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(sqrt(N+1))(sqrt(N-1))

(N+1)(N1) (\sqrt{N+1})(\sqrt{N-1})

Full solution

Q. (N+1)(N1) (\sqrt{N+1})(\sqrt{N-1})
  1. Identify Expression: Identify the expression to simplify.\newlineExpression: (N+1)(N1)(\sqrt{N+1})(\sqrt{N-1})
  2. Combine Square Roots: Use the property of square roots to combine the terms.\newline(N+1)(N1)=(N+1)(N1)(\sqrt{N+1})(\sqrt{N-1}) = \sqrt{(N+1)(N-1)}
  3. Expand Expression: Expand the expression inside the square root. (N+1)(N1)=N21(N+1)(N-1) = N^2 - 1
  4. Substitute Back: Substitute back into the square root. N21\sqrt{N^2 - 1}

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