Andrew's Ticket and Game Analysis

Andrew needs more than 995 tickets to win a prize at the arcade. He currently has 39 tickets and earns 42 tickets per game. The video explains how to set up and solve an inequality to determine the minimum number of games Andrew must play to have enough tickets. By isolating the variable and performing calculations, it is determined that Andrew needs to play at least 17 games.

What is the total number of tickets Andrew needs to win the prize?

• 995

• 1000

• 950

• 900

How many tickets does Andrew currently have?

• 39

• 42

• 995

• 319

How many tickets does Andrew earn per game?

• 39

• 42

• 50

• 60

What inequality represents the number of games Andrew needs to play?

• 42g + 39 > 995

• 42g + 319 > 995

• 42g + 39 < 995

• 42g + 319 < 995

What is the result after subtracting 319 from both sides of the inequality?

• 42

• 319

• 995

• 676

What operation is performed to isolate the variable g?

• Addition

• Subtraction

• Multiplication

• Division

How many times does 42 go into 676?

• 15

• 16

• 17

• 18

What is the minimum number of games Andrew needs to play?

• 18

• 15

• 16

• 17

If Andrew plays 17 games, how many tickets will he have in total?

• 995

• 1000

• 1023

• 1050