Periodic trends: Ionization energy

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Introduction to Ionization Energy

Welcome to our exploration of ionization energy, a fundamental concept in chemistry that plays a crucial role in understanding atomic structure and chemical behavior. Ionization energy is the amount of energy required to remove an electron from an atom in its gaseous state. This concept is closely tied to the periodic table trends, as it helps explain trends in atomic properties across elements. Our introduction video provides a visual and engaging way to grasp this important topic. As we delve into ionization energy, you'll discover how it affects an element's reactivity and bonding capabilities. The video will guide you through key points, making complex ideas more accessible. Understanding ionization energy is essential for predicting chemical reactions and comprehending electron configurations. It's a stepping stone to mastering more advanced chemistry concepts. So, let's dive in and unravel the mysteries of ionization energy together!

Further Insights into Ionization Energy

Ionization energy is not only crucial for understanding atomic structure but also for exploring the periodic trends that govern the behavior of elements. By examining the periodic table trends, we can predict how different elements will interact in various chemical reactions. This knowledge is particularly useful in fields such as materials science and pharmacology. Additionally, a solid grasp of ionization energy principles aids in predicting chemical reactions and their outcomes, which is essential for both academic research and practical applications in industry.

Definition and Measurement of Ionization Energy

Understanding Ionization Energy

Ionization energy is a fundamental concept in chemistry that plays a crucial role in understanding atomic structure and chemical reactivity. It is defined as the amount of energy required to remove an electron from an isolated gaseous atom or molecule in its ground state. The 1st ionization energy, also known as the first ionization energy, is particularly significant as it represents the energy needed to remove the outermost electron from a neutral atom.

Define First Ionization Energy

To define first ionization energy more precisely, it is the minimum energy required to remove one electron from a neutral atom in its gaseous state, transforming it into a singly charged positive ion. This process can be represented by the following general equation:

X(g) + energy X+(g) + e-

Where X represents any element, (g) indicates the gaseous state, and e- is the removed electron.

Measurement and Standardization

Ionization energy is typically measured in units of kilojoules per mole (kJ/mol) or electron volts (eV). The measurement process involves sophisticated spectroscopic techniques and theoretical calculations. Scientists use methods such as photoelectron spectroscopy to determine ionization energies experimentally. This technique involves bombarding atoms or molecules with high-energy photons and measuring the kinetic energy of the ejected electrons.

To ensure consistency and comparability, ionization energies are standardized under specific conditions. These measurements are typically performed on isolated atoms in the gas phase at a temperature of 0 Kelvin. This standardization allows for accurate comparisons between different elements and compounds.

Ionization Energy Explained: Trends and Factors

Ionization energy varies across the periodic table, following certain trends. Generally, it increases from left to right across a period due to increasing nuclear charge and decreases down a group due to increasing atomic size and electron shielding. Factors affecting ionization energy include:

  • Nuclear charge
  • Electron shielding
  • Atomic size
  • Electron configuration

Ionization Energy Equations: Examples and Applications

Let's consider an example of ionization energy equations using magnesium. The first ionization energy of magnesium can be represented as:

Mg(g) Mg+(g) + e- ΔH = 737.7 kJ/mol

This equation shows that 737.7 kJ of energy is required to remove one electron from a mole of gaseous magnesium atoms. Subsequent ionization energies can also be calculated, such as the second ionization energy:

Mg+(g) Mg2+(g) + e- ΔH = 1450.7 kJ/mol

Practical Applications of Ionization Energy

Understanding ionization energy is crucial in various fields of chemistry and physics. It helps explain chemical bonding, reactivity, and the formation of ions. In analytical chemistry, ionization energies are used in mass spectrometry for identifying and characterizing compounds. In astrophysics, they play a role in understanding stellar composition and evolution.

Conclusion

Ionization energy, particularly the first ionization energy, is a key concept in understanding atomic properties and chemical behavior. By defining first ionization energy and exploring how it's measured and applied, we gain valuable insights into the fundamental nature of matter. The study of ionization energies continues to be an important area of research, contributing to advancements in various scientific fields.

