Variables Equalities Inequalities and Roots[1]

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Shared by: Ben Stover
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Objective- To recognize symbols, variables, and types of sentences used in algebra. Equalities Inequalities = Equals- is the same as Congruent- same size and shape Similar- same shape  < >  Is less than Is greater than Is less than or equal to Approx. equal to Not equal to   = What is a variable? A variable represents an unknown value. 1) 3 + ___ = 10 2) 6 + = 9 3) 8 + x = 12 4) 5 + = 8 These are all variables Why use letters to represent variables? Expressions vs. Equations Sentences Expressions Numerical Equations Inequalities 2+3 5(8) -4 2+3=5 4 + 2(3) = 10 X 4 = 13 11= 3 + 2m 9 6y -5>3 Variable X+7 8 - 3y - -4<8 Open sentences Open sentences have solutions and can be solved. Open sentences have solutions and can be solved. Variable Equations Variable Inequalities - 4+m=7 4 4 - Solutions 5 + y < 91 5 5 - m=3 y < 86 Identify each as an expression, sentence, open sentence, equation, or inequality. 1) 3x + 5 = 11 Sentence, open sentence, equation 2) 7 < 2(5) + 3 Sentence, inequality 3) 5(3) - 2 Expression 4) 6m + 2 > 3 Sentence, open sentence, inequality Multiplication and Division Symbols Ways to Multiply Ways to Divide 5x7 5  8 4 8 4 8/4 7 5(7) 5 7 With variables... 5 x 5x 5axy 4 8 Squares vs. Square Roots Squares Square Roots 1 1 2 2 4 2 3 9 2 4  16 2 5  25 2 6  36 2 1 1 4 2 9 3 16  4 25  5 36  6 Solve the following: x  100 x  100 2 x  10 One Solution x  10 x  10 Two Solutions or Follow the pattern! 10  10 2 x x 2 7 7 2 True if x is positive. 6 6 2 x  3 ( 3)  3 2 3 3 2 9  3 Not true if x is negative. x  2 Follow the pattern! 10  10 2 x x 2 7 7 2 x  x 2 6 6 2 ( 3)  3 2 3 3 2 9 3 True Always! x  x 2 Solved a different way: x  100 x  100 2 x  10 One Solution x  100 x  10 2 x  10 x  10 Two Solutions or

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