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Reciprocal slopes - PowerPoint PPT Presentation

Write the equation of the line through (3,7) and (-2, -4).

Write the equation of the line through (3,7) and (-2, -4). Find Inverse:. If f ?g = g?f = x, then f and g are inverses. Are they inverses?. Are they Inverses?. Writing the Equation of a Line. Parallel & Perpendicular Vertical & Horizontal.

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Section 2.3 Rate of Change & Slope of a Line

Section 2.3 Rate of Change & Slope of a Line. Average Rate of Change Slope of a Line Applications Horizontal & Vertical Lines Slopes of Parallel Line Slopes of Perpendicular Lines. Slope is a Ratio: Average Rate of Change Examples. What is Slope & Why is it Important?.

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Inverse Functions

Inverse Functions. Definition of Inverse Functions. A function g is the inverse of the function f if f(g(x)) = x for each x in the domain of g and g(f(x)) = x for each x in the domain of f. The function g is denoted by f -1 (read f inverse). .

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Reciprocal slopes - PowerPoint PPT Presentation

Write the equation of the line through (3,7) and (-2, -4).

Section 2.3 Rate of Change &amp; Slope of a Line

Inverse Functions

Section 2.3 Rate of Change & Slope of a Line