Construct a 2 × 2 matrix that defines a shear

  1. Construct a 2 × 2 matrix that defines a shear of factor 4 in the y-direction, followed by a scaling of factor 5 in the
    1. answers icon 0 answers
    2. Dan asked by Dan
    3. views icon 393 views
  2. Construct a 2 × 2 matrix that defines a shear of factor 4 in the y-direction, followed by a scaling of factor 5 in the
    1. answers icon 0 answers
    2. Asad asked by Asad
    3. views icon 469 views
  3. construct a nondiagonal 2 x 2 matrix that is diagonalizable but not invertible.Just write down a diagonal matrix with one zero
    1. answers icon 0 answers
    2. Jeff asked by Jeff
    3. views icon 2,196 views
  4. In a Direct Shear Testplease help. 1)How do we determine the spacing between the two parts of shear box? What would happen if it
    1. answers icon 0 answers
    2. Jacky asked by Jacky
    3. views icon 501 views
  5. i'm not sure how to go about this one. any help would be appreciated!find all x's that would make the 2x2 matrix below = to a
    1. answers icon 0 answers
    2. corine asked by corine
    3. views icon 371 views
  6. The matrix M =[−3/5 4/5] [4/5 3/5] defines an isometry of the xy-plane. (a)What special properties do the column vectors of
    1. answers icon 0 answers
    2. HELP asked by HELP
    3. views icon 696 views
  7. Construct a graph based on the adjacency matrix that appears below. Label all nodes with indices consistent with the placement
    1. answers icon 0 answers
    2. Adjacency Matrix and Shortest Path asked by Adjacency Matrix and Shortest Path
    3. views icon 582 views
  8. Hi! I need help with these two questions. Thanks! :)1.) Can we multiply the Matrix A (which is 3 x 4 matrix) by the other
    1. answers icon 2 answers
    2. Emily asked by Emily
    3. views icon 845 views
  9. A plane element is subjected to a shear stress τ = 360MPa which results to a shear strain σ = 0.008rad.a) determine the shear
    1. answers icon 0 answers
    2. Sam asked by Sam
    3. views icon 609 views
  10. Consider the linear transformation T: R^3->R^3 which acts by rotation around the y-axis by an angle of pi, followed by a shear
    1. answers icon 0 answers
    2. Brody asked by Brody
    3. views icon 713 views