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Parametric Differentiation

ParametricDifferentiationmc-TY-parametri c-2009-1 Instead of a functiony(x)being defined explicitly in terms of the independent variablex, itis sometimes useful to define bothxandyin terms of a third variable,tsay, known as aparameter. In this unit we explain how such functions can be differentiated using a processknown as Parametric order to master the techniques explained here it is vital that you undertake plenty of practiceexercises so that they become second reading this text, and/or viewing the video tutorial on this topic, you should be able to: differentiate a function defined parametrically find the second derivative of such a Parametric definition of a of a function defined mathcentre 20091. IntroductionSome relationships between two quantities or variables areso complicated that we sometimesintroduce a third quantity or variable in order to make things easier to handle.

=0; y = sin 2 = 1. In this way we can obtain the x and y coordinates of lots of points given by Equations (1). Some of these are given in Table 1. 1 −1 cos t 0π 2 π t −1 sin /23π 2 Figure 1. Graphs of sint and cost. t 0 π 2 π 3 2 2π x 1 0 −1 0 1 y 0 1 0 −1 0 Table 1. Values of x and y given by Equations (1). www.mathcentre.ac.uk 2 ...

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