When Schrodinger wave equation in polar coordinates is solved the solution for is of the form Here R(r) is radial part of wave function and is angular part of the wave function. The region or space where probability of finding electron is zero is called nodal surface. If the probability of finding electron is zero then If the radial wave function is equal to zero we get radial node and if angular part is equal to zero we get angular nodes. Total no. of nodes for any orbitol . Where ‘n’ is principal quantum number.
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shjkdagujsfyioyeklL all all all all Cnga do jkafvjhgghhhgsfghWhen Schrodinger wave equation in polar coordinates is solved the solution for is of the form Here R(r) is radial part of wave function and is angular part of the wave function. The region or space where probability of finding electron is zero is called nodal surface. If the probability of finding electron is zero then If the radial wave function is equal to zero we get radial node and if angular part is equal to zero we get angular nodes. Total no. of nodes for any orbitol . Where ‘n’ is principal quantum number.
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We will get ONE NODE for n=2
Explanation:
- Because of the separation of variables, the wave function of an electron orbital will be 0 if any of its component functions is zero.
- When R(r) is 0, the node is made up of a sphere.
- The node is a cone with the z-axis as its axis and the origin as its apex when () is zero. In the case of (/2) = 0, the cone is flattened to become the x-y plane. The node is made up of a plane that runs along the z-axis when () is zero.
- The total number of nodes present in this orbital is equal to (n-1)
- Therefore we will get ONE NODE for n=2
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