Physics with Calculus
Ex=−∂V∂x, Ey=−∂V∂y, Ez=−∂V∂zE_{x}=-\(\frac{\partial V}{\partial x}\),\(\text{ }\)E_{y}=-\(\frac{\partial V}{\partial y}\),\(\text{ }\)E_{z}=-\(\frac{\partial V}{\partial z}\)
Ex=−∂x∂V, Ey=−∂y∂V, Ez=−∂z∂VE_{x}=-\(\frac{\partial x}{\partial V}\),\(\text{ }\)E_{y}=-\(\frac{\partial y}{\partial V}\),\(\text{ }\)E_{z}=-\(\frac{\partial z}{\partial V}\)
Ex=−dVdx, Ey=−dVdx, Ez=−dVdxE_{x}=-\(\frac{dV}{dx}\),\(\text{ }\)E_{y}=-\(\frac{dV}{dx}\),\(\text{ }\)E_{z}=-\(\frac{dV}{dx}\)
Ex=∂V∂x, Ey=∂V∂y, Ez=∂V∂zE_{x}=\(\frac{\partial V}{\partial x}\),\(\text{ }\)E_{y}=\(\frac{\partial V}{\partial y}\),\(\text{ }\)E_{z}=\(\frac{\partial V}{\partial z}\)