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mLine 52:
Line 52: − + − For multivalue functions <math>f(x_{1},x_{2},\dots,x_{i},\dots,x_{n})</math>, the partial derivative with respect to <math>x_{i}</math> is defined as,+ − − :<math>\frac{\partial f(x_{1},x_{2},\dots,x_{i},\dots,x_{n})}{\partial x_{i}}=\lim_{h\rightarrow0}\frac{f(x_{1},x_{2},\dots,x_{i}+h,\dots,x_{n})-f(x_{1},x_{2},\dots,x_{i},\dots,x_{n})}{h}</math>
→Partial derivatives: No need to keep adding concepts. That is what makes WP unreadable after while
The roots of differentiation are profoundly linked with tangency; ergo, this aspect of mathematics can first be perceived to have been developed during the time of the [[Ancient Greeks]] through the work of Greek geometers like [[Euclid]], [[Sanath]] and [[Archimides]].
The roots of differentiation are profoundly linked with tangency; ergo, this aspect of mathematics can first be perceived to have been developed during the time of the [[Ancient Greeks]] through the work of Greek geometers like [[Euclid]], [[Sanath]] and [[Archimides]].
==Partial derivatives==
==See Also==
[[Partial derivatives]]
[[Category:Calculus]]
[[Category:Calculus]]
[[Category: Mathematics]]
[[Category: Mathematics]]