Derivative of trig functions chart
[DOCX File]AP Calculus AB
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Find the point where two functions have parallel tangents (set derivatives equal) Find the point where the slope of f(x) = a specific value. Average Rate of Change on an interval (1 Question) Do not use the derivative. Use the formula: f b - f ( a ) b - a . Velocity/Acceleration- 2 Questions. Know how to find v(t) and a(t) given s(t).
[DOC File]Integration by Parts
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Integration by parts is a technique for evaluating integrals whose integrand is the product of two functions. For example, or . The rule is: (1) Note: With , and , the rule is also written more compactly as (2) Equation 1 comes from the product rule: (3) Integrating both sides of Eq. 3 with respect to x gives. or. which is equivalent to Eq. (1).
[DOC File]Name:
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Trigonometric Functions, Radian Measure, Graphs, Trigonometric Identities, Inverse Trigonometric Functions 8/16/10 9:00-11:00 AM . Linear Functions, Slope as a Rate of Change, Parallel and Perpendicular Lines, Applications 8/18/10 9:00-11:00 AM . Introduction to Calculus, Average and Instantaneous Rate of Change. Definition of a Derivative.
[DOCX File]Calendar Wizard
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10.4 TSW graph points in polar coordinates. Convert points & functions from polar to rectangular coordinates and vice versa. Graph polar equations using a t-chart or by graphing rectangular trig functions. Calculate the derivative of a polar curve and find the equation of the tangent line to a …
[DOC File]MTH 132 (sec 104) Syllabus Fall 2004
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definition of e and deriving the formula for the derivative of natural . exponential function . 3.2 product rule and quotient rule for derivatives . 3.3 using Squeeze Theorem and a geometrical argument to prove . derivatives of the 6 basic trigonometric functions. applying rules for derivatives to expressions with trig functions. Exam 2 7 10/4-10/8
MATH 31
Chapter 2; Rules of Differentiation. Derivatives - The derivative of y = f(x) is the instantaneous rate of change of y with respect to x. It may be considered as the slope of the curve itself at a point, or the slope of the tangent to the curve at that point.
[DOC File]Forest Hill Collegiate Institute
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3.1 Derivative of a Function Pg 101 #1 – 29 3.2 Differentiability Pg 111 #1 – 31 3.3 Rules for Differentiation Pg 119 #1 – 40 3.4 Velocity and other rates of change Pg 129 #1 – 38 3.5 Derivatives of Trigonometric Functions Pg 139 #1 – 36 3.6 Chain Rule Pg 146 #1 – 72 3.7 Implicit Differentiation Pg 155 #1 …
[DOC File]MTH 132 (sec 104) Syllabus Fall 2004
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using implicit differentiation to find derivatives of inverse functions, e.g. inverse trig functions. 3.9 formula for the derivative of general exponential function . change of base formula for logarithms . formula for the derivative of and . definitions of the 6 basic hyperbolic functions
[DOC File]AP BC Calculus First Semester Exam Review Guide
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Derivatives of all trig functions and inverse trig functions (Appendix handout) **Implicit differentiation** Derivatives of e and ln. CHAPTER 4: 1. **Use critical points to find absolute and relative extrema and points of inflection** Justify max or min points by stating whether the graph is increasing or decreasing, 2. **Graphing using f ...
[DOC File]Outline for Teaching Trigonometry
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derivative identity forms from the Pythagorean Identities. do all functions in terms of sine,cosine,tangent,cosecant,secant,cotangent. assignment 7.1. Reciprocal Identities (Review) (3) 1/sine = cosecant. 1/cosine = secant. 1/tangent = cotangent. Ratio Identities (2) Tangent = sine/cosine. cotangent = cosine/sine. More Identities . Sum and ...
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