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Discrete data  Has distinct values, can be counted, had unconnected points (think dots) Continuous data  Has values within a range, measured not counted, does not have gaps between data points (data is connected lines or curves). Example of discre

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Discrete data  Has distinct values, can be counted, had unconnected points (think dots) Continuous data  Has values within a range, measured not counted, does not have gaps between data points (data is connected lines or curves). Example of discrete data  Days of the week Expressions  A group of symbols such as numbers and operators that has Discrete data  Has distinct values, can be counted, had unconnected points (think dots) Continuous data  Has values within a range, measured not counted, does not have gaps between data points (data is connected lines or curves). Example of discrete data  Days of the week Expressions  A group of symbols such as numbers and operators that has

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1|Page Grade A+




Discrete data


 Has distinct values, can be counted, had unconnected points (think

dots)




Continuous data


 Has values within a range, measured not counted, does not have gaps

between data points (data is connected lines or curves).




Example of discrete data


 Days of the week




Expressions


 A group of symbols such as numbers and operators that has

mathematical validity




Commutative



Master01 | November, 2024/2025 | Latest update

, 1|Page Grade A+

 The order in which the numbers appear in the sum can be reversed




Identity property


 Adding 0 to any number does not change the original number




Additive inverse


 Values that are equally far from 0 on the number line.




Negative


 When multiplying a positive number by a negative number the result is

always




Positive


 Multiplying a negative number by a negative number results in a

positive




Factors


 Integers that evenly divide the initial integer




Prime number



Master01 | November, 2024/2025 | Latest update

, 1|Page Grade A+

 Positive integer with exactly two positive factors consisting of 1 and

itself




Composite number


 Has at least one positive factor other than one and itself




Factorization


 Process of breaking up a composite number into its prime factors




fundamental theorem of arithmetic


 Any integer greater than one is either Prime or the product of Prime

numbers




Principal square root


 Positive square root of a number




Radican


 Number under radical sign √16=4




Open Circle



Master01 | November, 2024/2025 | Latest update

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