Myanmarsangp
Answered

Discover the answers you need at Westonci.ca, a dynamic Q&A platform where knowledge is shared freely by a community of experts. Explore in-depth answers to your questions from a knowledgeable community of experts across different fields. Connect with a community of professionals ready to provide precise solutions to your questions quickly and accurately.

Regular tickets to a concert cost $25 each, and VIP tickets cost $45 each. The concert hall sold a total of 270 tickets and made $7,650 on ticket sales.

The number of VIP tickets sold was_________, and the number of regular tickets sold was__________ and the number​

Sagot :

tanweeleong195oxyqwp

Answer:

Solution below.

Step-by-step explanation:

This question involves the concept of solving simultaneous equations.

Let R be the number of regular tickets.

Let V be the number of VIP tickets.

Given information from the question, we can deduce that:

R + V = 270 (Equation 1)

25R + 45V = 7,650 (Equation 2)

We can rewrite Equation 1 as:

R = 270 - V (Equation 1A)

Now we can use the Substitution Method to solve for R and V.

Substitute Equation 1A into Equation 2:

25(270 - V) + 45V = 7,650

6,750 - 25V + 45V = 7,650

20V = 7,650 - 6,750

V = 900 ÷ 20 = 45 tickets

Now lets substitute V into Equation 1 to find R.

R + 45 = 270

R = 270 - 45 = 225 tickets

Therefore there were 45 VIP Tickets and 225 Regular Tickets sold.

Thank you for visiting. Our goal is to provide the most accurate answers for all your informational needs. Come back soon. Thanks for stopping by. We strive to provide the best answers for all your questions. See you again soon. We're dedicated to helping you find the answers you need at Westonci.ca. Don't hesitate to return for more.