👉 To understand the rough math behind a problem, start by identifying the key variables and relationships. For instance, if you're dealing with exponential growth, note that each period the quantity doubles. If you have a linear relationship, recognize that for every unit increase in one variable, the other changes by a constant amount. Use basic algebraic manipulation to isolate variables and solve for unknowns, often simplifying the equation step by step. For more complex scenarios, consider using logarithms to solve for unknowns in exponential or logarithmic functions, or apply algebraic identities to streamline calculations. The goal is to translate the problem into a form where you can apply these mathematical tools effectively, leading to a solution that accurately reflects the relationship between variables.
