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Published byLoraine Adams Modified over 9 years ago
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My clicker works. 1.True 2.False
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My clicker works. 1.True 2.False
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Convert 101 from base ten to base four 1.41 2.121 3.410 4.1211
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Convert 101 from base ten to base four 1.41 2.121 3.410 4.1211
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Convert 165 from base seven to base ten 1.41 2.49523 3.96 4.1211
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Convert 165 from base seven to base ten 1.41 2.49523 3.96 4.1211
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An even number written in base four could have the following digits in the one’s place: 1.0,2 2.1,3 3.2,3 4.All of the above 5.None of the above
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An even number written in base four could have the following digits in the one’s place: 1.0,2 2.1,3 3.2,3 4.All of the above 5.None of the above
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An even number written in base three could have the following digits in the one’s place: 1.0,1 2.1,2 3.0,2 4.All of the above 5.None of the above
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An even number written in base three could have the following digits in the one’s place: 1.0,1 2.1,2 3.0,2 4.All of the above 5.None of the above
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Fill in the blank: 321 6 ____ 321 9 1.> 2.= 3.<
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Fill in the blank: 321 6 ____ 321 9 1.> 2.= 3.<
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This is ‘four:’ 4. 1.True 2.False
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This is ‘four:’ 4. 1.True 2.False
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How many digits are there in a base seventeen number system? 1.16 2.17 3.18 4.It is impossible to create a base seventeen system
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How many digits are there in a base seventeen number system? 1.16 2.17 3.18 4.It is impossible to create a base seventeen system
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Our monetary system (U.S. dollars and cents) perfectly represents a base ten number system. 1.True 2.False
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Our monetary system (U.S. dollars and cents) perfectly represents a base ten number system. 1.True 2.False
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It is possible to create a system with: -ten blocks in each rod -six rods in each flat -three flats in each cube 1.True 2.False
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It is possible to create a system with: -ten blocks in each rod -six rods in each flat -three flats in each cube 1.True 2.False
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In Roman numerals: XVII+XXI is 1.XXVIII 2.XXVVI 3.XXXVIII 4.XVI
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In Roman numerals: XVII+XXI is 1.XXVIII 2.XXVVI 3.XXXVIII 4.XVI
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It is possible to create a base ten addition algorithm that works from left to right. 1.True 2.False
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It is possible to create a base ten addition algorithm that works from left to right. 1.True 2.False
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It is possible to create a base ten subtraction algorithm that works from left to right. 1.True 2.False
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It is possible to create a base ten subtraction algorithm that works from left to right. 1.True 2.False
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The sum of two real numbers is always greater than either of the summands. 1.True 2.False
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The sum of two real numbers is always greater than either of the summands. 1.True 2.False
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The sum of two positive integers is always greater than either of the summands. 1.True 2.False
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The sum of two positive integers is always greater than either of the summands. 1.True 2.False
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The Mayans could create an addition algorithm that is conceptually similar to ours. 1.True 2.False
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The Mayans could create an addition algorithm that is conceptually similar to ours. 1.True 2.False
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The Romans could create an addition algorithm that is conceptually similar to ours. 1.True 2.False
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The Romans could create an addition algorithm that is conceptually similar to ours. 1.True 2.False
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