(a) $f(z)=\bar{z}$
(b) $f(z)=Re (z)$
(c) $f(z)=Im (z)$
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Showing posts with label Differentiation of complex functions. Show all posts
Showing posts with label Differentiation of complex functions. Show all posts
Friday, 10 February 2006
Complex Functions (Differentiability) Show that $f'(z)$ does not exist at any point $z$ when (a) $f(z)=\bar{z}$ (b) $f(z)=Re (z)$ (c) $f(z)=Im (z)$
QUESTION: Show that $f'(z)$ does not exist at any point $z$ when
(a) $f(z)=\bar{z}$
(b) $f(z)=Re (z)$
(c) $f(z)=Im (z)$
(a) $f(z)=\bar{z}$
(b) $f(z)=Re (z)$
(c) $f(z)=Im (z)$
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