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Chemical Engineering
Eliminate the arbitrary function from 2=xy+f(x^2+y^2) to obtain the partial differencial equation.
Chemical Engineering
A composite wall is formed of a 2.5 cm copper plate (k=385 W/m-K). a 3.2 cm layer of
asbestos (k=0.2 W/m-K), and a 5 cm layer of fibreglass (k=0.045 W/m-K). The wall is subjected to an overall temperature drop of 560
asbestos (k=0.2 W/m-K), and a 5 cm layer of fibreglass (k=0.045 W/m-K). The wall is subjected to an overall temperature drop of 560
Chemical Engineering
∮|z|=1 (z+z̄)dz
Chemical Engineering
The residue at z=2 of the function 2z/(2-z)(z+2) is
Chemical Engineering
∮|z|=1 (2z+z̄)dz
Chemical Engineering
Let f(z)=sinz/z^{4} . Then z=0 is
Chemical Engineering
The radius of convergence of the Taylor series expansion of the function f(z)=4z^{2}+3z/(z-1)^{2}(z+4)(z-3) abou z=-1 is
Chemical Engineering
The function f(z)=|z|^{2} is differentiable
Chemical Engineering
The solution of p^{2}+q^{2}=2 is
Chemical Engineering
The singular integral of z=xp+yq-logpq
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#340153 on Dec 2023
#340153 on Dec 2023