(1)) \( y \) is 4 more than -8 times \( x \) (4) \( y \) is 8 more than the product of -4 and \( x \) than 8 times \( x \) (1)) \( y \) is 8 less than the product of 4 and \( x \) (4) \( y=-4 x+8 \) \( y=-8 x+4 \)

Let’s dive into the world of equations! The first equation, \( y = -8x + 4 \), describes a linear relationship where for every increase in \( x \), \( y \) will decrease steeply due to the negative coefficient. It can also depict scenarios in physics, like calculating the distance an object falls with time under constant speed reductions! Now let’s talk real-world applications! You can find this type of equation in budgeting: say you have a monthly allowance but also an expense that increases based on how much you save. These linear equations help keep track of your money flow, illustrating how much you're saving or spending over time!