Find the standard matrix of a linear transformation T: R° → R° given by the formula - (E)-L T -3x1 3x2 – 203 2x1 + 2x2 + 5x3 How to enter matrices. Martices should be entered row by row, enclosing each row in square brackets. There must be additional square brackets at the beginning and at the end of the whole matrix. For example, if you want to enter the matrix 2 then you should do it as follows: [[2, -3/2, 4], [0, 1/2, 2]] Do not forget about commas between matrix entries and between rows. Enter the standard matrix of the transformation T:

Find the standard matrix of a linear transformation T: R° → R° given by the formula - (E)-L T -3x1 3x2 – 203 2x1 + 2x2 + 5x3 How to enter matrices. Martices should be entered row by row, enclosing each row in square brackets. There must be additional square brackets at the beginning and at the end of the whole matrix. For example, if you want to enter the matrix 2 then you should do it as follows: [[2, -3/2, 4], [0, 1/2, 2]] Do not forget about commas between matrix entries and between rows. Enter the standard matrix of the transformation T:

Algebra and Trigonometry (MindTap Course List)

4th Edition

ISBN:9781305071742

Author:James Stewart, Lothar Redlin, Saleem Watson

Publisher:James Stewart, Lothar Redlin, Saleem Watson

Chapter11: Matrices And Determinants

Section11.FOM: Focus On Modeling: Computer Graphics

Problem 4P: a Let T=[3001]. What effect does T have on the gray square in Table 1? b Let S=[1002]. What effect...

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a Let T=[3001]. What effect does T have on the gray square in Table 1? b Let S=[1002]. What effect does S have on the gray square in Table 1? c Apply S to the vertices of the square, and then apply T to the result. What is the effect of the combined transformation? d Find the product matrix W=TS. e Apply the transformation W to the square. Compare to you final result in part c. What do you notice?