Respuesta :
The force produced on a particle of charge q by an electric field of intensity E is
[tex]F=qE[/tex]
in our problem, the force is F=5.0 N while the charge is q=2.0 C, so we can find the intensity of the electric field:
[tex]E= \frac{F}{q}= \frac{5.0 N}{2.0 C}=2.5 N/C [/tex]
The relationship between electric field intensity and potential difference [tex]\Delta V[/tex] between two points A and B is
[tex]\Delta V = V_B - V_A = - E d[/tex]
where d is the distance between the two points. By using d=6.0 m, we find
[tex]\Delta V = V_B-V_A = -(2.5 N/C)(6.0 m)=-15 V [/tex]
where the negative sign means that the initial point, VA, is at higher potential than the final point VB.
[tex]F=qE[/tex]
in our problem, the force is F=5.0 N while the charge is q=2.0 C, so we can find the intensity of the electric field:
[tex]E= \frac{F}{q}= \frac{5.0 N}{2.0 C}=2.5 N/C [/tex]
The relationship between electric field intensity and potential difference [tex]\Delta V[/tex] between two points A and B is
[tex]\Delta V = V_B - V_A = - E d[/tex]
where d is the distance between the two points. By using d=6.0 m, we find
[tex]\Delta V = V_B-V_A = -(2.5 N/C)(6.0 m)=-15 V [/tex]
where the negative sign means that the initial point, VA, is at higher potential than the final point VB.
The electric potential difference between a and b is mathematically given as
dV=-15 V
What is the electric potential difference between points a and b?
Question Parameters:
Moving 2.0 coulombs of charge at constant speed a distance of 6.0 meters
a uniform electric field requires a 5.0-newton force.
Generally, the equation for the Force is mathematically given as
F=qE
Thereofre
E=F/q
E=5/2
E=2.5
Therefore
dV = V_B - V_A = - E d
dV = V_B-V_A
dV= -(2.5 N/C)(6.0 m)
dV=-15 V
Read more about Voltage
https://brainly.com/question/14883923