© Mark E. Damon - All Rights Reserved

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© Mark E. Damon - All Rights Reserved Directions: Scroll through the presentation and enter the answers (which are really the questions) and the questions (which are really the answers). Enter in the categories on the main game boards. As you play the game, click on the TEXT DOLLAR AMOUNT that the contestant calls, not the surrounding box. When they have given a question, click again anywhere on the screen to see the correct question. Keep track of which questions have already been picked by printing out the game board screen and checking off as you go. Click on the “Game” box to return to the main scoreboard. Enter the score into the black box on each players podium. Continue until all clues are given. When finished, DO NOT save the game. This will overwrite the program with the scores and data you enter. You MAY save it as a different name, but keep this file untouched!

© Mark E. Damon - All Rights Reserved Round 1Round 2 Final Jeopardy

© Mark E. Damon - All Rights Reserved For Real? Too Many Rules It’s Radical Imagine That Order in the Court Number Please $100 $200 $300 $400 $500 Round 2 Final Jeopardy Scores

© Mark E. Damon - All Rights Reserved $100 For Real? The numbers √43, …, , and 3√17 are examples from what number set that is a subset of the Real Numbers?

© Mark E. Damon - All Rights Reserved $100 For Real? Irrational Numbers Scores

© Mark E. Damon - All Rights Reserved $200 For Real? Any number that can be expressed as a ratio of 2 whole numbers is what kind of number?

© Mark E. Damon - All Rights Reserved $200 For Real? Rational Number Scores

© Mark E. Damon - All Rights Reserved $300 For Real? For what operations is the set of Real numbers closed?

© Mark E. Damon - All Rights Reserved $300 For Real? Addition & Multiplication Scores

© Mark E. Damon - All Rights Reserved $400 For Real? Rewrite … as a rational number.

© Mark E. Damon - All Rights Reserved $400 For Real? Let x = … Then 1000x = … And subtract x from 1000x. 999x = = Let x = … Then 1000x = … And subtract x from 1000x. 999x = = Scores

© Mark E. Damon - All Rights Reserved $500 For Real? Use the following to determine the number x: 1) x is a whole number < 100 2) 441 < x 2 < ) x is a multiple of 3 4) x is divisible by 7

© Mark E. Damon - All Rights Reserved $500 For Real? 21 2 < x 2 < , 27, 30, 33, 36, 39, 42, 45, & 48 are multiples of 3 Only 42 is divisible by < x 2 < , 27, 30, 33, 36, 39, 42, 45, & 48 are multiples of 3 Only 42 is divisible by 7 Scores

© Mark E. Damon - All Rights Reserved $100 Too Many Rules r x s = s x r is an example of this property r x s = s x r is an example of this property

© Mark E. Damon - All Rights Reserved $100 Too Many Rules Commutative Property of Multiplication Scores

© Mark E. Damon - All Rights Reserved $200 Too Many Rules If x and y are Real Numbers, then x+y is a unique Real Number is an example of what property? If x and y are Real Numbers, then x+y is a unique Real Number is an example of what property?

© Mark E. Damon - All Rights Reserved $200 Too Many Rules Closure Property of Addition Scores

© Mark E. Damon - All Rights Reserved $300 Too Many Rules (9 + 8) + 3 = 3 + (8 + 9) is an example of this property (9 + 8) + 3 = 3 + (8 + 9) is an example of this property

© Mark E. Damon - All Rights Reserved $300 Too Many Rules Commutative Property of Addition Scores

© Mark E. Damon - All Rights Reserved

$400 Too Many Rules If x is a nonzero Real #, then x ● 1/x = 1 is an example of this property If x is a nonzero Real #, then x ● 1/x = 1 is an example of this property

© Mark E. Damon - All Rights Reserved $400 Too Many Rules Property of Multiplicative Inverses OR Property of Inverses for Multiplication Property of Multiplicative Inverses OR Property of Inverses for Multiplication Scores

© Mark E. Damon - All Rights Reserved $500 Too Many Rules (3 ● x) ● y = 3 ● (x ● y) is an example of this property (3 ● x) ● y = 3 ● (x ● y) is an example of this property

© Mark E. Damon - All Rights Reserved $500 Too Many Rules Associative Property of Multiplication Scores

© Mark E. Damon - All Rights Reserved $100 Order in the Court! 3(-9 + 5) – 7 when simplified represents this number 3(-9 + 5) – 7 when simplified represents this number

