We know that cos(arcsin(x)) = √(1 - x^2) and sin(arccos(x)) = √(1 - x^2).
Given that arccos(√2/2) = π/4, we can rewrite the expression as follows:sin(π/4) - 2 * arcsin(0)
Since sin(π/4) = √2/2 and arcsin(0) = 0, the expression simplifies to:√2/2 - 2 * 0√2/2
Therefore, the final simplified expression is √2/2.
We know that cos(arcsin(x)) = √(1 - x^2) and sin(arccos(x)) = √(1 - x^2).
Given that arccos(√2/2) = π/4, we can rewrite the expression as follows:
sin(π/4) - 2 * arcsin(0)
Since sin(π/4) = √2/2 and arcsin(0) = 0, the expression simplifies to:
√2/2 - 2 * 0
√2/2
Therefore, the final simplified expression is √2/2.