Increasing electric potential and electric field

AI Thread Summary
The discussion focuses on the relationship between electric potential difference (ΔV) and electric field (E), confirming the equation ΔV = -EΔx. A participant checks their calculations, arriving at an electric field value of -1.5 × 10^3 N/C. Another participant suggests that using Δz instead of Δx would be more appropriate to align with the direction of the electric field vector. The conversation emphasizes the importance of directional accuracy in physics equations. Overall, the participants validate the calculations while refining the notation for clarity.
mcastillo356
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Homework Statement
Let's suppose an increasing electric potential along the positive Z axis, such that the XY plane is at ##V=0##. If the potential increases by 15 V every centimeter, calculate the module and direction of the electric field. Draw the coordinate system and vector representing the electric field
Relevant Equations
##\Delta{V}=-E\Delta{x}##
Hello everybody!
I want to check out if I've solved correctly:
##\Delta{V}=-E\Delta{x}##
##\dfrac{\Delta{V}}{\Delta{x}}=-E##
##\dfrac{15\;V}{10^{-2}\;m}=-E##
##1,5\times{10^3}\;N/C=-E##
##\vec{E}## direction it's oriented into the XY plane
Thanks!
 
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Looks good. But, would it be more appropriate to write ##\Delta V = -E \Delta z## rather than ##\Delta V = -E \Delta x##?
 
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Yes!. It's the direction of the E vector. Thanks a lot!
 
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