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¿Qué característica de un orbital se relaciona con cada uno de los incisos siguientes; $a$ ) número cuántico principal $(n) ; b$ ) número cuántico de momento angular $l$ ); $c$ ) número cuántico magnético $\left(m_i\right)$ ?

   ¿Qué característica de un orbital se relaciona con cada uno de los incisos siguientes; $a$ ) número cuántico principal $(n) ; b$ ) número cuántico de momento angular $l$ ); $c$ ) número cuántico magnético $\left(m_i\right)$ ?

QuiРњРѓmica general
QuiРњРѓmica general
Martin S Silberberg 1st Edition
Chapter 7, Problem 48 ↓

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Este número cuántico indica el nivel de energía de un electrón en un átomo y está relacionado con la distancia promedio del electrón al núcleo. Cuanto mayor es el valor de $n$, mayor es la energía y la distancia del electrón.  Show more…

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¿Qué característica de un orbital se relaciona con cada uno de los incisos siguientes; $a$ ) número cuántico principal $(n) ; b$ ) número cuántico de momento angular $l$ ); $c$ ) número cuántico magnético $\left(m_i\right)$ ?
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Key Concepts

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Angular Momentum Quantum Number (l)
This quantum number defines the shape of an orbital and is related to the electron's angular momentum. Its integer values range from 0 to n-1, with each value corresponding to a different type of orbital shape (s, p, d, f, etc.), and it helps distinguish between various subshells within an energy level.
Magnetic Quantum Number (m or m_i)
This number describes the orientation of an orbital in space relative to an external magnetic field. It can take on integer values between -l and +l, revealing the different possible spatial orientations of orbitals within a given subshell and playing a key role in phenomena like the splitting of energy levels in a magnetic field.
Principal Quantum Number (n)
This number determines the overall energy level and size of an electron’s orbital. It is a positive integer that influences how far an electron is likely to be from the nucleus, and its value increases with the electron’s energy, impacting the electron’s radial distribution.

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