Ionization Energy Trend Across a Period

The ionization energy trend across a period in the periodic table is a fundamental concept in chemistry that provides valuable insights into atomic structure and chemical behavior. Generally, ionization energy increases as we move from left to right across a period. This trend is particularly evident in the second period, which includes elements from lithium (Li) to neon (Ne).

To understand the ionization energy trend across a period, let's examine the second period as an example. Starting with lithium (Li), we observe a steady increase in ionization energy as we move through beryllium (Be), boron (B), carbon (C), nitrogen (N), oxygen (O), fluorine (F), and finally reaching neon (Ne). This trend is primarily due to three key factors: increasing nuclear charge, constant shielding effect, and decreasing atomic radius.

As we progress across a period, the number of protons in the nucleus increases, resulting in a higher nuclear charge. This increased positive charge exerts a stronger attractive force on the outermost electrons, making it more difficult to remove them. Simultaneously, the number of electron shells remains constant within a period, meaning that the shielding effect from inner electrons stays relatively unchanged. The combination of increasing nuclear charge and constant shielding leads to a stronger effective nuclear charge experienced by the valence electrons.

Furthermore, the atomic radius generally decreases across a period. This decrease in size is a direct consequence of the stronger nuclear attraction, which pulls the electrons closer to the nucleus. As the electrons are held more tightly, it requires more energy to remove them from the atom, resulting in higher ionization energies.

The trend in ionization energy across the second period can be illustrated as follows: Li < Be < B < C < N < O < F < Ne. This pattern reflects the increasing difficulty in removing an electron as we move from left to right across the period. For instance, lithium has the lowest ionization energy in this period due to its single valence electron in the 2s orbital, which is relatively easy to remove. In contrast, neon has the highest ionization energy because its stable electron configuration (2s² 2p) makes it extremely difficult to remove an electron.

While the general trend of increasing ionization energy across a period holds true, there are some notable anomalies. One such exception occurs between beryllium (Be) and boron (B), where there is a slight decrease in ionization energy. This anomaly can be explained by the electron configuration of these elements. Beryllium has a fully filled 2s orbital, which provides a relatively stable configuration. In contrast, boron's additional electron enters the higher energy 2p orbital, making it slightly easier to remove compared to beryllium's 2s electron.

Another anomaly is observed between nitrogen (N) and oxygen (O). Nitrogen has a slightly higher ionization energy than oxygen, despite oxygen having a greater nuclear charge. This exception is due to the electron configuration of nitrogen (2s² 2p³), which has half-filled p orbitals. This configuration provides extra stability, making it more difficult to remove an electron compared to oxygen, which has one electron more than a half-filled p subshell.

Understanding the ionization energy trend across a period is crucial for predicting and explaining various chemical properties and behaviors of elements. It helps in determining an element's reactivity, its ability to form chemical bonds, and its overall chemical nature. For instance, elements with lower ionization energies, such as alkali metals on the left side of the periodic table, tend to be more reactive and readily form positive ions. In contrast, elements with higher ionization energies, like noble gases on the right side, are generally unreactive due to their stable electron configurations.

The trend in ionization energy across a period also relates to other periodic trends, such as electronegativity and electron affinity. Generally, as ionization energy increases across a period, electronegativity and electron affinity also tend to increase. This correlation further emphasizes the importance of understanding ionization energy trends in comprehending the broader patterns of chemical behavior across the periodic table.

In conclusion, the ionization energy trend across a period in the periodic table generally shows an increase from left to right, as exemplified by the second period elements from lithium to neon. This trend is primarily driven by

Factors Influencing Ionization Energy

Understanding Ionization Energy

Ionization energy is a fundamental concept in chemistry that plays a crucial role in understanding atomic properties and chemical behavior. It is defined as the energy required to remove an electron from an isolated gaseous atom in its ground state. Several factors influence ionization energy, and understanding these factors helps explain why ionization energy increases across a period and what causes ionization energy to increase in general.

