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Join our engaging Math Review Game, designed to test your team's math skills through a series of fun questions! Select your team—Hobbits, Elves, Dwarfs, Humans, or Orcs—and compete to answer problems related to multiplication, division, and properties of numbers. From solving negative numbers to understanding rational numbers, every question is a new challenge. Teamwork is essential, as you will strategize how much to wager on your answers to maximize your points. Who will emerge victorious?
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Unit 2 Review Game
Please select a Team. 1. 3. • Hobbits • Elves • Dwarfs • Humans • Orcs 5. 4. 2.
What is (-3) x (-1.2)? • 36 • -36 • -3.6 • 3.6
Solve. 9 x (-6.2) • -55.8 • 55.8 • 558 • -558
Bella forgot her lunch money 6 days in a row. Each day she borrowed $2.50 from Ken. Which of the following represents how much less money Ken has now? • 6 x 2.50 = 15 • 6 x -2.50 = -15 • -6 x 2.50 = -15 • -6 x -2.50 = 15
Sara’s recipe calls for 2.75 cups of milk. She triples the recipe. How much milk does she need? 1 2 31 4 1. 2. 3. 4.
Find the quotient.(-36) ÷ 9 • 4 • -4 • 6 • -6
Find the product.(-1/2) x (-3/4) • 1/4 • (-3/8) • 3/8 • (-4/3)
Is 125/0 a rational number? • No, 5 is not an integer. • Yes, it is the quotient of two integers. • Yes, both 5 and 0 are integers. • No, the divisor can not be zero.
A negative divided by zero is what? • positive • zero • negative • undefined
What percentage of your current points would you like to wager on the next question? • 0% 25% 50% 75% 100%
Which of the following is not a solution for the following? 3(5 + 7) • 3(12) • (3+5) + (3 +7) • (3 x 5) + (3 x 7) • 36
Determine the property.(-4) x (-8.9) = (-8.9) x (-4) • Identity • Inverse • Associative • Commutative
Identify the property.3 x (12 x 4) = (3 x 12) x 4 • Identity • Inverse • Associative • Commutative
What percentage of your current points would you like to wager on the final question? • 0% 25% 50% 75% 100%
Five friends have a checking account that has a balance of (-$150.50). If each friend deposits the same amount into the account then how much money will each friend need to deposit to get the account to $0? • $30.10 • $150.50 • $31.10 • $151.50