24. Using electric field lines makes it very visual and easy to compare the strength of the field at various points in an electric field. Figure A is an equal number of dissimilar point charges to form an electric field of electric field lines, Figure B is some points in the field: $O$ is the midpoint of the line of charge, $a , b$ is the line of the plumb line on the symmetry of the relative $O$ two points, $c , d$ is the line of symmetry of the relative $O$, $c , d$ is the line of symmetry of the relative $O$. _3]] are two points of symmetry on the line with respect to $O$. then

A

B
- A. A. $a , b$ field strength is the same, potential is equal
- B. C. $c , d$ field strength is the same, potential is equal
- C. B. $a , b$ field strengths are not equal, potentials are not equal
- D. D. The ... $d$ field strengths are not the same and the potentials are not equal
Answer: A
Solution: AB. Since $a , b$ is the equal amount of heterogeneous point charges on the line of the plumb line about $O$ symmetry of the two points, from the figure A know, $a , b$ at the same degree of sparsity of the electric field lines, and the two points of the electric field lines of the point of the tangent direction of the line are horizontally to the right, so [[[]] two points of field strength is the same; if a charge is moved along the plumb line, due to the direction of electric field force is perpendicular to the direction of movement, the electric field strength is the same. INLINE_FORMULA_3]] have the same field strength; if a charge is moved along the center vertical line, since the direction of the electric field force is perpendicular to the direction of the motion, the electric field force does not do work, so it can be seen that the potentials at the two points of the $a , b$ are equal, so A is correct and B is wrong;
CD . Since $c , d$ is a symmetric point on the line of equal and opposite charges about $O$, the electric potentials at the two points of $c , d$ are equal.
The sparseness of the field lines is the same, so $c , d$ two points of the field strength is equal in size, the direction of $c \rightarrow d$, so $c , d$ two points of the field strength is the same; according to the direction of the electric field lines, the electric potential decreases gradually, so it can be seen that the electric potential of the $c$ point is the same. _11]] is higher than that at $d$, so CD is wrong. Therefore, CD is wrong.