Example of Group: GL(2,R) (2 of 3)

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Uploaded by on May 14, 2011

Abstract Algebra: Let G = GL(2, R) be the group of real 2 x2 invertible matrices, and let H be the subset of matrices with determinant = 1. We show that H is a normal subgroup of G directly and by exhibiting H as the kernel of a homomorphism.

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