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In this chapter, we will study applications of the derivative in various Further, if two variables x and y are varying with respect to another variable 




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The angle of intersection between two curves is the angle between the tangents to the curves at the point of intersection 6 1 3 Approximation Since f ?(x) = 0

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This is frequently the case, but often the two variables are related in some way so that “really” there is only one variable So our next step is to find the 

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3 5 The Derivatives of and 3 6 An Economics Application: Elasticity of Demand loga x ax Why It's Important In this chapter, we consider two types of 

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All our applications will center on what economists call the theory of the firm In other words, we study The first two derivatives of C(x) are given by




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Suppose f and g be two real function continuous at a real number c then Basic application of derivatives in finding marginal cost, marginal revenues :

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Between any two roots of a polynomial f(x), there is always a root of its derivative f' (x) Lagrange's Mean Value Theorem Let f be a real function, continuous 

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Applications of the Derivative Inverse Functions and Their Derivatives becomes u(x) times dvldx-we can multiply the two limits-plus v(x) times duldx 




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equations by examples, solving system of linear equations in two or three Applications of derivatives: rate of change of bodies,

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In this chapter, we will study applications of the derivative in various Further, if two variables x and y are varying with respect to another variable t, i e , if ( ) x f t

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In this chapter we use derivatives to find extreme values of functions, to determine and analyze the absolute maximum) may occur at two or more different points of the interval Graph the volume of a 108-in box (length plus girth equals

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