Electric field of a point of charge

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Homework Help Overview

The problem involves calculating the electric field vector created by a point charge located at the origin, specifically at a point P with given coordinates. The subject area is electrostatics, focusing on electric fields generated by point charges.

Discussion Character

  • Exploratory, Conceptual clarification

Approaches and Questions Raised

  • The original poster attempts to calculate the electric field using the distance derived from the Pythagorean theorem and applies the electric field formula. They express uncertainty regarding the interpretation of their result and whether further calculations are necessary.

Discussion Status

Participants are engaging in clarifying the original poster's calculations and the meaning of the results. Some have provided insights about the amplitude and direction of the electric field vector, but there is no explicit consensus on the next steps or the correctness of the original poster's approach.

Contextual Notes

The original poster's calculations involve specific values and assumptions about the setup, but there may be missing information regarding the interpretation of the electric field vector's components.

ibaraku
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Homework Statement


A point charge Q = 16.5uC is at the origin. Find the electric field vector at the point P with coordinates x = 15cm, y = 25cm, z = 0.


Homework Equations



E = kQ/d^2
F = QE


The Attempt at a Solution



Ok, so first to calculate the distance between the origin and point P I used the Pythagorean theorem, which comes out to be 29.15cm, or .2915m

Then I applied the formula above

[(9 x 10^9) (16 x 10^-6)] / [(.15)^2 + (.25)^2] which is equal to --->>> 1694117.647 N/C

so my question is
in order to get the electric field do I just multiply
(1694117.647) (16 x 10^-6) --->>> 27.11

it just doesn't seem right...
thanks
 
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why don't you break it down for us and tell us what all these numbers and equations mean.
 
1694117.647 N/C is the amplitude of the field vector at that point.
The direction of the vector is parallel to the hypotenuse.
 
gendou2 said:
1694117.647 N/C is the amplitude of the field vector at that point.
The direction of the vector is parallel to the hypotenuse.

Ok I see, thanks
 

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