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Q4 3 Points Consider the matrices A = B = C = 2 3 View them as elements of the vector space M2x2 of all 2 x 2 matrices. Determine if C is an element of Span{A, B}. Show work to justify your answer. (Hint: You may want to remind yourself what the definition of Span{A, B} is.) Please select file(s) Select file(s) Save Answer

Q2 29 2 Points Q2.1 1 Point [120] Let A 120 and v = 001 v is an element of Col A. v is not an element of Col A. Save Answer Q2.2 1 Point [12 0 Let A 120 and w= [001] w is an element of Nul A. Ow is not an element of Nul A. Save Answer 1 Select the statement that is true. 0 Select the statement that is true.

Q3 3 Points In the vector space V = P₂ of all polynomials of degree at most 2, consider the elements Pi(t)=1+t, P2(t) = 1-t, Ps(t)=1+2t+t². Determine if it is possible to write the polynomial q(t) = t² as a linear combination of Pi(t), p2(t), ps(t). If possible, show which linear combination of p₁(t), p2(t), ps(t) is equal to q(t) . If not possible, explain why. Show all of your work. Please select file(s) Select file(s) Save Answer

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Obtain the voltage across the capacitor for the following input: (a) 5Volts; (b) 3sin(t); (c) 2 cos(t). please show that you use Partial Fraction Decomposition, Laplace transform and Cramer's rule.

Obtain the voltage across the capacitor for the following input: (a) 5Volts; (b) 3sin(t); (c) 2 cos(t). please show that you use Laplace transform and Cramer's rule.

5.12 A steel wire 300 feet long and 1½-½ inch in diameter weighs 0.042 #/ft. If the wire is suspended vertically from its upper end, calculate (a) the maximum tensile stress due to its own weight and (b) the maximum weight W that can be safely supported assuming a safety factor of three and an ultimate tensile stress of 65 ksi. a. The maximum tensile stress due to its own weight b. Maximum weight

5.6 The turnbuckles in the diagram shown are tightened until the compression block DB exerts a force of 10,000# on the beam at B. Member DB is a hollow shaft with an inner diameter of 1.0 inch and outer diameter of 2 inches. Rods AD and CD each have cross-sectional areas of 1.0 in.². Pin C has a diameter of 0.75 inch. Determine: a. The axial stress in BD- b. The axial stress in CD- c. The shearing stress in pin C. B UB CD PIN VIEWED FROM BELOW