David and his 4 friends attended the Jason Aldean concert at Wrigley Field. The total cost of the tickets was $262.50. How much did each ticket cost. Solve real-world problems using first degree equations.

To solve the problem, let's define the cost of each ticket as $ x $. David and his 4 friends attended the concert, so there are 5 people in total. 

The total cost of the tickets is given as $262.50. Since each person paid for one ticket, the cost of 5 tickets would be $ 5x $.

We can set up the equation as:

\[
5x = 262.50
\]

To find the value of $ x $, we divide both sides of the equation by 5:

\[
x = \frac{262.50}{5}
\]

Now, let's compute the value of $ x $.The cost of each ticket is $ 52.50 $. 

Would you like more details on this solution, or do you have any other questions?

Here are some related questions:
1. What if David had a coupon that gave a 10% discount on the total ticket price? What would be the new cost per ticket?
2. If the ticket price included a 7% sales tax, what was the original ticket price before tax?
3. How much would each person pay if 2 more friends joined them, and the total cost remained the same?
4. How can you determine the cost of the tickets if you know only the total cost and the number of attendees?
5. What are some other real-world situations where first-degree equations can be useful?

**Tip:** When solving equations, always check your final result by substituting it back into the original equation to ensure it makes sense.

Learn how to calculate the cost per ticket for David and his 4 friends attending the Jason Aldean concert at Wrigley Field. The total cost of $262.50 for 5 tickets is broken down step-by-step with a clear solution using first-degree equations.

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