Q1: Use Legendre Polynomials, in Table 1, to find potential inside and outside a nanoparticle with...

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Q1: Use Legendre Polynomials, in Table 1, to find potential inside and outside a nanoparticle with a spherical shape. The radius of the particle is 25 nm. The potential on the surface is 3 my. Po(x) = 1 P₁(x) = x P₂(x) = (3x²-1)/2 P3(x) = (5x³3x)/2 P4(x) = (35x4-30x²+3)/8 Ps(x) = (63x³ - 70x³ + 15x)/8 Table 1 Q1: Use Legendre Polynomials, in Table 1, to find potential inside and outside a nanoparticle with a spherical shape. The radius of the particle is 25 nm. The potential on the surface is 3 my. Po(x) = 1 P₁(x) = x P₂(x) = (3x²-1)/2 P3(x) = (5x³3x)/2 P4(x) = (35x4-30x²+3)/8 Ps(x) = (63x³ - 70x³ + 15x)/8 Table 1

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A Inside the particle the potential is Pox P1x P2x P3x P4x P5x 0 The potential insi... View the full answer