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CHAPTER P SECTION 1 NOTES
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EXPONENTIAL NOTATION bn = b•b•b•b….•b EXAMPLES: 1. 53 2. 25 3. -34
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EVALUATING ALGEBRAIC EXPRESSIONS USING THE ORDER OF OPERATIONS
PARENTHESE (),[],{} EXPONENTS MULTIPLCATION DIVISION ADDITION SUBTRACTION EVALUATING AN ALGEBRAIC EXPRESSION: FIND THE VALUE OF AN EXPRESSION FOR A GIVEN VALUE OF A VARIABLE. (X-6)3 FOR X = 8
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2. X3 + 4X2 – 15 FOR X = -4 3. 2X −4Y X −2 FOR X = 4 AND Y = 5
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ᴜ ∩ Ø INTERSECTION AND UNION OF SETS!!!!!!!!!!! SYMBOLS: INTERSECTION
NULL SET OR EMPTY SET DEFINITION: The intersection of sets A and B written A∩B is the set of elements common to sets A and B. The union of sets A and B, written AᴜB, is the set of elements that are members of set A or set B. The empty set or null set is the set that has no elements in it.
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EXAMPLES: A = {2,5,7,9,13,24} B = {3,5,7,13,26} C = {-2,-6,-14,-20,-56} FIND: 1. A∩B 2. AᴜC 3. B∩C 4. AᴜBᴜC
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INEQUALITY SYMBOLS: > < ≤ ≥
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EXAMPLES: TRUE OR FALSE > 45 -41 ≥ - 50 29 ≤ 12 -73 < -83 14 > 14 -67 ≥ -67
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{ ││ ABSOLUTE VALUE DEFINITION:
The Absolute Value of a given number is the distance that number is from zero on a number line { X if X ≥ 0 EXAMPLES: X = -X if X < 0 │5│ │-34│ │15-56│ -6│3│ │-12│-│10│ │ │ SYMBOLS: ││
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DISTANCE BETWEEN TWO POINT ON THE REAL NUMBER LINE
If a and b are any two points on a real number line, then the distance between a and b is given by: │a - b│ or │b - a│ EXAMPLES: 12 and 45 -6 and 7 -45 and -8
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HOMEWORK: PAGE {1-74} THE EVENS
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