Solve for t . \[ -1=\frac{t}{-2} \]

To solve for \( t \) in the equation \( -1=\frac{t}{-2} \), we can start by eliminating the fraction. Multiply both sides by \( -2 \): \[ -2 \cdot (-1) = t \implies 2 = t \] Thus, the solution is \( t = 2 \). Now let’s add some interesting context to that! In the realms of algebra, mastering equations like this one is a stepping stone to understanding more complex concepts. It lays the groundwork for higher math, such as calculus and linear algebra, and it equips you with the skills to tackle real-world problems, from budgeting your savings to calculating travel times. Want to see this in action? Think of a scenario where you have a small business and need to set prices to break even. Using similar equations will help you determine ideal pricing strategies, ensuring you’re covering costs and maximizing profits! So, solving for \( t \) isn't just an academic exercise; it's a skill that can turn numbers into meaningful decisions!