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Chapter 1 Level 0 Math 0 Faculty of Engineering - Basic Science Department- Prof H N Agiza.

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Presentation on theme: "Chapter 1 Level 0 Math 0 Faculty of Engineering - Basic Science Department- Prof H N Agiza."— Presentation transcript:

1 Chapter 1 Level 0 Math 0 Faculty of Engineering - Basic Science Department- Prof H N Agiza

2 The slope of a line Faculty of Engineering - Basic Science Dept- Prof H N Agiza

3 We define run to be the distance we move to the right and rise to be the corresponding distance that the line rises (or falls). The Slope of a Line : Faculty of Engineering - Basic Science Dept- Prof H N Agiza

4 Finding the Slope of a Line Through Two Points Faculty of Engineering - Basic Science Dept- Prof H N Agiza

5 Point-Slope Form of the Equation of a Line Faculty of Engineering - Basic Science Dept- Prof H N Agiza

6 Finding the Equation of a Line with Given Point and Slope Faculty of Engineering - Basic Science Dept- Prof H N Agiza

7 Slope-Intercept Form of the Equation of a Line Faculty of Engineering - Basic Science Dept- Prof H N Agiza

8 Lines in Slope-Intercept Form Faculty of Engineering - Basic Science Dept- Prof H N Agiza

9 Vertical and Horizontal Lines Faculty of Engineering - Basic Science Dept- Prof H N Agiza

10 Vertical and Horizontal Lines An equation for the vertical line through (3, 5) is x = 3. An equation for the horizontal line through (8, 2) is y =2. Faculty of Engineering - Basic Science Dept- Prof H N Agiza

11 Parallel and Perpendicular Lines Faculty of Engineering - Basic Science Dept- Prof H N Agiza

12 Finding the Equation of a Line Parallel to a Given Line Faculty of Engineering - Basic Science Dept- Prof H N Agiza

13 PERPENDICULAR LINES Faculty of Engineering - Basic Science Dept- Prof H N Agiza

14 Example: Show that the points P(3,3), Q(8,17), and R(11,5)are the vertices of a right triangle. Faculty of Engineering - Basic Science Dept- Prof H N Agiza

15 Mathematical Notations Faculty of Engineering - Basic Science Dept- Prof H N Agiza

16 1.1 Sets and Notation Faculty of Engineering - Basic Science Dept- Prof H N Agiza

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19 1.2 Intervals An interval is a subset of the real numbers. Faculty of Engineering - Basic Science Dept- Prof H N Agiza

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22 Absolute Value Faculty of Engineering - Basic Science Dept- Prof H N Agiza

23 Distance between points Faculty of Engineering - Basic Science Dept- Prof H N Agiza

24 Integer Exponents Faculty of Engineering - Basic Science Dept- Prof H N Agiza

25 Laws of Exponents Faculty of Engineering - Basic Science Dept- Prof H N Agiza

26 Adding and Subtracting Polynomials Faculty of Engineering - Basic Science Dept- Prof H N Agiza

27 Multiplying Polynomials Faculty of Engineering - Basic Science Dept- Prof H N Agiza

28 Special Product Formulas Faculty of Engineering - Basic Science Dept- Prof H N Agiza

29 Factorization Faculty of Engineering - Basic Science Dept- Prof H N Agiza

30 Factoring Trinomials Faculty of Engineering - Basic Science Dept- Prof H N Agiza


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