Matrix Theory: Consider the set G of matrices of the form [x y \ 1 0] where x is nonzero real and y is real. Let G act on the real line R by [x y \ 1 0].t = xt + y. Show that G is a group, that the action is a group action, and that the action is faithful.
Tagged under: Mathematics,matrix,theory,linear,algebra,affine,transformation,real,line,ax+,group,action,faithful
Clip makes it super easy to turn any public video into a formative assessment activity in your classroom.
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