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Show, for a positive integer n, that F^n = W_1Γ’ΒΒW_2, where W_1 and W_2 are the following subspaces of F^n:
W_1 ={(a1,...,an) Γ’ΒΒ Fn | an = 0}
W_2 ={(a1,...,an) Γ’ΒΒ Fn | a1 = a2 = ΓΒ·ΓΒ·ΓΒ· = anΓ’ΒΒ1 = 0}.
