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If $x=r sin \theta cos \varphi$, $y=r sin\theta\varphi$, $ z=r cos\theta$, then find $[ \dfrac {\partial (r, \theta , \varphi)}{\partial (x,y,z) } ]$
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$x = r sin \theta cos \phi \; y = r sin \theta sin \phi \; and z= r cos \theta \\ \text{ According to the definition,} \\ {\delta (x,y,z) \over \delta (r, \theta, \phi)} = \begin{vmatrix} {\delta x \over \delta r} & {\delta x \over \delta \theta} & {\delta …

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