Understanding and Solving the Equation f = -2(6f)
Let's break down the equation f = -2 * 6f step by step so it's easy to understand.
First, we look at the term -2(6f), which means we are multiplying -2 by 6f. To simplify this expression, we distribute the -2 to both terms inside the parentheses. This gives us -2 * 6f = -12f.
Now, our equation becomes f = -12f. The goal is to solve for f, which means we want to find the value of f that makes the equation true.
To solve this equation, we first want to get all the f terms on one side of the equation. To do this, we can add 12f to both sides of the equation:
f + 12f = 0 + 12f ⟶ 13f = 12f
Next, we want to isolate f by getting rid of the 12f on the right side. We can do this by subtracting 12f from both sides:
13f - 12f = 12f - 12f ⟶ f = 0
So, the solution to the equation f = -2(6f) is f = 0. This means f must be 0 for the equation to be true.