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The Shape of a Graph, Part I : In the earlier section we saw how to employ the derivative to finds out the absolute minimum & maximum values of a function. Though, there is many more information regarding a graph that can be found out from the first derivative of a function.
Let's begin this section off by revisiting a familiar topic. Let's assume that we have a function, f ( x ) . The first derivative f ′ (x), is the rate of change of the function. We utilizes this idea to recognizes where a function was increasing, decreasing or not changing.
Before reviewing this idea let's first write the mathematical definition of increasing & decreasing. We all know what the graph of an increasing/decreasing function looks as but sometimes it is fine to contain a mathematical definition as well.
Find the sum og series 1+(1+3)+(1+3+5)+.......+(1+3+...+15+17)=
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(1) Show that the conclusion of Egroff's theorem can fail if the measure of the domain E is not finite. (2) Extend the Lusin's Theorem to the case when the measure of the domain E
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Example of Circles - Common Polar Coordinate Graphs Example: Graph r = 7, r = 4 cos θ, and r = -7 sin θ on similar axis system. Solution The very first one is a circle
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