Draw Shear and Moment diagrams q-1 k/ft M=12 k-ft 8 ft 8 ft
12-42. Solve Prob. 12-41 using the cantilever method Each column has the cross-sectional area indicated. 12 ft 6 k 18 ft 20 ft 20 ft 12 in2 8 in2 10 in2 Probs. 12-41/42
8 ft Probs. 6-40/41 6-42. Draw the influence line for the force in member IJ
Consider the frame shown in (Figure 1). Assume A and D are pins. EI is constant. Suppose that w- 2 k/ft. 9 k 12 ft 8 ft Determine the component of reaction at D Consider the frame shown in (Figure 1). Assume A and D are pins. EI is constant. Suppose that w- 2 k/ft. 9 k 12 ft 8 ft Determine the component of reaction at D
-8 -24 -12 (16 points) Let A= 0 4 0 6 12 10 (a) (4 points) Find the eigenvalues of A. (b) [6 points) For each eigenvalue of A, find a basis for the eigenspace of (b) [6 points) is the matrix A diagonalizable? If so, find matrices D and P such that is a diagonal matrix and A = PDP 1. If not, explain carefully why not.
Market for Product O $24 $21 $18 $15 $12 $9 $6 $3 $0 0 6 12 18 24 30 36 42 48 54 60 66 72 78 In equilibrium, total surplus is (Select] If there is an increase in supply we know that consumer surplus [Select] If the government places a $9 tax on sellers then sellers receive (Select] If the government places a $9 tax on sellers then tax revenue will be (Select] If the government places a price...
D Question 19 XY 24 12 8 6 8 0 6 28 18 14 Given the information above, what is the value of the expression ΣΧΥ ? O 54 O 92 0 62 Previous
to determine the (in kip-ft) for the 6 kip 6 kip 2.0 kip/ft 1.5 kip/ft 1.5 kip/ft 8'-0" 8'-0" 24'-0"
Let matrix M = -8 -24 -12 0 4 0 6 12 10 (a) Find the eigenvalues of M (b) For each eigenvalue λ of M, find a basis for the eigenspace of λ. (c) Is the matrix M diagonalizable? If so, find matrices D and P such that D is a diagonal matrix and M=PDP^−1. If not, explain carefully why not.
Let matrix M = -8 -24 12 0 4 0 6 12 10 (a) Find the eigenvalues of M (b) For each eigenvalue λ of M, find a basis for the eigenspace of λ. (c) Is the matrix M diagonalizable? If so, find matrices D and P such that D is a diagonal matrix and M=PDP−1. If not, explain carefully why not.