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Words with defination found in database when searching for equipotential.Equipotential
Having the same potential.
The word equipotential uses 13 total alphabets with white space
The word equipotential uses 13 total alphabets with white out space
The word equipotential uses 10 unique alphabets: A E I L N O P Q T U
Number of all permutations npr for equipotential 3628800
Number of all combination ncr for equipotential 3628800
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E Q U I P O T E N T I A L EQ EU EI EP EO ET EE EN ET EI EA EL QU QI QP QO QT QE QN QT QI QA QL UI UP UO UT UE UN UT UI UA UL IP IO IT IE IN IT II IA IL PO PT PE PN PT PI PA PL OT OE ON OT OI OA OL TE TN TT TI TA TL EN ET EI EA EL NT NI NA NL TI TA TL IA IL AL EQU EQI EQP EQO EQT EQE EQN EQT EQI EQA EQL EUI EUP EUO EUT EUE EUN EUT EUI EUA EUL EIP EIO EIT EIE EIN EIT EII EIA EIL EPO EPT EPE EPN EPT EPI EPA EPL EOT EOE EON EOT EOI EOA EOL ETE ETN ETT ETI ETA ETL EEN EET EEI EEA EEL ENT ENI ENA ENL ETI ETA ETL EIA EIL EAL QUI QUP QUO QUT QUE QUN QUT QUI QUA QUL QIP QIO QIT QIE QIN QIT QII QIA QIL QPO QPT QPE QPN QPT QPI QPA QPL QOT QOE QON QOT QOI QOA QOL
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Computed electrostatic equipotentials (black contours) between two electrically charged spheres Equipotential or isopotential in mathematics and physics refers to a region in space where every point in it is at the same potential.    This usually refers to a scalar potential (in that case it is a level set of the potential), although it can also be applied to vector potentials. An equipotential of a scalar potential function in n-dimensional space is typically an (n−1)dimensional space. The del operator illustrates the relationship between a vector field and its associated scalar potential field. An equipotential region might be referred as being 'of equipotential' or simply be called 'an equipotential'. An equipotential region of a scalar potential in three-dimensional space is often an equipotential surface , but it can also be a three-dimensional region in space. The gradient of the scalar potential (and hence also its opposite, as in the case of a vector field with an associated potential field) is everywhere perpendicular to the equipotential surface, and zero inside a three-dimensional equipotential region. Electrical conductors offer an intuitive example. If a and b are any two points within or at the surface of a given conductor, and given there is no flow of charge being exchanged between the two points, then the potential difference is zero between the two points. Thus, an equipotential would contain both points a and b as they have the same potential. Extending this definition, an isopotential is the locus of all points that are of the same potential. Gravity is perpendicular to the equipotential surfaces of the gravity potential, and in electrostatics and in the case of steady currents the electric field (and hence the electric current, if any) is perpendicular to the equipotential surfaces of the electric potential (voltage). In gravity, a hollow sphere has a three-dimensional equipotential region inside, with no gravity (see shell theorem). In electrostatics a conductor is a three-dimensional equipotential region. In the case of a hollow conductor (Faraday cage  ), the equipotential region includes the space inside. A ball will not be accelerated by the force of gravity if it is resting on a flat, horizontal surface, because it is an equipotential surface.