Nuclear Charge

One of the primary factors that influence ionization energy is the nuclear charge. As we move across a period in the periodic table, the number of protons in the nucleus increases, resulting in a stronger attraction between the nucleus and the electrons. This increased nuclear charge is a key reason why ionization energy increases across a period. The greater the nuclear charge, the more energy is required to remove an electron from the atom, leading to higher ionization energy.

Electron Shielding

Electron shielding, also known as screening effect, is another crucial factor affecting ionization energy. Inner-shell electrons shield outer electrons from the full attractive force of the nucleus. As we move across a period, the number of inner-shell electrons remains constant, while the nuclear charge increases. This results in less effective shielding and a stronger attraction between the nucleus and the outermost electrons. Consequently, ionization energy increases across a period due to reduced electron shielding.

Atomic Radius

The atomic radius plays a significant role in determining ionization energy. As we move across a period, the atomic radius generally decreases due to the increased nuclear charge and ineffective shielding. This decrease in atomic radius brings the electrons closer to the nucleus, making it more difficult to remove them. The closer proximity of electrons to the nucleus is another factor that causes ionization energy to increase across a period.

Electron Configuration

The electron configuration of an atom also influences its ionization energy. Atoms with completely filled or half-filled subshells tend to have higher ionization energies. This is because these configurations are more stable, and removing an electron from such a configuration requires more energy. For example, noble gases, which have completely filled outer shells, exhibit particularly high ionization energies.

Effective Nuclear Charge

The effective nuclear charge, which is the net positive charge experienced by an electron in an atom, is a combination of nuclear charge and electron shielding effects. As we move across a period, the effective nuclear charge increases due to the rising number of protons and the relatively constant shielding from inner electrons. This increase in effective nuclear charge is a primary reason why ionization energy increases across a period.

Trends in Ionization Energy

Understanding these factors helps explain the observed periodic trends in ionization energy. Generally, ionization energy increases from left to right across a period in the periodic table. This trend is primarily due to the increasing nuclear charge, decreasing atomic radius, and relatively constant electron shielding. However, there are some exceptions to this trend, particularly when comparing elements from different groups.

Exceptions and Variations

While the general trend of increasing ionization energy across a period holds true, there are some exceptions. For instance, the ionization energy of oxygen is slightly lower than that of nitrogen, despite oxygen having a higher atomic number. This anomaly is due to the electron pairing in oxygen's 2p orbital, which introduces some electron-electron repulsion. Such exceptions highlight the complex interplay of factors influencing ionization energy.

Conclusion

In conclusion, the factors that influence ionization energy are interconnected and complex. Nuclear charge, electron shielding, atomic radius, electron configuration, and effective nuclear charge all play crucial roles in determining an atom's ionization energy. Understanding these factors helps explain why ionization energy increases across a period and what causes ionization energy to increase in general. This knowledge is essential for predicting and interpreting chemical behavior and properties of elements across the periodic table.

Anomalies in Ionization Energy Trends

Ionization energy, the energy required to remove an electron from an atom in its gaseous state, generally increases across a periodic table and decreases down a group in the periodic table. However, there are notable anomalies in this trend, particularly for boron and oxygen. Understanding these anomalies requires a deep dive into electron configuration and subshell theory.

Let's first examine the boron anomaly. Boron, with atomic number 5, has an electron configuration of 1s² 2s² 2p¹. One might expect boron to have a higher ionization energy than beryllium (1s² 2s²) due to its position in the periodic table. However, the opposite is observed. This anomaly occurs because the single electron in boron's 2p subshell is less tightly bound to the nucleus compared to the electrons in beryllium's fully filled 2s subshell. The 2p orbital has a slightly higher energy level and is more diffuse than the 2s orbital, making it easier to remove the electron from boron.

To visualize this, imagine the 2s orbital as a sphere close to the nucleus, while the 2p orbital forms a dumbbell shape farther from the nucleus. The electron in the 2p orbital of boron experiences less effective nuclear charge due to increased shielding from inner electrons, resulting in lower ionization energy.

