Patty is ordering vests for her scout troop to wear in the Veterans Day parade. She ordered 12 vests from the Festive Features clothing shop. Since this was a bulk order, Festive Features reduced the price of each vest by $6. The total came to $132.

Which equation can you use to find the amount, v, Festive Features normally charges for a vest?
How much does Festive Features normally charge for a vest?

Let v be the amount that Festive Features normally charges for a vest.

The equation that we can use to find the amount v is: 12(v-6) = 132.
Simplifying the equation, we get: 12v - 72 = 132.
Adding 72 to both sides, we get: 12v = 204.
Dividing both sides by 12, we get: v = 17.
Therefore, Festive Features normally charges $17 for a vest. Answer: \boxed{17}.

To find the amount, v, that Festive Features normally charges for a vest, we can use the equation:

(v - 6) * 12 = 132

To simplify the equation, we first distribute 12 to both terms inside the parentheses:

12v - 72 = 132

Next, we can add 72 to both sides of the equation to isolate the term with the variable:

12v = 132 + 72

12v = 204

Finally, divide both sides of the equation by 12 to solve for v:

v = 204 / 12

v = $17

Therefore, Festive Features normally charges $17 for a vest.

To find the amount Festive Features normally charges for a vest, you can set up an equation based on the given information.

Let v be the amount Festive Features normally charges for a vest.

Since Patty ordered 12 vests and Festive Features reduced the price of each vest by $6, the total amount she paid can be given by the equation:

12(v - $6) = $132

By distributing the 12 to (v - $6), we get:

12v - 12($6) = $132

Simplifying the equation:

12v - $72 = $132

Next, we can isolate the variable v by moving the constant term - $72 to the other side of the equation:

12v = $132 + $72

12v = $204

Now, to find the amount Festive Features normally charges for a vest, divide both sides of the equation by 12:

v = $204 ÷ 12

v ≈ $17

Therefore, Festive Features normally charges approximately $17 for a vest.