Electrostatics problem (ruddy angles)

AI Thread Summary
The discussion revolves around calculating the electric field strength at point P due to two charges, 1.5E-6 C and 9.2E-6 C, separated by 5.6 cm. The equations used include E = kq/r^2, where k is Coulomb's constant. The user initially calculated the electric fields for both charges but received the same value, which is incorrect. The conversation highlights the need to correctly add the vector components of the electric fields and mentions the cosine law for calculating distances. The user is advised to clarify their understanding of adding components and the difference between polar and rectangular forms.
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Homework Statement


Calculate the magnitude of the field strength at point P as shown. The distance between the centers of the 1.5E-6 C and the 9.2E-6 C charges is 5.6 cm..


Homework Equations


E = kq/r^2
E = F/Q
E = V/d


The Attempt at a Solution


Used tan and sin of 50 to find all distances

E = kq/r^2
E = (9E9)(1.5E-6C) / (7.31E-2 m)^2
E = 2.526E6 N/C

E = kq/r^2
E = (9E9)(9.2E-6C) / (4.69E-2 m)^2
E = 2.526E6 N/C

then used those numbers to find c^2 using cosine law.

I'm not getting a correct answer (obvoiusly).

Thanks,
 

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What's a c^2 cosine law? You have the two vector components of the total E field. Do you know how to add the components? Is the answer expressed in polar or rectangular form?
 
cosine law is:
c^2 = a^2 + b^2 - 2ab cos c
I don't know how to add the components or what polar/rectangular form is
 
Destrio said:

Homework Statement


Calculate the magnitude of the field strength at point P as shown. The distance between the centers of the 1.5E-6 C and the 9.2E-6 C charges is 5.6 cm..


Homework Equations


E = kq/r^2
E = F/Q
E = V/d


The Attempt at a Solution


Used tan and sin of 50 to find all distances

E = kq/r^2
E = (9E9)(1.5E-6C) / (7.31E-2 m)^2
E = 2.526E6 N/C

E = kq/r^2
E = (9E9)(9.2E-6C) / (4.69E-2 m)^2
E = 2.526E6 N/C

then used those numbers to find c^2 using cosine law.

I'm not getting a correct answer (obvoiusly).

Thanks,

There is no way the fields from the two charges are the same. Your distances look OK.
 
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