Moving on to the oxygen anomaly, we observe another unexpected dip in ionization energy. Oxygen, with an electron configuration of 1s² 2s² 2p, has a lower first ionization energy than nitrogen (1s² 2s² 2p³). This anomaly is attributed to the electron pairing in oxygen's 2p orbitals. In nitrogen, each of the three 2p orbitals contains one unpaired electron, creating a stable half-filled configuration. Oxygen, however, has two paired electrons in one of its 2p orbitals, leading to increased electron-electron repulsion.

The pairing of electrons in the same orbital results in a slight destabilization due to their proximity and like charges. This electron-electron repulsion makes it slightly easier to remove an electron from oxygen compared to nitrogen, despite oxygen's higher nuclear charge. It's important to note that this effect is only observed for the first ionization energy; subsequent ionizations follow the expected trend.

These anomalies highlight the complex interplay between nuclear charge, electron shielding, and orbital energies in determining ionization energies. They demonstrate that while general trends exist, the specific electronic structure of each element can lead to deviations from these trends. Understanding these anomalies is crucial for predicting and explaining chemical behavior and reactivity.

To further illustrate these concepts, consider the following analogy: Think of electrons as people in an elevator. In a small elevator (like a 2s orbital), people are packed tightly and harder to remove. In a larger elevator (like a 2p orbital), there's more space, making it easier to remove someone. For oxygen, imagine two people standing very close in one corner of the elevator (paired electrons), making it slightly easier to remove one of them due to their discomfort.

These ionization energy anomalies serve as excellent examples of how fundamental principles of quantum mechanics and electron behavior manifest in observable chemical properties. They underscore the importance of considering electron configuration and subshell theory when predicting and explaining trends in the periodic table. By understanding these anomalies, chemists can better predict reactivity, bond formation, and other chemical phenomena that depend on the ease of electron removal from atoms.

Successive Ionization Energies

Hey there! Let's dive into the fascinating world of successive ionization energies. Imagine you're trying to remove electrons from an atom, one by one. The energy required to do this increases with each electron you remove. That's the essence of successive ionization energies!

So, what exactly are successive ionization energies? Well, it's the energy needed to remove electrons from an atom or ion in a step-by-step process. The first ionization energy is the energy required to remove the outermost electron. The 2nd ionization energy trend shows the energy needed to remove the second electron, and so on.

Now, here's the interesting part: these energies don't increase at a steady rate. They actually jump up quite dramatically! Let's break it down:

1. The first ionization energy is relatively low because you're removing an electron from the outermost shell.

2. The 2nd ionization energy is higher because you're now removing an electron from a more stable configuration.

3. This trend continues, with each successive ionization energy being higher than the last.

But why does this happen? It all comes down to the electron configuration of atoms. As you remove electrons, you're left with a smaller, more tightly bound electron cloud. The remaining electrons are held more closely to the nucleus, making them harder to remove.

Let's look at an example. Consider the sodium atom (Na). Its electron configuration is 1s² 2s² 2p 3s¹. The first ionization energy removes that lone 3s electron relatively easily. But the 2nd ionization energy trend shows a big jump because now you're trying to remove an electron from the stable 2p orbital.

This ionization potential trend continues across the periodic table. Elements on the left side of the table, like sodium, have lower first ionization energies because they're eager to lose that outer electron. Elements on the right, like noble gases, have very high ionization energies because their electron configurations are super stable.

Understanding successive ionization energies is crucial in chemistry. It helps explain chemical bonding, reactivity, and even the stability of certain compounds. So next time you're looking at a periodic table, remember that each element has its own unique "staircase" of ionization energies, telling us a lot about its behavior in chemical reactions!

Practical Applications and Significance of Ionization Energy

Ionization energy, a fundamental concept in chemistry, plays a crucial role in understanding and predicting the behavior of elements and compounds. Its practical applications and significance extend far beyond theoretical chemistry, impacting various fields and industries. Understanding ionization energy trends helps scientists and researchers make informed decisions in areas such as materials science, environmental studies, and even medical research.

