'Intercept 0' presentation slideshows

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$200

Linear & Square Roots. Quadratics. Rationals. Exponentials & Logs. Inverses. $100. $100. $100. $100. $100. $200. $200. $200. $200. $200. $300. $300. $300. $300. $300. $400. $400. $400. $400. $400. $500. $500. $500. $500. $500. NC. State the domain & range:.

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Jeopardy

Jeopardy. Q $100. Q $100. Q $100. Q $100. Q $100. Q $200. Q $200. Q $200. Q $200. Q $200. Q $300. Q $300. Q $300. Q $300. Q $300. Q $400. Q $400. Q $400. Q $400. Q $400. Q $500. Q $500. Q $500. Q $500. Q $500. Final Jeopardy. $100 Question.

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X and Y Intercepts

X and Y Intercepts. The y intercept is the point at which the graph of an equation crosses the y axis. y = 2x + 3. y. ( 0 , 3 ). x. The y intercept is the point at which the graph of an equation crosses the y axis. y = 2x + 3. y. Notice that the x value is zero. ( 0 , 3 ). x.

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X and Y Intercepts

X and Y Intercepts. The y intercept is the point at which the graph of an equation crosses the y axis. y = 2x + 3. y. ( 0 , 3 ). x. The y intercept is the point at which the graph of an equation crosses the y axis. y = 2x + 3. y. Notice that the x value is zero. ( 0 , 3 ). x.

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Coordinate Algebra Practice EOCT Answers Unit 3

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Transforming the data

Transforming the data. Modified from: Gotelli and Allison 2004. Chapter 8; Sokal and Rohlf 2000 Chapter 13. What is a transformation?. It is a mathematical function that is applied to all the observations of a given variable

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A cell phone company charges a $20 flat fee plus $0.05 for every minute used for calls.

Warm-up 8/13/12. A cell phone company charges a $20 flat fee plus $0.05 for every minute used for calls. Make a table of values from 0 to 60 minutes in 10 -minute intervals that represent the total amount charged. Write an algebraic equation that could be used to represent the situation.

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2.2 Linear Equations

2.2 Linear Equations. SLOPE. SLOPE. RISE. RUN. Slope Formula. Given points (X 1 ,Y 1 ) and (X 2 ,Y 2 ). Is the same as ?. Example ( 4 , 0 ) and ( 7 , 6 ). (X 1 ,Y 1 ) (X 2 ,Y 2 ). Example ( -6 , 5 ) and ( 2 , 4 ).

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2.3 Polynomial and Rational Functions

2.3 Polynomial and Rational Functions. Identify a Polynomial Function Identify a Rational Function Find Vertical and Horizontal Asymptotes for Rational Functions Review finding x and y intercepts of graphs.

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FINDING SLOPE AND Y-INTERCEPT

FINDING SLOPE AND Y-INTERCEPT. On a graph. OBJECTIVE. To ANALYZE graphs and DISTINGUISH slope and y -intercept. To ANALYZE tables and DISTINGUISH slope and y -intercept. POSITIVE SLOPE = +rise/run. Negative slope = -rise/run. Zero slope = 0 rise/run.

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Bellwork

Bellwork. If 2x + 5y = -20 and x = 0, what is y? What is the slope of the line containing the points (2, 7) and (3, -7)? Orphelia bought x apples. If each apple cost $0.59, write an equation for y, the total cost of x apples. Lesson 3.5. Write and Graph Equations of Lines. Objective.

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Graphical Data Analysis

Graphical Data Analysis. CHM 2051 Computer Homework 2.5. First Order Decay - Equations. Rate = d[A]/dt = - k [A] [A] = [A] 0 exp( - k t) (exponential decay) ln [A] = ln [A] 0 - k t slope = k intercept = ln [A] 0. Equilibrium Data. E + X EX

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Quizzes

Quizzes . Pencil and calculators only. X- and Y- Intercepts. Objective: To identify the x- and y- intercepts. Standard 6.0. Intercepts. X-Intercept: where the line crosses the x-axis ordered pair: (x,0) Y-Intercept: where the line crosses the y-axis Ordered pair: (0,y). Y-intercept.

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3.1 Graphing Linear Equations

3.1 Graphing Linear Equations. STANDARD form:. Ex 1 : Determine whether the equation is linear. a) b). Graphing w/ Intercepts. x-intercept : The point where the line intersects the X-axis. (x, 0) To Find: Let y = 0 & Solve for x

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5.5 Standard Form of a Linear Equation

5.5 Standard Form of a Linear Equation. Learning Goal #1 for Focus 4 (HS.A-CED.A.2, HS.REI.ID.10 & 12, HS.F-IF.B.6, HS.F-IF.C.7, HS.F-LE.A.2): The student will understand that linear relationships can be described using multiple representations. Standard or General Form:. Ax + By = C

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4.3 Slope-Intercept form of a Line

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4.3 Slope-Intercept form of a Line

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Chapter 5 Polynomial and Rational Functions

Chapter 5 Polynomial and Rational Functions. 5.1 Quadratic Functions and Models 5.2 Polynomial Functions and Models 5.3 Rational Functions and Models. A linear or exponential or logistic model either increases or decreases but not both.

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ax + by + c = 0

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