Antiderivatives Study guides, Class notes & Summaries

evaluate the integral 2/1, ln(x)/x dx - answer-(ln2)^2/2 consider the function f(x)=x^4-4x^3. which of the following is NOT true - answer-f has a local extrema at x=0 and x=3 find the work done by a force F=sqroot 2x+1 N to move an object along a straight path from a distance of 0 meters to a distance of 4 meters - answer-26/3 J an object is moving along the x-axis. Let s(t), v(t) and a(t) be functions giving the position, the velocity, and the acceleration of the object at time t. whic...

extreme value theorem - Correct Answer if f(x) is continuous on [a,b] then f(x) contains an absolute max and absolute min on [a,b] Fermat's theorem - Correct Answer if f(x) is differentiable on (a,b) and has a local max or min at c within (a,b), then f'(c) = 0 critical points - Correct Answer for f(x), point a at which either f'(a) = 0 or f is not differentiable at a (closed intervals include endpoints) mean value theorem - Correct Answer if f(x) is continuous on [a,b] and differenti...

These are my notes from calculus 2, I finished with an a in the class. The notes are organized, color-coded and neat.

This document is high level overview of topics such as EVT, First Derivative Test, Antiderivative rules, and Concavity with examples.

Contents Preface vii Prerequisite Skills Diagnostic Test xix CHAPTER R Functions, Graphs, and Models 1 R.1 Graphs and Equations 2 R.2 Functions and Models 13 R.3 Finding Domain and Range 24 R.4 Slope and Linear Functions 33 R.5 Nonlinear Functions and Models 50 R.6 Mathematical Modeling and Curve Fitting 68 Chapter Summary 79 Chapter Review Exercises 85 Chapter Test 88 Extended Technology Application Average Price of a Movie Ticket 90 CHAPTER 1 Differentiation 93 1.1 Limits: A...

This document explores Newton’s Method in depth and introduction to antiderivatives.

Summary review of Calculus I topics. It summarizes important topics in calc 1 such as derivatives, antiderivatives, integrals, limits, optimization, etc. and also includes tips and tricks for these topics.

These notes are an introduction to some of the basic concepts of differential equations including: antiderivatives, ordinary differential equations (ODEs), partial differential equations (PDEs), linear oscillator model, classification by order, and classification by linearity. Several worked out examples are also provided. This material is from the Differential Equations class taught by Peter Brady at Stevens Institute of Technology.

MATHEMATICS 1B FINAL EXAM PRACTICE PROBLEMS DISCLAIMER: The practice problems below are not intended to be a complete review of the material covered this quarter. They are intended only to give you practice in applying SOME of the concepts you learned. For a complete review (strongly recommended), you should review old exams/quizzes/HW and try new problems from each section covered in class. You are also encouraged to review lecture handouts (e.g., Survival Guide material). Finally, some pr...

Calculus BC introduction to antiderivatives (integrals)