© Mark E. Damon - All Rights Reserved $100 Order in the Court! 3(-4) + 16 – 7 = – 7 = -3 3(-4) + 16 – 7 = – 7 = -3 Scores

© Mark E. Damon - All Rights Reserved $200 Order in the Court! ÷ 5 ● when simplified represents this number ÷ 5 ● when simplified represents this number

© Mark E. Damon - All Rights Reserved $200 Order in the Court! 14 – 28/5 ● = 14 – = – 28/5 ● = 14 – = -61 Scores

© Mark E. Damon - All Rights Reserved $300 Order in the Court! -3 2 – 4(5 – 11) ÷ (3 – 8) 2 when simplified represents this number -3 2 – 4(5 – 11) ÷ (3 – 8) 2 when simplified represents this number

© Mark E. Damon - All Rights Reserved $300 Order in the Court! -9 -4(-6) ÷ 8 + (-5) 2 = / = (-6) ÷ 8 + (-5) 2 = / = 19 Scores

© Mark E. Damon - All Rights Reserved $400 Order in the Court! The expression 6(a – b) + 4c – (2a) ÷ b represents this number when a = -4, b = 2, and c = -3 The expression 6(a – b) + 4c – (2a) ÷ b represents this number when a = -4, b = 2, and c = -3

© Mark E. Damon - All Rights Reserved $400 Order in the Court! 6(-4 – 2) + 4(-3) – 2(-4)/2 = 6(-6) -12 – (-8)/2 = -36 – = -44 6(-4 – 2) + 4(-3) – 2(-4)/2 = 6(-6) -12 – (-8)/2 = -36 – = -44 Scores

© Mark E. Damon - All Rights Reserved $500 Order in the Court! The expression 9 + ab(4 – 2c) (a + b) – c represents this number when a = -4, b = 2, and c = -3 The expression 9 + ab(4 – 2c) (a + b) – c represents this number when a = -4, b = 2, and c = -3

© Mark E. Damon - All Rights Reserved $500 Order in the Court! 9 + (-4)(2) [4 – 2(-3)] = (-4 + 2) – (-3) [4 + 6] = – 80 = (-4)(2) [4 – 2(-3)] = (-4 + 2) – (-3) [4 + 6] = – 80 = Scores

© Mark E. Damon - All Rights Reserved $100 Number Please The sum of the first 10 prime numbers

© Mark E. Damon - All Rights Reserved $100 Number Please = 129 Scores

© Mark E. Damon - All Rights Reserved $200 Number Please The number of prime factors for 3150

© Mark E. Damon - All Rights Reserved $200 Number Please 2 ● 3 2 ● 5 2 ● 7 is the prime factorization, so there are 4 prime numbers that are factors of ● 3 2 ● 5 2 ● 7 is the prime factorization, so there are 4 prime numbers that are factors of 3150 Scores

© Mark E. Damon - All Rights Reserved $300 Number Please A palindrome is a number which reads the same from left-to-right and from right-to-left. (ex. 737 and 8228 are palindromes) What is the first palindrome greater than 10,000 which is also a multiple of 3? A palindrome is a number which reads the same from left-to-right and from right-to-left. (ex. 737 and 8228 are palindromes) What is the first palindrome greater than 10,000 which is also a multiple of 3?

© Mark E. Damon - All Rights Reserved $300 Number Please 10,101 Scores

© Mark E. Damon - All Rights Reserved $400 Number Please A fraction is equivalent to 4/5. The sum of the numerator & the denominator is 36. What is the fraction? A fraction is equivalent to 4/5. The sum of the numerator & the denominator is 36. What is the fraction?

© Mark E. Damon - All Rights Reserved $400 Number Please 4/5 = 8/10 = 12/30 = 16/20, Therefore = 36 4/5 = 8/10 = 12/30 = 16/20, Therefore = 36 Scores

© Mark E. Damon - All Rights Reserved $500 Number Please Plastic spoons come in packages of 20, plastic forks in packages of 15, and plastic knives in packages of 12. If a place setting requires a fork, spoon, & a knife, what is the least number of each utensil you can buy in order to get an equal number of each?

