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julio vargas

julio v.

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if one mean is 528 and one is 435 and f is .126, sig is .722 and t is 19.99 and df is 1449 and p is .000 is the difference between means significant

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Which statement is true about other comprehensive income (OCI) disclosures related to defined benefit pension plans? Multiple choice question. A new actuarial gain is interpreted the same way as is amortization. The income taxes are related to deferred income taxes. The ending Accumulated OCI is disclosed but not recognized.

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1. (30%) For a general second order tensor T, show that using index notation, (a) $\epsilon - \delta$ identity $\epsilon_{mnr}\epsilon_{mqs} = \delta_{nq}\delta_{rs} - \delta_{ns}\delta_{rq}$. (Note that m is summed.) (b) $det(T) = \frac{1}{6}\epsilon_{pqn}\epsilon_{ijk}T_{ip}T_{jq}T_{kn}$ for a general second order tensor T. (Hint: $\epsilon_{mnr}det(T) = \begin{vmatrix} T_{m1} & T_{m2} & T_{m3} \ T_{n1} & T_{n2} & T_{n3} \ T_{r1} & T_{r2} & T_{r3} \end{vmatrix}$, $det(T) = \epsilon_{ijk}T_{i1}T_{j2}T_{k3}$)

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Given this declaration: class MyClass { public: void print(); // Output the value of x; MyClass(); private: int x; }; MyClass myObject; The following statement is legal. myObject.x = 10; Question 1 options: True False

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10. Two spaceships in deep space (far from any sources of gravity) pull on a small asteroid as shown. All three ships are in the same plane (2D). With what force (magnitude and direction) must a third spaceship pull on the asteroid so that the asteroid feels no net force? All three ships are in the same plane.

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For the following questions show all working in detail. Consider the vector \vec{v} = \vec{i} - 2\vec{j} - \vec{k}, and choose a point A = (a, b, c) where a, b and c are three different non-zero digits taken from your (a) Write down the position vector \vec{OA} to the point A. (b) Find a vector \vec{u} which is perpendicular to both \vec{v} and \vec{OA}. (c) Find a plane P which passes through A and is perpendicular to \vec{u} and write it down in: (i) equational form; (ii) parametric form. (d) Show that P is parallel to \vec{OA}. (e) Find a line L which passes through A and is parallel to \vec{v} and write it in parametric form. (f) Explain in words why L and P intersect along L.

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Find the current flow through 37 ohm using nodal analysis. R1 68 ? V R3 90 ? VS1 120 V 2.43A 1.13A 2.01A 3.51A + R2 37 ? VS2 40V

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1a) Determine the magnitude and direction of the resultant force mathematically with the three forces on the ring shown below: 1b) Draw a graph of the vector addition of the three forces using the head to tail method clearly showing the resultant vectors magnitude and direction graphically. y F\(_2\)=800N 600 ( F\(_1\)=600N 450 x F\(_3\)=450N 750

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1. The truss shown in the figure is supported by a pin at A and a roller at H. 5 kN CDEF 10 kN 30° N 1.6 m 0.8 m B KJ I H G L 20 kN A 0.8 m 0.8 m 0.8 m 0.8 m 0.8 m a) [6 points] Identify all the zero\_force members in the truss. b) [7.5 points] Draw a complete simplified truss that results when eliminating all zero-force members identified above. c) [15 points] Calculate the support reactions at A and H. d) [9 points] Provide a joint sequence to enable the finding of the force in all the truss members. (The support reactions are not considered unknown for the joint sequence). e) [37.5 points] Use the Method of Joints to determine the force in members OI and ED. f) [12 points] Use the Method of Sections to determine the force in the truss member ED. Ignore all calculations done in part (e). g) [Bonus: 12 points] Use the Method of Joints to determine the force in each truss member (all of them). h) [Bonus: 2points] Draw a complete summary of the forces acting on the entire truss, indicating their value and whether they are in tension (T) or compression (C). Instructions:

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1. Use a MATLAB script to find the least squares fit to the four-dimensional quadratic \(f(x, y, z) = a_1x^2 + a_2y^2 + a_3z^2 + a_4xy + a_5xz + a_6yz + a_7x + a_8y + a_9z + a_{10}\) given the data found in the file \"data.txt\". (The data in that file is in the format $x_i, y_i, z_i, f_i$ for each row $i$. Use the MATLAB function \"dlmread\" to read the data into a matrix.)

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