Solve: Evaluating -(-1)^100 with Double Negatives

To solve the problem, we need to evaluate the expression $-(-1)^{100}$.

• Step 1: Assess the exponent in $(-1)^{100}$. Since $100$ is an even number, the property of powers of $-1$ tells us that $(-1)^{100} = 1$.
• Step 2: Now, consider the entire expression. We have an outer negation: $-(+1)$. Arithmetic operation of negation results in $-1$.

Therefore, the solution to the problem is $-1$.