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Irrational Numbers
alegbra 2
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Algebra
Irrational Numbers
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24 Terms
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1
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evaluate
substitute a number for each variable in the expression. then simplify using the order of operations.
2
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term
a number, a variable, or the product of a number and one or more variable
3
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coefficient
the numerical factor in term ( the number that is usually in front of the term )
4
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constant term
a. quantity whose value does not change
5
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like terms
have the same variables raised to the same powers
6
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numerical expression
a mathematical phrase that contains number and operation symbols
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algebraic expression
a mathematical phrase that contains one or more variables
8
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constant
quantities whose values do not change
9
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variable
a symbol, usually a letter, that represents one or more numbers
10
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objective
to graph and order real numbers, to identify properties of real numbers
11
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opposite
the additive inverse of any number a is -a. the sum of opposites is zero, the additive identity
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reciprocal
the multiplicate inverse of any nonzero number a is 1/a. the product of reciprocals is 1, the multiplicative identity.
13
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natural numbers
1,2,3,…. ( does not include 0 )
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whole numbers
0,1,2,3,…. ( counting numbers including 0 )
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integers
\-3,-2,-1, 0, 1, 2, 3,… ( positive and negative whole number)
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rational numbers
can be written as a fraction
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irrational numbers
numbers whose decimal part does not terminate or repeat ex. pie
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real numbers
all rational and irrational numbers
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closure
addition :a + b is a real number, multiplication: ab is a real number
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commutative
addition :a + b = b + a, multiplication: ab=ba
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associative
addition :(a + b) + c = a + (b+c), multiplication (ab)c = a(bc)
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identity
addition :there is a number 0 such that, ( 3 + 0 = 3), multiplication: there is a number 1 such that ( 3 x 1 = 3)
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inverse
addition: a + (-a) = 0, multiplication: a x 1/a = 1, a = 0
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distrubutive
a(b+c) = ab + ac