One of the most significant applications of ionization energy is in predicting chemical behavior and reactivity. Elements with low ionization energies, such as alkali metals like sodium and potassium, tend to lose electrons easily, making them highly reactive. This knowledge is essential in designing and developing new materials, particularly in the field of battery technology. For instance, lithium-ion batteries, widely used in smartphones and electric vehicles, rely on the low ionization energy of lithium to create efficient energy storage systems.

In environmental science, ionization energy trends help explain the formation and behavior of atmospheric ions. These ions play a crucial role in various atmospheric processes, including cloud formation and air pollution. Understanding the ionization energies of different atmospheric gases allows scientists to model and predict weather patterns and assess air quality more accurately.

The pharmaceutical industry also benefits from knowledge of ionization energies. Drug designers use this information to predict how potential medications will interact with the body's cells and proteins. By understanding the ionization energies of different functional groups in drug molecules, researchers can optimize drug absorption, distribution, and efficacy.

In analytical chemistry, ionization energy is fundamental to mass spectrometry techniques. These methods are used to identify and quantify chemical compounds in various samples, from environmental pollutants to biological molecules. The ionization energy of different molecules determines how easily they can be analyzed, influencing the choice of ionization techniques in mass spectrometry.

The semiconductor industry relies heavily on understanding ionization energies to develop and improve electronic devices. The band gap, closely related to ionization energy, determines the electrical and optical properties of semiconductors. This knowledge is crucial in designing more efficient solar cells, LEDs, and other electronic components.

In astrophysics, ionization energy helps explain the spectra of stars and interstellar matter. By analyzing the emission and absorption lines in stellar spectra, astronomers can determine the composition and temperature of stars, providing insights into their life cycles and the evolution of the universe.

Understanding ionization energy trends also aids in predicting the strength of chemical bonds and the stability of compounds. This is particularly important in materials science, where researchers strive to create new materials with specific properties. For example, the high ionization energies of noble gases explain their chemical inertness, making them ideal for applications in lighting and welding.

In conclusion, the practical applications and significance of ionization energy are vast and diverse. From developing new technologies to understanding environmental processes and exploring the cosmos, this fundamental concept continues to be a cornerstone of scientific research and innovation across multiple disciplines.

Conclusion

In this exploration of ionization energy, we've uncovered crucial insights into atomic behavior and periodic trends. The introduction video provided a solid foundation for understanding this fundamental chemistry concept. We learned that ionization energy measures the energy required to remove an electron from an atom, revealing important periodic table patterns across the periodic table. Key trends include increasing ionization energy from left to right across periods and decreasing down groups. These patterns are influenced by factors like atomic size, effective nuclear charge, and electron shielding. Understanding ionization energy is vital for predicting chemical reactivity and bonding behavior. To deepen your grasp of these concepts, we encourage you to explore related topics such as electron affinity and electronegativity. Don't hesitate to engage with additional resources, practice problems, or interactive simulations to reinforce your understanding. By mastering ionization energy and its periodic trends, you'll gain valuable insights into the periodic table patterns and atomic structure, enhancing your overall chemistry knowledge.

FAQs

Here are some frequently asked questions about ionization energy:

1. Why does ionization energy increase across a period?

Ionization energy increases across a period due to increasing nuclear charge and decreasing atomic radius. As you move from left to right in a period, the number of protons increases, creating a stronger attraction between the nucleus and electrons. Additionally, the atomic radius decreases, bringing electrons closer to the nucleus. These factors combined make it harder to remove an electron, resulting in higher ionization energy.

2. Why does ionization energy decrease down a group?

Ionization energy decreases down a group because of increasing atomic radius and electron shielding. As you move down a group, the number of electron shells increases, making the outermost electrons farther from the nucleus. This increased distance, coupled with the shielding effect of inner electrons, weakens the nuclear attraction on valence electrons, making them easier to remove.

