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(Solved): 2. Find A Flux Of The Vector Field ä = 2zi + (x - Z)j +(2y+z)k Through A Part Of The Surface S: X-2...


2. Find a flux of the vector field ä = 2zi + (x - z)j +(2y+z)k through a part of the surface S: x-2y + 2z-2=0 created as a re

2 and 3 with all steps

2. Find a flux of the vector field ä = 2zi + (x - z)j +(2y+z)k through a part of the surface S: x-2y + 2z-2=0 created as a result of intersection of the plane S with coordinate planes. 3. Represent the complex number z=2-223i graphically in the complex plane, find its principle value of argument and modulus. Calculate z , and represent its values graphically. +12+ Yz 4. Find a directional derivative of the scalar field u(x, y, z)= the point M(2,2,1) along the direction of the vector MA, if A(1,-1, 3).


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