© Mark E. Damon - All Rights Reserved $500 Number Please The least common multiple of 15, 12, and 20 is 60 The least common multiple of 15, 12, and 20 is 60 Scores

© Mark E. Damon - All Rights Reserved $100 It’s Radical √147 represents this number when it is simplified √147 represents this number when it is simplified

© Mark E. Damon - All Rights Reserved $100 It’s Radical √49 ●√3 = 7√3 √49 ●√3 = 7√3 Scores

© Mark E. Damon - All Rights Reserved $200 It’s Radical 3√54 - 2√96 + √44 in simplified form 3√54 - 2√96 + √44 in simplified form

© Mark E. Damon - All Rights Reserved $200 It’s Radical √6 + 2√11 Scores

© Mark E. Damon - All Rights Reserved $300 It’s Radical (-5√6 + √2)(3√6 - 4√2) in simplest form (-5√6 + √2)(3√6 - 4√2) in simplest form

© Mark E. Damon - All Rights Reserved $300 It’s Radical -15√ √12 + 3√12 - 4√4 = -15(6) + 23√12 – 4(2) = √3 – 8 = √3 -15√ √12 + 3√12 - 4√4 = -15(6) + 23√12 – 4(2) = √3 – 8 = √3 Scores

© Mark E. Damon - All Rights Reserved $400 It’s Radical The reciprocal of 8 - 6√2 in simplified form The reciprocal of 8 - 6√2 in simplified form

© Mark E. Damon - All Rights Reserved $400 It’s Radical _ _1__ 8 - 6√2 1___ ● 8 + 6√ √2 8 +6√ √ √2 4 _ _1__ 8 - 6√2 1___ ● 8 + 6√ √2 8 +6√ √ √2 4 Scores

© Mark E. Damon - All Rights Reserved $500 It’s Radical 3 - 5√6 7 + √3 in simplified form 3 - 5√6 7 + √3 in simplified form

© Mark E. Damon - All Rights Reserved $500 It’s Radical (3 - 5√6) ● (7 - √3) (7 + √3) (7 - √3) √3 - 35√6 + 5√18 49 – √3 - 35√6 + 15√2 46 (3 - 5√6) ● (7 - √3) (7 + √3) (7 - √3) √3 - 35√6 + 5√18 49 – √3 - 35√6 + 15√2 46 Scores

© Mark E. Damon - All Rights Reserved $100 Imagine That i 235 in simplified form i 235 in simplified form

© Mark E. Damon - All Rights Reserved $100 Imagine That (i 4 ) 58 ● i 3 = 1 ● i 3 = -i (i 4 ) 58 ● i 3 = 1 ● i 3 = -i Scores

© Mark E. Damon - All Rights Reserved $200 Imagine That (35 – 17i) + ( i) in simplified form (35 – 17i) + ( i) in simplified form

© Mark E. Damon - All Rights Reserved $200 Imagine That (35 – 13) + ( )i = i (35 – 13) + ( )i = i Scores

© Mark E. Damon - All Rights Reserved $300 Imagine That 3(14 – 7i) – (24 – 8i) in simplified form 3(14 – 7i) – (24 – 8i) in simplified form

© Mark E. Damon - All Rights Reserved $300 Imagine That 3(14 – 7i) – (24 – 8i) = 42 – 21i – i = 18 – 13i 3(14 – 7i) – (24 – 8i) = 42 – 21i – i = 18 – 13i Scores

© Mark E. Damon - All Rights Reserved $400 Imagine That (5 – 4i) (3 + 5i) 2 in simplest form (5 – 4i) (3 + 5i) 2 in simplest form

© Mark E. Damon - All Rights Reserved $400 Imagine That (5 – 4i) (3 + 5i) 2 = (5 – 4i) (9 + 30i + 25i 2 ) = (5 – 4i) ( i) = i + 64i – 120i 2 = i (5 – 4i) (3 + 5i) 2 = (5 – 4i) (9 + 30i + 25i 2 ) = (5 – 4i) ( i) = i + 64i – 120i 2 = i Scores

© Mark E. Damon - All Rights Reserved $500 Imagine That 6 – 10i 5 + 3i in simplest form 6 – 10i 5 + 3i in simplest form

© Mark E. Damon - All Rights Reserved $500 Imagine That (6 – 10i) ● (5 – 3i) (5 + 3i) (5 – 3i) 30 – 18i – 50i + 30i i 34 -2i (6 – 10i) ● (5 – 3i) (5 + 3i) (5 – 3i) 30 – 18i – 50i + 30i i 34 -2i Scores

© Mark E. Damon - All Rights Reserved Subject 1 Subject 2 Subject 3 Subject 4 Subject 5 Subject 6 $200 $400 $600 $800 $1000 Round 1 Final Jeopardy Scores

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