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The Standard Matrix a for the Linear Transformation T, Where

Question 28

Multiple Choice

The standard matrix A for the linear transformation T, where T is the counterclockwise rotation of 45° about the origin in The standard matrix A for the linear transformation T, where T is the counterclockwise rotation of 45° about the origin in   is given by   . Use the matrix A to find   for the vector   . A)     B)   C)    D)     E)    is given by The standard matrix A for the linear transformation T, where T is the counterclockwise rotation of 45° about the origin in   is given by   . Use the matrix A to find   for the vector   . A)     B)   C)    D)     E)    . Use the matrix A to find The standard matrix A for the linear transformation T, where T is the counterclockwise rotation of 45° about the origin in   is given by   . Use the matrix A to find   for the vector   . A)     B)   C)    D)     E)    for the vector The standard matrix A for the linear transformation T, where T is the counterclockwise rotation of 45° about the origin in   is given by   . Use the matrix A to find   for the vector   . A)     B)   C)    D)     E)    .


A) The standard matrix A for the linear transformation T, where T is the counterclockwise rotation of 45° about the origin in   is given by   . Use the matrix A to find   for the vector   . A)     B)   C)    D)     E)
B) The standard matrix A for the linear transformation T, where T is the counterclockwise rotation of 45° about the origin in   is given by   . Use the matrix A to find   for the vector   . A)     B)   C)    D)     E)
C) The standard matrix A for the linear transformation T, where T is the counterclockwise rotation of 45° about the origin in   is given by   . Use the matrix A to find   for the vector   . A)     B)   C)    D)     E)
D) The standard matrix A for the linear transformation T, where T is the counterclockwise rotation of 45° about the origin in   is given by   . Use the matrix A to find   for the vector   . A)     B)   C)    D)     E)
E) The standard matrix A for the linear transformation T, where T is the counterclockwise rotation of 45° about the origin in   is given by   . Use the matrix A to find   for the vector   . A)     B)   C)    D)     E)

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