We are given the equation $14x + n = 132$ and we are asked to find the value of $n$ when $x = 6$.

1. Problem Description

We are given the equation $14x + n = 132$ and we are asked to find the value of $n$ when $x = 6$.

2. Solution Steps

First, substitute $x = 6$ into the equation $14x + n = 132$.

$14(6) + n = 132$

Now, calculate $14 \times 6$.

$14 \times 6 = 84$

So the equation becomes:

$84 + n = 132$

Next, we want to isolate $n$. To do this, subtract $84$ from both sides of the equation.

$84 + n - 84 = 132 - 84$

$n = 132 - 84$

Finally, calculate $132 - 84$.

$132 - 84 = 48$

Therefore, $n = 48$.

3. Final Answer

$n = 48$