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1. A number that can be written as a ratio of integers, rational number
which means it can be written as a fraction.
2. The result of multiplying values. product
3. A number whose value is 0 or greater and can be rep- whole number
resented without a fractional or a decimal component.
4. The property that 0 can be added to any number identity property
without changing the value of the number. Likewise,
1 can be multiplied by any number without changing
the value of that number.
5. The property that under certain operations in a mul- associative property
ti-step expression, the computations may be done in
any order. Commonly represented as (a + b) + c = a
+ (b + c). Addition and multiplication both have this
property, but subtraction and division do not.
6. The product of any integer with itself yields this. So, a perfect square
number is this if it can be written as the square of an
integer. For example, 9 is this because 3 * 3 = 9. Other
examples are 16, 25, 36, 49,...
7. In mathematics: a collection of numbers. set
8. A set of rules that defines the order in which mathe- order of operations
matical operations should be performed
9. The number you must multiply x by to get 1. For ex- multiplicative inverse
ample, 5 and 1/5.
10. The positive square root of a number. principal square root
, WGU C784 Applied Healthcare Statistics Exam Prep Guide EXAM, MOST TEST
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11. A set of numbers between two specified values. interval
12. A word or symbol (such as + or -) that indicates an operators
operation between values.
13. The property that the order of the numbers under the commutative
operation does not change the result. Addition and
multiplication have this property: a + b = b + a and ab
= ba.
14. The symbol which indicates to take the square root of radical sign
the number that follows.
15. Two numbers equidistant from 0 on a number line additive inverse
whose sum is 0. For example, 3 and -3.
16. The greatest number that is both a factor of a and a greatest common factor
factor of b. (GCF)
17. A graphical method used to identify the prime factor- factor tree
ization of an integer.
18. A number, (positive, negative, or zero), that can be rep- integer
resented without a fractional or a decimal component.
19. A collection of numbers whose values are distinct, discrete
separate, and unconnected.
20. Determining the set of prime numbers whose product prime factorization
is the original integer.
21. A collection of numbers whose values are not divid- continuous
able into distinct units.
, WGU C784 Applied Healthcare Statistics Exam Prep Guide EXAM, MOST TEST
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22. A string of terms that are connected by division, addi- expressions
tion, and subtraction operations.
23. The result of a division expression. quotient
24. Sometimes called a power, it is a quantity that repre- exponents
sents repeated multiplication.
25. An integer that divides another integer. We say an in- factor
teger, x, is a factor of another integer, y, if the quotient
y/x is also equal to an integer.
26. A number with more factors than just one and itself. composite number
Not a prime number.
27. A concept which states that any integer greater than Fundamental Theorem of
1 is either prime or is the product of a unique set of Arithmetic
prime numbers.
28. A number with only two factors: one and itself. prime number
29. Proportion that is equivalent to the given ratio but has percent proportion
a denominator of 100.
30. The number written after the slash, or below the frac- denominator
tion bar, in a fraction.
31. A proportion where one part of a proportion is a vari- conditional proportion
able, or unknown quantity.
32. The number that is written before the slash, or above numerator
the fraction bar, in a fraction.