a). Prove that is a function f is harmonic- = 0, then Ldy =0. af b). Using Green's Theorem, evaluate the line integral feh -y dx+ e°% +y ]dy where C =C; +C; is the boundary of the region R that is...


a). Prove that is a function f is harmonic-<br>= 0, then<br>Ldy =0.<br>af<br>b). Using Green's Theorem, evaluate the line integral feh -y dx+ e°% +y ]dy where C =C; +C;<br>is the boundary of the region R that is inside the circle x= 5cos0, y= 5sin0 and outside the eclipse<br>x= 2cos0, y=sin0.<br>c). Find<br>the<br>surface<br>area<br>in<br>the<br>accompanying<br>of<br>the<br>helicoid<br>r(r,0)=(rcos0)i+(rsin0) j + Ok, 0sos2a, Osrsl.<br>(1, 0, 2m)<br>(1, 0, 0),<br>

Extracted text: a). Prove that is a function f is harmonic- = 0, then Ldy =0. af b). Using Green's Theorem, evaluate the line integral feh -y dx+ e°% +y ]dy where C =C; +C; is the boundary of the region R that is inside the circle x= 5cos0, y= 5sin0 and outside the eclipse x= 2cos0, y=sin0. c). Find the surface area in the accompanying of the helicoid r(r,0)=(rcos0)i+(rsin0) j + Ok, 0sos2a, Osrsl. (1, 0, 2m) (1, 0, 0),

Jun 05, 2022
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