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Equipotential Lines Physics

Note that the potential is greatest (most positive) near the positive charge and least (most negative) near the negative charge. Depending on whether q is positive or negative, the electric field lines for a single charge q are radial lines that begin or finish at the charge. The electric field at each place is clearly normal to the equipotential bigwins casino login surface that passes through that point.

She said she was expecting a call from him, but the one she received was not the one she was prepared for. In a statement, Stephany Gauffeny called her husband’s death a “senseless tragedy that has left our family shattered.” Perhaps a more surprising nugget for fans is that Perry is looking for “feedback” to influence her set list, which will “change and alternate” and sometimes include some “deep cuts” from her discography. (a) Since the plates are described as “large” and the distance between them is not, we will approximate each of them as an infinite plane, and apply the result from Gauss’s law in the previous chapter.

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This implies that a conductor is an equipotential surface in static situations. There can be no voltage difference across the surface of a conductor, or charges will flow. One of the uses of this fact is that a conductor can be fixed at zero volts by connecting it to the earth with a good conductor—a process called grounding.

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The geoid is the Earth’s hypothetical shape, representing a surface of constant gravitational potential. In summary, equipotential surface is a powerful, exam-focused tool in your JEE Main revision toolkit. Always start field and potential problems by sketching equipotentials for rapid, accurate answers.

The equation indicates that where the radius of curvature is large (points B and D in Figure 7.40), latex\sigma/latex and E are small. (c) Since the electric field is constant, find the ratio of 100 V to the total potential difference; then calculate this fraction of the distance. Expert educators at Vedantu always stress drawing correct diagrams, paying attention to perpendicularity between field lines and equipotentials, and being alert to traps—such as thinking two equipotential surfaces may cross (they never do). The surface, the locus of all points at the same potential, is known as the equipotential surface. No work is required to move a charge from one point to another on the equipotential surface. In other words, any surface with the same electric potential at every point is termed as an equipotential surface.

The surface charge density is higher at locations with a small radius of curvature than at locations with a large radius of curvature. A two-dimensional map of the cross-sectional plane that contains both charges is shown in Figure 7.34. The line that is equidistant from the two opposite charges corresponds to zero potential, since at the points on the line, the positive potential from the positive charge cancels the negative potential from the negative charge. Equipotential lines in the cross-sectional plane are closed loops, which are not necessarily circles, since at each point, the net potential is the sum of the potentials from each charge. In this example, we have demonstrated how to calculate an equipotential surface for a point charge. The same methodology can be applied to more complex systems, such as multiple charges or other field configurations.

Two very large metal plates are placed 2.0 cm apart, with a potential difference of 12 V between them. Consider one plate to be at 12 V, and the other at 0 V. (a) Sketch the equipotential surfaces for 0, 4, 8, and 12 V. (b) Next sketch in some electric field lines, and confirm that they are perpendicular to the equipotential lines. An equipotential surface is a three-dimensional region in space where the potential energy of a particle remains constant. This concept plays a crucial role in various fields such as physics and engineering, particularly in the study of electric and gravitational fields. In this article, we will explore the fundamental aspects of equipotential surfaces and their implications in different contexts.

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