership: D contributes: (1) land he had held as an investment for several years, which has a value of $ 100 , 000 and an adjusted basis of $ 40 , 000 ; (2) land he had as an investment for several years, which has a value of $ 60 , 000 and an adjusted basis of $ 90 , 000 ; (3) an installment obligation he received on the sale of land ( land he had held as an investment for several years prior to selling it; the obligation has a face value of $ 40 , 000 and an adjusted basis of $ 10 , 000 . ( The partnership will hold the first two pieces of land for sale to customers in the orginary couse of the partnership business ) .  E contributes items from her business as a sole propieter: (1) accounts receivable acquired earlier this year, which have a value of $ 50 , 000 and an adjusted basis of $ 0 ; (2) inventory items acquired earlier this year, which have a value of $ 75 , 000 and an adjusted basis of $ 30 , 000 ; and (3) equipment held for two years, which has a value of $ 75 , 000 , and an adjusted basis of $ 40 , 000 and is subject to an IRC 1245 recapture in the amount of $ 25 , 000 . ( The partnership will not hold the inventory items for sale to customers, but will hold them for appreciation and eventual sale in bulk ) .  F contributes: (1) $ 150 , 000 in cash; and (2) a binding letter of commitment from a lender to finance the cost of construction of a partnership building on very favorable terms; the letter has a value of $ 50 , 000 and an adjusted basis of zero. Question 1 : Is any gain or loss recognized by any of the partners or by the partnership upon the transfer of property in exchange for partnership interests? Question 2: What is each partnership's adjusted basis and holding period in his or her partnership interest? Question 3: What is the partnership's adjusted basis and holding period in each of the partnerhip's assests?

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A pattern of enduring, distinctive thoughts, emotions, and behavior that characterizes the way a person adapts to the world is called what? psychoanalysis cognition archetype personality

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In the structure shown below, determine the magnitude of the roller reaction force at support A in kN. Consider $\theta = 20$ degrees, and $w = 5$ kN/m. Ignore the weight of the structure. Draw the FBD before proceeding to set up the equations.

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Use MATLAB to find a basis for the solution space of the following homogeneous system of linear equations. \begin{cases} 3x_1 + 9x_2 + 30x_3 + 21x_4 = 0\\x_1 - 3x_2 - 8x_3 + 5x_4 = 0\\2x_1 + 12x_2 + 38x_3 + 16x_4 = 0 \end{cases} \{(1, 0, 1, 6), (0, 3, 9, 0), (1, 0, 0, 1)\} \{((0,0, 1, 6)^T, (1, 3, 9, 1)^T)\} \{(1, 0, 0, 0), (0, 3, 0, 0), (0, 0, 10, 7)\} \{(-1, -3, 1, 0)^T, (-18, -1, 0, 3)^T\} \{(1, 0, 0, 0), (0, 3, 0, 0), (0, 0, 10, 0), (0, 0, 0, 7)\}

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Question 2 (26 points) 2.1 List 3 assumptions used when describing an ideal truss. (6 points) 1. All members are rigid 2. All joints held in place 3. All Forces in Equilibrium 4. Forces dont spread across time (contain to members) 2.2 (20 points) The external reactions for the truss shown are given in the image. Calculate the force in member GF. $F_{GF} = 1.25 kN$ tension 5. members are only in compression or tension never both 5 kN 4 m 2 kN 1.56 kN B D A Ax=1.25 kN H G F Ag=3.28 kN 3 m 2m 3m Ey=3.28 kN 2m

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(c) In reality it would be very difficult for an airplane to maintain a constant speed during a half-loop. It would tend to slow down as it climbs. So the table below gives position vs. time data for a more realistic half-loop. time (s) north (m) up (m) 0 120 120 1 165 120 2 210 135 3 247 175 4 244 215 5 226 245 6 198 260 7 162 265 On a sheet of graph paper, draw the motion diagram for the airplane. Make sure you include acceleration vectors in the diagram. Doing this on graph paper, to scale, you can make the directions of the acceleration vectors quite precise if you work carefully.

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Part 3: Short answers (10 points in total, 2 point for each blank) 1. Python supports several forms of slicing. Assume that vector is defined as below [2, 4, 6, 8, 10, 12, 14, 16] What is the value of vector[0:5:2]? 2. Assume that a C array has been declared as follows int a[3][5] Assume that the address of a is 1000, and int values occupy four bytes. What is the address of a[2][3]? 1000+((3-2)*3)*4 = 13*4+1000 = 1052 3. Negative subscripts are allowed in Perl. Assume an array @list has five elements which are 1,2,3,4 and 5 respectively. What is value of \$list[-2]? 4. Assume an enumeration type colors and a variable myColor of colors type are defined as below in C++: enum colors {red, blue, green, yellow, black}; colors myColor = blue; If there is another statement myColor--, what value will be assigned to myColor after the execution of this statement? 5. Variables can be divided into four categorites: static, stack-dynamic, explicit heap- dynamic, and implicit heap-dynamic. Consider the following C++ code: int a; int f1() { static int b; char *c = new char [5]; } Specify which variable belongs to static, and which belongs to explicit heap-dynamic?

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Consider the following matrix: \begin{bmatrix} 4 & 90 & 85 & 75 \\ 2 & 55 & 65 & 75 \\ 3 & 78 & 82 & 79 \\ 1 & 84 & 92 & 93 \end{bmatrix} 1. Use the size function to determine the number of rows and columns in this matrix. 2. Use the sort function to sort each column in ascending order. 3. Use the sort function to sort each column in descending order. 4. Use the sortrows function to sort the matrix so that the first column is in ascending order, but each row still retains its original data. Your matrix should look like this: \begin{bmatrix} 1 & 84 & 92 & 93 \\ 2 & 55 & 65 & 75 \\ 3 & 78 & 82 & 79 \\ 4 & 90 & 85 & 75 \end{bmatrix} 5. Use the sortrows function to sort the matrix from Exercise 4 in descending order, based on the third column.

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