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In the given electric field vecE = [alpha(d+x)hati + E_0hatj] NC^(-1), where alpha = 1NC^(-1) hypothetical closed surface is taken as shown in figure . The total charge enclosed within the close surface is |
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Answer» `(abcepsilon_0)/2` `phi_(CDEF)=-beE_(0)` unit `phi_(ABEF)=bcE_(0)+cint_(0)^(a)(d+x)dy` `=+bcE_(0)+acd+cint_(o)^(b)XDX` [Since `(x)/(b)+(y)/(a)=1` or `(dx)/(b)=(-dy)/(a)`] `=[+bcE_(0)+acd+(ACB)/(2)]` unit USING Gauss's law, we GET `phi_(set)=(q_("in"))/(epsilon_(0))` or `q_("in")=(abcepsilon_(0))/(2)` |
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