The increase of voltage from point "x_1" to point "x_2" is (see https://en.wikipedia.org/wiki/Voltage)
"\\Delta V = -\\int\\limits_{x_1}^{x_2}\\vec{E}\\,d\\vec{l}." Therefore, to obtain the value of electric field we should know something about the distance between points "x_1" and "x_2" .
If we consider the uniform fields (see https://en.wikipedia.org/wiki/Electric_field#Uniform_fields), the formula will have a simpler form
"E = -\\dfrac{\\Delta V}{d}" . So we can calculate the field as "E = - \\dfrac{800\\,\\mathrm{V}}{d\\,\\mathrm{m}}," so for distance "d=1\\,\\mathrm{m}" the module of field will be 800 V/m, for distance "d=2\\,\\mathrm{m}" the field will be 400 V/m, and so on. We also can see that the dependence of E on V is proportional to "\\dfrac{1}{d}" .
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