The problem is to evaluate the expression $5(33) + 2x = 1$. The variable $x$ has been crossed out. Thus, we are to evaluate $5 \times 33 + 2 \times something = 1$. Since the $x$ is crossed out, the intention may be to solve for $x$. Since it is crossed out, and equal to 1, let's assume it is supposed to be an incomplete equation where the second term $2x$ should be solved to equal 1. So $2x = 1$.

1. Problem Description

The problem is to evaluate the expression $5(33) + 2x = 1$. The variable $x$ has been crossed out. Thus, we are to evaluate $5 \times 33 + 2 \times something = 1$. Since the $x$ is crossed out, the intention may be to solve for $x$. Since it is crossed out, and equal to 1, let's assume it is supposed to be an incomplete equation where the second term $2x$ should be solved to equal

1. So $2x = 1$.

2. Solution Steps

Let's first calculate $5 \times 33$:

$5 \times 33 = 165$

Now, the equation becomes:

$165 + 2x = 1$

Subtract 165 from both sides of the equation:

$2x = 1 - 165$

$2x = -164$

Divide both sides by 2:

$x = \frac{-164}{2}$

$x = -82$

Therefore the problem is $5(33) + 2(-82) = 1$, which evaluates to

$165 + (-164) = 1$, so $1 = 1$.

3. Final Answer

$x = -82$