3. What is the trend of first ionization energy in the periodic table?

The general trend of first ionization energy in the periodic table is that it increases from left to right across a period and decreases from top to bottom down a group. However, there are some exceptions to this trend, particularly between groups 2 and 13, and between groups 15 and 16, due to electron configurations and stability of half-filled or fully-filled subshells.

4. How does atomic radius affect ionization energy?

Atomic radius has an inverse relationship with ionization energy. As atomic radius decreases, ionization energy increases. This is because electrons in smaller atoms are closer to the nucleus, experiencing a stronger nuclear attraction. Consequently, more energy is required to remove an electron from a smaller atom compared to a larger one with the same number of protons.

5. What factors influence ionization energy?

Several factors influence ionization energy:

  • Nuclear charge: Higher nuclear charge increases ionization energy.
  • Atomic radius: Smaller atomic radius leads to higher ionization energy.
  • Electron shielding: Greater shielding decreases ionization energy.
  • Electron configuration: Stable configurations (e.g., full or half-filled subshells) tend to have higher ionization energies.
  • Effective nuclear charge: Increased effective nuclear charge results in higher ionization energy.

Prerequisite Topics

Understanding periodic trends in ionization energy is a crucial aspect of chemistry, but to fully grasp this concept, it's essential to have a solid foundation in several prerequisite topics. These fundamental areas of study provide the necessary context and knowledge to comprehend the intricacies of ionization energy trends across the periodic table.

First and foremost, a thorough understanding of atomic structure is paramount. The arrangement of electrons in an atom directly influences its ionization energy. By knowing how electrons are distributed in shells and subshells, students can better predict how easily an atom will lose an electron, which is the essence of ionization energy.

Additionally, familiarity with the history and development of the periodic table provides crucial context. The periodic table's organization is not arbitrary; it reflects fundamental principles of atomic structure and electron configuration. This knowledge helps students understand why ionization energy trends exist and how they relate to an element's position on the table.

While it may seem less directly related, understanding how to predict chemical reactions, particularly in the context of redox reactions and cell potentials, can enhance one's grasp of ionization energy. These concepts involve electron transfer, which is closely tied to ionization processes. Recognizing the energy involved in electron movement helps in comprehending why certain elements have higher or lower ionization energies.

Lastly, knowledge of periodic trends in atomic radius is crucial for understanding ionization energy trends. There's an inverse relationship between atomic radius and ionization energy. As atomic radius decreases across a period, ionization energy generally increases. This is because electrons in smaller atoms are held more tightly to the nucleus, requiring more energy to remove.

By mastering these prerequisite topics, students build a comprehensive framework for understanding periodic trends in ionization energy. The interplay between atomic structure, the organization of the periodic table, electron behavior in chemical reactions, and atomic size all contribute to the patterns observed in ionization energies across elements. This holistic understanding not only aids in memorizing trends but also in developing the critical thinking skills necessary to predict and explain chemical behavior based on an element's properties and position in the periodic table.

In conclusion, the study of ionization energy trends is not isolated but deeply interconnected with these fundamental concepts in chemistry. Investing time in thoroughly understanding these prerequisite topics will significantly enhance a student's ability to grasp, apply, and analyze periodic trends in ionization energy, setting a strong foundation for advanced chemistry studies.

In this lesson, we will learn:
  • The definition of ionization energy and understand its significance to studying the elements.
  • To explain the trend in ionization energy by applying principles of electrostatic forces.
  • The anomalies in the ionization energy data to help develop understanding of electron shells.

Notes:

  • As seen in Periodic trends: Atomic radius, chemists have found, through experimenting, some principles of electrostatic forces – forces that exist because charged particles attract or repel each other. The principles are:
    • #1: Oppositely charged particles attract each other, while particles of like charge repel each other.
    • #2: The greater the charge difference of two particles, the greater their force of attraction (for example, the attractive force between a 2+ ion and a 2- ion is stronger than the attractive force between a 1+ ion and a 1- ion).
    • #3: Attractive forces between oppositely charge particles decrease with distance.
    • #4: Repulsive forces between like charged particles decrease with distance.

