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USE MUST USE PYTHON QUESTION 3b: (10 pts) Write down the matrices for the inverse transformations of T1,R,S and T2 in QUESTION 2. For instance,

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image text in transcribedUSE MUST USE PYTHON

QUESTION 3b: (10 pts) Write down the matrices for the inverse transformations of T1,R,S and T2 in QUESTION 2. For instance, T1 is a translation: - by 3/2 in x direction and - 3/2 in y direction, thus, the inverse is a translation by - 3/2 in x direction and - 3/2 in y direction. Store the results in variables T1_inv, R_inv, S_inv and T2_inv . \#\#Edit this cell to answer the question. T1_inve print(T1_inv) R_inv = print(R_inv) S_inve print(S_inv) T2_inv = print(T2_inv) QUESTION 3c: (4 pts) As we know, if A,B,C, are invertible, we have (ABC)1=C1B1A1. Based on this rule, use the inverse transformation matrices to construct the inverse of P and check whether it is the same as you obtained in the question. Store the inverse constructed as product in variable \#\#Edit this cell to answer the question. \[ \begin{array}{l} \text { P_inv2 = } \\ \text { print }\left(P \_i n v 2 ight) \end{array} \]

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