Question

Question

A store is having its year-end sale. A shirt now costs $7.98, which is half of its original price. Complete and solve the working equation that represents the original price, p
, of the shirt.(1 point)
blank p=7.98

p=blank dollars

Answer 1

To determine the original price \( p \) of the shirt, we know that the current sale price of $7.98 is half of the original price. Therefore, we can express the relationship with the following equation:

\[ \frac{p}{2} = 7.98 \]

To solve for \( p \), we can multiply both sides of the equation by 2:

\[ p = 2 \times 7.98 \]

Now, we can calculate the value:

\[ p = 15.96 \]

Thus, the original price of the shirt is \( p = 15.96 \) dollars.

So the completed equation and answer are:

blank: \( \frac{p}{2} = 7.98 \)

p = 15.96 dollars.

Answer 2

wrong

Answer 3

Let's re-evaluate the problem step by step.

We know that the current price of the shirt is $7.98, and this represents half of the original price \( p \). The relationship can therefore be expressed with the following equation:

\[ \frac{p}{2} = 7.98 \]

To find the original price \( p \), we will multiply both sides by 2:

\[ p = 2 \times 7.98 \]

Now, let’s calculate:

\[ p = 15.96 \]

So, the completed equation is:

blank: \( \frac{p}{2} = 7.98 \)

And the final result is:

p = 15.96 dollars.

If this still doesn't seem correct, please provide more context or clarify your specific concern!