The problem reads:

"Lillian bought snacks for her team's practice. She bought a bag of apples for $2.95 and a 4-pack of juice bottles. The total cost before tax was $6.48. How much was each bottle of juice?"

We can set up an equation to solve for the price of each bottle of juice. Let the price of each bottle be $x$.

The cost of the apples is $2.95, and the total cost for the juice is $4x$, where $x$ is the price per bottle. The total cost for both items is $6.48. So, the equation is:

$2.95 + 4x = 6.48$

Now, we can solve for $x$:

$4x = 6.48 - 2.95$ $4x = 3.53$ $x = \frac{3.53}{4} = 0.8825$

So, each bottle of juice costs approximately $0.88.

Would you like a detailed explanation or have any further questions?

Here are some related questions to expand on this concept:

1. What if the cost of the apples was $3.50, how would that affect the price per bottle?
2. How would the total cost change if she bought 6 juice bottles instead of 4?
3. If the total cost included a 5% tax, what would the final price be?
4. What is the difference in cost if each juice bottle was $0.95 instead of $0.88?
5. How can this equation be set up if the total price included a coupon for $1 off?

Tip: When solving word problems, always identify the known and unknown variables clearly to set up your equation properly.