'Positive slope' presentation slideshows

APPLICATIONS OF DIFFERENTIATION

4. APPLICATIONS OF DIFFERENTIATION. APPLICATIONS OF DIFFERENTIATION. Many applications of calculus depend on our ability to deduce facts about a function f from information concerning its derivatives. . APPLICATIONS OF DIFFERENTIATION. 4.3 How Derivatives Affect the Shape of a Graph.

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Correlation and Causation Visiting Associate Professor Giddings

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Bivariate linear regression

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Calculating Slope

Calculating Slope. Objective Students will find the slope of a line. Standard EA-5.6 Carry out a procedure to determine the slope of a line from data given tabularly, graphically, symbolically, and verbally. Relevance Slope can be used to determine the steepness of a roof or ramp. Agenda

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5.1 Equations of Lines

5.1 Equations of Lines. y. This is the graph of the equation 2 x + 3 y = 12. (0,4). (6,0). x. 2. -2. Equations of the form ax + by = c are called linear equations in two variables . The point (0,4) is the y -intercept . The point (6,0) is the x -intercept .

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EXPLORING

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Typical Graphs

Typical Graphs . Rate of Reaction = Chemical Kinetics. ? [Concentration]. ? Time. Rate of Rxn = = Slope. Reaction Rates. Rates of reactions can be determined by monitoring the change in concentration of either reactants or products as a function of time . Watch This!.

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DEFINING SLOPE

DEFINING SLOPE. SECTION 5.2. Slope. rise. ________ is the ratio of vertical ______ to horizontal _____. run. rise. Slope = =. run. My one weakness is that I can only run to the right. SLOPEMAN. Remember, I can only run to the right!.

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Objective The student will be able to:

Objective The student will be able to:. find the slope of a line given 2 points and a graph. SOL: A.6a. Designed by Skip Tyler, Varina HS and Vicki Hiner, Godwin HS. What is the meaning of this sign?. Icy Road Ahead Steep Road Ahead Curvy Road Ahead Trucks Entering Highway Ahead. 7 feet.

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Algebra 2

Algebra 2. LINES. Lines. Table of Contents (3-4) Forms of a Line (5-6) Graphing lines and Slope (7) Formulas (8-9) Facts (10) Graph/Applications (11) Conclusion (12) Table Vocab. (13) Photograph (random) (14) Quadrants (15 ) Visual Parallel lines. Lines.

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Slope and Y-intercept

Slope and Y-intercept. Section 8.3. Learning Targets. I can find the slope of a line. I can use slope-intercept form in graphing a linear equation. Warm-up. Graph y = 2x+4. Slope.

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STA291

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Which point on the grid below satisfies the conditions x>-2 and y < 3?

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Analyzing Linear Relations

Analyzing Linear Relations. Chapter 6. Slope. Steepness of a line The change in the y coordinate divided by the change in x ?y ?x Ratio of the rise over run Vertical change divided by horizontal change Given any two coordinate points, m = (y?- y?)

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Classifying numbers

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Identifying Graphs of Linear Equations

Identifying Graphs of Linear Equations. Slope m, y-intercept form y = mx + b. Which graph represents:. Positive slope. Slope m. y-intercept. Start by identifying the y-intercept. Where does the line cross the y-axis?. The variable b represents the y-intercept . Negative slope.

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Graphical Differentiation

Graphical Differentiation. Lesson 3.5. The Derivative As A Graph. Given function f(x) How could we construct f '(x)? Note slope values for various values of x Recall that we said the derivative is also a function. zero slope. zero slope. positive slope. positive slope. negative slope.

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Describing motion with Graphs

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Graphical Differentiation

Graphical Differentiation. Lesson 3.5. The Derivative As A Graph. Given function f(x) How could we construct f '(x)? Note slope values for various values of x Recall that we said the derivative is also a function. zero slope. zero slope. positive slope. positive slope. negative slope.

249 views • 7 slides