My clicker works. 1.True 2.False. My clicker works. 1.True 2.False.

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Presentation transcript:

My clicker works. 1.True 2.False

My clicker works. 1.True 2.False

Convert 101 from base ten to base four

Convert 101 from base ten to base four

Convert 165 from base seven to base ten

Convert 165 from base seven to base ten

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

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

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

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

Fill in the blank: ____ > 2.= 3.<

Fill in the blank: ____ > 2.= 3.<

This is ‘four:’ 4. 1.True 2.False

This is ‘four:’ 4. 1.True 2.False

How many digits are there in a base seventeen number system? It is impossible to create a base seventeen system

How many digits are there in a base seventeen number system? It is impossible to create a base seventeen system

Our monetary system (U.S. dollars and cents) perfectly represents a base ten number system. 1.True 2.False

Our monetary system (U.S. dollars and cents) perfectly represents a base ten number system. 1.True 2.False

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

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

In Roman numerals: XVII+XXI is 1.XXVIII 2.XXVVI 3.XXXVIII 4.XVI

In Roman numerals: XVII+XXI is 1.XXVIII 2.XXVVI 3.XXXVIII 4.XVI

It is possible to create a base ten addition algorithm that works from left to right. 1.True 2.False

It is possible to create a base ten addition algorithm that works from left to right. 1.True 2.False

It is possible to create a base ten subtraction algorithm that works from left to right. 1.True 2.False

It is possible to create a base ten subtraction algorithm that works from left to right. 1.True 2.False

The sum of two real numbers is always greater than either of the summands. 1.True 2.False

The sum of two real numbers is always greater than either of the summands. 1.True 2.False

The sum of two positive integers is always greater than either of the summands. 1.True 2.False

The sum of two positive integers is always greater than either of the summands. 1.True 2.False

The Mayans could create an addition algorithm that is conceptually similar to ours. 1.True 2.False

The Mayans could create an addition algorithm that is conceptually similar to ours. 1.True 2.False

The Romans could create an addition algorithm that is conceptually similar to ours. 1.True 2.False

The Romans could create an addition algorithm that is conceptually similar to ours. 1.True 2.False