Tickets to the baseball game are on sale for $1.50 off the regular price. Dea buys 6 tickets. If her total cost is $51, what is the regular price of each ticket? Write and solve an equation of the form p(x±q)=r

Question

. Then write a sentence to explain your answer.(4 points explain but simplified like a lot like a 12-11 y old rot it and it needs to have good Grammer also only in words

Answer 1

Let's start solving the problem step by step.

1. Define the variables: Let \( p \) represent the regular price of each ticket.

2. Write the equation: Since tickets are on sale for $1.50 off, the sale price of each ticket is \( p - 1.50 \). If Dea buys 6 tickets, her total cost can be written as: \[ 6(p - 1.50) = 51 \]

3. Distribute and simplify the equation: First, we distribute the 6: \[ 6p - 9 = 51 \]

4. Add 9 to both sides: Now, we add 9 to both sides to isolate the term with \( p \): \[ 6p = 60 \]

5. Divide both sides by 6: Finally, we divide both sides by 6 to solve for \( p \): \[ p = 10 \]

Now we found that the regular price of each ticket is $10.

Final explanation: The regular price of each baseball ticket is $10. This is because Dea bought 6 tickets at a special price of $1.50 off, totaling $51. When we figured out the regular price from this information, we learned that without the discount, each ticket would cost $10.

Answer 2

I meant the math in only words but you can use the numbers but make it two sentences

Answer 3

To find the regular price of each baseball ticket, we started with the equation where six times the regular price minus $1.50 equals $51. After solving, we found that the regular price of each ticket is $10.