The term "degenerated orbitals" refers to orbitals that have the same energy level. In an atomic subshell, orbitals like \(p_x\), \(p_y\), and \(p_z\) are examples of degenerated orbitals as they are energetically equivalent when not in the presence of an external field. Let us evaluate the given options:
\(2p_x, 2p_y, 2p_z\): These orbitals are within the same 2p subshell and hence have the same energy in an isolated atom situation, making them degenerate.
\(2s, 3s, 4s\): These are different energy levels; as s orbitals in different principal quantum numbers (n) are not degenerate.
\(3p_x, 3p_y, 3p_z\): Similar to the 2p case, these are within the same 3p subshell, thus they are degenerate.
Both (1) and (3): Both sets of \(p\) orbital triplets are degenerate under normal atom conditions without external fields or inter-electronic interactions involving differences in symmetry.
Hence, the correct answer is "Both (1) and (3)" because both the \(2p\) and \(3p\) subshell orbitals are degenerate.
Orbitals are said to be degenerate if they have the same energy level.
In a given subshell, the orbitals like \( p_x \), \( p_y \), and \( p_z \) are degenerate because they differ only in orientation, not in energy.
Correct Answer: Both (1) and (3)