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10 Cards in this Set
- Front
- Back
1.2: Order of operations
1) P-E-M-D-A-S |
1a) Parenthesis.
1b) Exponents. 1c) Multiplication/Division from L to R. 1d) Addition/Subtraction from L to R. |
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1.3: Open Sentences
1) Solution Set? 2) Replacement Set? |
1) An solution set is the set of #'s from the replacement set that make the open sentence true.
2) a set of #'s that replace a variable. |
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1.4(a)- Identity and Equality Properties
1) Additive Identity? 2) Multiplicative Identity? 3) Multiplication Property of 0? |
1)The sum of any # and 0= the #
2)The product of 1 & a number = the # 3)The product of any # and 0 = 0 |
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1.4 cont.
1) Reciprocals/Multiplicative Inverses? 2) Reflexive Property? 3) Symmetric Property? |
1) 0 has no reciprocal. fractions that=1
2) Any quantity that is = to itself 3) The second quantity = the first |
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1.4- cont2.
1) Transitive? 2) Subsititution? |
1) If a+b+c=c+b+a
2) If quantities are = then they can be substituted for one another. |
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1.5- The Distributive Property
1) How do you Distribute? |
1) Example.
9(8+7) - 8(4+9) Distributed Form below. 9*8+9*7 - 8*4+8*9 |
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1.6- Commutative & Associative Properties
1) Commutative? 2) Associative? |
1) The order of which you + or * doesnt change their sum/ product
2) Order in which you group 3 or more #'s when +/* doesn't change sum |
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1.7- Logical Reasoning
1) What is a counterexample? |
1) A specific case in which a statement is false.
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1.8- Graphs and Functions
1) What is a set of ordered pairs? 2) What is a function? |
1) A relation
2) There is exactly 1 input for each output. |
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1.9- Analyzing Data by Using Graphs and Tables
1)what does a bar graph show? A line graph? A circle graph? |
1)Bar- compare 2 different sets of data;
Line graphs show change over time; Circle- compare parts to a whole. |