Secant lines Study guides, Class notes & Summaries

In-depth handwritten lecture notes from Calculus 1. Chapter 2 from the textbook. Explanations and examples of: rate of change, derivatives, secant lines, and tangent lines.

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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...

How to find the secant and tangent lines of your function!

This document is a simple introduction to calculus 1. It gives a definition of what the course means. It also shows what calculus means in a graphical sense. Lastly, this document highlights some important information for secant lines.

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About average speed and explanation of the v-t and s-t diagram. Explain how to find velocity and average velocity + acceleration and average acceleration with tangent and secant lines.

1.5: Inverse Functions, Logarithmic Functions, and Inverse Trig Functions continued... as well as section 2.1: Secant and Tangent Lines

2.1: Secant and Tangent Lines continued...

2.1: Secant and Tangent Lines