\( S=L-0.07 \mathbb{A} \quad \) for \( \mathbb{L} \)

To solve for \( \mathbb{L} \), you start by rearranging the equation: \( S + 0.07 \mathbb{A} = L \). This means you need to add \( S \) and \( 0.07 \) times \( \mathbb{A} \) together. Simple, right? Just plug in your values for \( S \) and \( \mathbb{A} \) and voilà! You've got \( L \). A fun fact is that equations like this can be used in various fields, like physics for calculating forces or in economics to analyze changes in supply and demand. Using algebra becomes super handy in real-world scenarios where predictions and estimates are key to success!