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Quotes
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How to calculate the potential at the apex of uniformly charged right circular cone (charge only at the curved surface), having height "h" and radius "R" and lateral height "l" and change density sigma?
Quotes said:Are you asking me to take the element as small strips wrapped around the cone as a circle?
Sorry for this.. It was my first day at the forum. But yes for sure i will keep that in mind. Thankyouberkeman said:@Quotes -- you need to start showing some effort, or this thread will be closed and deleted. We do not do students' work for them here at the PF.
The potential of a charged cone refers to the amount of electric potential energy per unit charge at a specific point on the surface of the cone. This potential is determined by the charge of the cone and its shape.
The potential of a charged cone is calculated using the formula V = kq/r, where V is the potential, k is a constant, q is the charge, and r is the distance from the apex of the cone to the point of interest on the surface.
The potential of a charged cone is affected by the charge of the cone, the shape and size of the cone, and the distance from the apex of the cone to the point of interest on the surface.
The potential of a charged cone follows an inverse relationship with distance. As the distance from the apex of the cone increases, the potential decreases.
The potential of a charged cone is an important concept in understanding the behavior of electric fields and the interactions between charged objects. It is also used in practical applications such as in the design of electrical components and devices.