Let M be the closed surface that consists of the hemisphere and its base M: +1,...

  

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Let M be the closed surface that consists of the hemisphere and its base M₂: ²+1, z=0. Let E be the electric field defined by E= (17a, 17y, 17z). Find the electric flux across M. Write the integral over the hemisphere using spherical coordinates, and use the outward pointing normal. where -0b-0c=0d=0 Using t for 9 and p for ø, f(0,0) = JM, E-ds= JM, E-ds= E-ds= a= M₁: ²+²+2=1, z20, SO E-dS= = f(0.6) de do, Let M be the closed surface that consists of the hemisphere and its base M₂: ²+1, z=0. Let E be the electric field defined by E= (17a, 17y, 17z). Find the electric flux across M. Write the integral over the hemisphere using spherical coordinates, and use the outward pointing normal. where -0b-0c=0d=0 Using t for 9 and p for ø, f(0,0) = JM, E-ds= JM, E-ds= E-ds= a= M₁: ²+²+2=1, z20, SO E-dS= = f(0.6) de do, Let M be the closed surface that consists of the hemisphere and its base M₂: ²+1, z=0. Let E be the electric field defined by E= (17a, 17y, 17z). Find the electric flux across M. Write the integral over the hemisphere using spherical coordinates, and use the outward pointing normal. where -0b-0c=0d=0 Using t for 9 and p for ø, f(0,0) = JM, E-ds= JM, E-ds= E-ds= a= M₁: ²+²+2=1, z20, SO E-dS= = f(0.6) de do, Let M be the closed surface that consists of the hemisphere and its base M₂: ²+1, z=0. Let E be the electric field defined by E= (17a, 17y, 17z). Find the electric flux across M. Write the integral over the hemisphere using spherical coordinates, and use the outward pointing normal. where -0b-0c=0d=0 Using t for 9 and p for ø, f(0,0) = JM, E-ds= JM, E-ds= E-ds= a= M₁: ²+²+2=1, z20, SO E-dS= = f(0.6) de do,