To interpret the shapes you've drawn:
- Each square represents \( x \), so you have:
- 2 unshaded squares (positive \( x \)): \( +2x \)
- 1 shaded square (negative \( x \)): \( -x \)
Combining these gives: \[ +2x - x = +1x \quad (\text{which is simply } x) \]
- Each circle represents \( 1 \), so you have:
- 2 unshaded circles (positive \( 1 \)): \( +2 \)
- 2 shaded circles (negative \( 1 \)): \( -2 \)
Combining these gives: \[ +2 - 2 = 0 \]
Putting it all together, the overall expression is: \[ x + 0 = x \]
Therefore, the algebraic expression that is equivalent to the expression you modeled is: \[ \boxed{x} \]