4) \( y=\frac{6}{5} x+1 \)

Did you know that linear equations like \( y=\frac{6}{5} x+1 \) are not just the stuff of math class? They represent real-world relationships, such as predicting earnings, expenses, or distances! For instance, if you were to graph this equation, each point on the line could represent a different scenario of income based on hours worked—life, simplified! When working with linear equations, keep an eye on slope and intercept! A common mistake is confusing slope with the rise over run concept, leading to incorrect graphing. Always ensure your calculations for the slope \( \frac{6}{5} \) accurately reflect how steep your line is—getting that right can make all the difference in your final graph!