Question: x - y + z 2 + 42 - 3y + z Show that a mapping T : R R defined by T is

x - y + z 2 + 42 - 3y + z  

x - y + z 2 + 42 - 3y + z Show that a mapping T : R R defined by T is linear. = Is is one-to-one transformation? Does the inverse i.e., T-1 exist? If so find it Verify that (by using a coordinate from R ) the input of T is the output of T-1.

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