\( 33 ( \square ) = - 140 x ( \square ) \)

To solve the equation \( 33 ( \square ) = - 140 x ( \square ) \), you can rearrange it to isolate the variable. Start by adding \( 140 x ( \square ) \) to both sides to get \( 33 ( \square ) + 140 x ( \square ) = 0 \). Factoring out \( ( \square ) \) gives you \( ( \square )(33 + 140x) = 0 \). This means either \( ( \square ) = 0 \) or \( 33 + 140x = 0 \). If \( 33 + 140x = 0 \), solving for \( x \) yields \( x = -\frac{33}{140} \). Fun fact: this equation embodies the balance in mathematics where both sides have to equal each other, just like finding equilibrium in a seesaw! In practical scenarios, equations like this can model everyday situations, such as calculating costs, physics problems, or even designing financial budgets. Remember, solving equations helps you think critically and enhances your problem-solving skills, which are super useful in real life!