question: A particle with charge 8.00×10 19 C is placed on the x axis in a regio
ID: 1875170 • Letter: Q
Question
question: A particle with charge 8.00×1019 C is placed on the x axis in a region where the electric potential due to other charges increases in the +x direction but does not change in the y or z direction.
part A: The particle, initially at rest, is acted upon only by the electric force and moves from point a to point balong the x axis, increasing its kinetic energy by 1.60×1018 J . In what direction and through what potential difference VbVa does the particle move?
Part B :If the particle moves from point b to point c in the y direction, what is the change in its potential energy, UcUb?
+ 1.60×1018 J
1.60×1018 J
0
A. The particle moves to the left through a potential difference of VbVa= 2.00 V . B. The particle moves to the left through a potential difference of VbVa= -2.00 V C. The particle moves to the right through a potential difference of VbVa= 2.00 V . D. The particle moves to the right through a potential difference of VbVa= -2.00 V . E. The particle moves to the left through a potential difference of VbVa= 20.0 V . F. The particle moves to the right through a potential difference of VbVa= -20.0 V .Explanation / Answer
Ans)
Part A)
change in electrical potential energy = -(change in kinetic energy)
q(V) = -K
q(Vb-Va) = -K
given charge q=8.00x10-19c
(8.00x10-19 C)(Vb - Va) = -(1.60x10-18J)
Vb-Va = [ -(1.60x10-18J)] /(8.00x10-19 C)
Vb-Va=-2.00V
This is because if no forces other than the electric force acts on a positively charged particle, the particle
always moves towards a point a lower potential
so the particle moves to the left through a potential difference of Vb-Va=-2.00V
Therefore the answer is option b
Part B)
Every time a charged particle moves along a line of constant potential
its potential energy remains constant and the electric field does not work on the particle.
so no potential energy
that is Uc-Ub=0J
Related Questions
Navigate
Integrity-first tutoring: explanations and feedback only — we do not complete graded work. Learn more.