If $$ x $$ represents the width of a rectangle and the length is four less than three times the width, which of the following expressions represents the length of the rectangle in terms of $$ x $$ ? $$ 3 x-4 $$ $$ 4-3 x $$ $$ 4 x-3 $$

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To determine the expression that represents the **length** of the rectangle in terms of $$ x $$ (where $$ x $$ is the width), let's break down the information provided:

1. **Width ($$ x $$)**: This is given directly.
2. **Length**: It is described as "four less than three times the width."

Let's translate the description of the length into a mathematical expression step by step:

- **Three times the width**: This can be written as $$ 3x $$.
- **Four less than three times the width**: To indicate that we are subtracting four from the previous expression, we write $$ 3x - 4 $$.

Therefore, the expression representing the length in terms of $$ x $$ is:

$$
\boxed{3x - 4}
$$

**Answer:** $$ 3x - 4 $$
The length of the rectangle is $$ 3x - 4 $$.

If represents the width of a rectangle and the length is four less than three times the width, which of the following expressions represents the
length of the rectangle in terms of ?

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If represents the width of a rectangle and the length is four less than three times the width, which of the following expressions represents the length of the rectangle in terms of ?