  • Together the principles form a theory that explains what chemists see in the data of their experiments, such as the atomic radius of chemical elements and their 1st ionization energies.

  • As seen in this chapter so far, arranging the elements by their proton number shows a number of trends in the properties of the elements. This is true going down the table or “going down the group”, and going across the table or “across the period”. The fact that these patterns repeat themselves – they are periodic – is why the table of elements is called the periodic table of elements!

  • Ionization energy is defined as the energy required to remove one mole of electrons from one mole of gaseous atoms to form a positive ion.

  • More specifically: The first ionization energy is the energy required to remove one mole of the most weakly-held electrons from one mole of gaseous atoms to form one mole of gaseous ions with a single positive charge.

  • The successive ionization energies follow from the first: it is the energy required to remove one mole of the next most weakly-held electrons from one mole of gaseous ions to form gaseous ions with a one-greater positive charge. For example, the second ionization energy would be the energy required to remove one mole of the most weakly-held electrons from one mole of 1+ charged gaseous ions, forming one mole of 2+ charged gaseous ions.

  • The 1st ionization energies of the elements show a very distinct pattern in the periodic table. For chemists, it is very revealing to study the ionization energies in elements across a period because it shows how difficult it is to remove one extra electron from the same outer electron shell!

  • As briefly talked about in Structure of the Periodic Table, the distinct shape of the periodic table, where the s, p, d, and f blocks exist, is because of ionization energies.

  • The trend in ionization energy across a period (for example, period 2) is explained using electrostatic forces:
    • As you go across the period from left to right, each element contains one extra proton in the nucleus, increasing its charge.
    • Each further element also has one extra electron in its outer shell. This greater charge difference between the positively charged nucleus and negative outer shell electrons results in greater force of attraction (see principle #2) and the electrons being attracted (principle #1) more strongly.
    • This means extra energy is required to be put in to overcome the force of attraction and remove an outer shell electron - in general then, moving to the right of a period, first ionization energy increases.
    • There is an anomaly in this trend for boron: boron's outer shell electron configuration is 2s2 2p1 - it has one electron in the 2p subshell, which is being shielded from the nucleus by the 2s subshell that is already full, causing repulsion (principle #1), while the 2p orbital is further away from the positive nucleus to begin with so is less strongly attracted to it (principle #4). This effect overcomes the greater charge difference from an extra electron and proton. It therefore costs less energy to remove the first electron from boron's outer shell than the general trend would suggest.
    • There is another anomaly in this trend for oxygen: oxygen's outer shell electron configuration is 2s2 2p4, where one of the 2p orbitals is now full with two electrons paired for the first time (until oxygen, the electrons fill up one p orbital by themselves, see Hund's rule). This increases repulsion (see principle #1) and overrides the effect of greater charge difference attracting the electrons to the more highly charged nucleus. This means less energy is required to remove the first electron from oxygen's outer shell than the general trend suggests.

  • The ionization energy trend occurs in the 3rd period too. After each noble gas, there is a massive drop in ionization energy e.g. from Ne to Na. These data helped developed understanding of electron shells and subshells and the number of electrons they can hold:
    • Using electrostatic principles (more negative electrons being attracted to a more positively charged nucleus), we would expect greater attraction of the electrons by the nucleus, and even more energy needed to remove (one mole of) electrons. So what do the repeating – or periodic - drop in ionization energy mean?
    • Our current theory says that the extra electron in boron must be in a different ‘state’ or sub shell than the last electron in beryllium. Why else would it cost a lot less energy than beryllium to remove an electron?
    • The idea of electrons being in shells and subshells was developed by quantum mechanics, which also established the number of electrons the subshells could hold.

  • The trend in ionization energies practically shows you how easily an atom can form a positive ion – by losing an electron, a positive ion is formed. Based on this, we can observe that it is easier for metals to lose electrons and form positive ions than non-metals. This is related to the electronegativity of an atom – the focus of the next lesson!