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be expressed as $$a_n=\sqrt \cdot rac{( +\sqrt )^n +( -\sqrt )^n}{( +\sqrt )^n - ( -\sqrt )^n}$$ on the other hand, we can prove inductively that $$ rac{b_{n+ }-\sqrt }{b_{n+ }+\sqrt }=\left( rac{ -\sqrt }{ +\sqrt } ight)^{ ^n}$$ so the relation $a_{ ^n}=b_{n+ }$ can be deduced by expanding the fractions...