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Which of the Following Statements Is False? Atomic Structure and Isotopes

Which of the following statements is false about atomic structure and isotopes?

Subject: General Chemistry Chapter: Atoms Topic: Atomic Structure Answer included
which of the following statements is false atomic structure atomic number mass number isotopes average atomic mass weighted average relative abundance
Accepted answer Answer included

Question

Which of the following statements is false?

  1. The atomic number \(Z\) equals the number of protons in the nucleus of an atom.
  2. The mass number \(A\) equals the total number of protons plus neutrons in the nucleus.
  3. Isotopes of an element have the same atomic number but different mass numbers.
  4. For a neutral atom, the number of electrons equals the number of protons.
  5. The atomic mass shown on the periodic table is the mass of a single atom of the most abundant isotope of that element.

Answer

Statement E is false. The periodic-table atomic mass is a weighted average of the masses of naturally occurring isotopes, not the mass of one single atom of the most abundant isotope.

Why the other statements are true

Statement True/False Justification (general chemistry definitions)
A True Atomic number \(Z\) is defined as the number of protons in the nucleus; changing \(Z\) changes the element identity.
B True Mass number \(A\) counts nucleons: \(A = (\text{protons}) + (\text{neutrons})\). Electrons are not included in \(A\).
C True Isotopes share the same number of protons (same \(Z\)) but differ in neutrons, so their \(A\) values differ.
D True A neutral atom has net charge \(0\), so total positive charge from protons equals total negative charge from electrons; therefore \(\#e^- = \#p^+\).
E False Periodic-table atomic mass is the weighted average over isotopes (using natural fractional abundances), typically not an integer.

Correct idea behind atomic mass on the periodic table

If an element has isotopes with isotopic masses \(m_1, m_2, \dots\) (in atomic mass units, amu) and natural fractional abundances \(f_1, f_2, \dots\) (where \(f_1 + f_2 + \cdots = 1\)), then the periodic-table atomic mass is:

\[ \overline{m} = \sum_i \left(f_i \cdot m_i\right) \]

Visualization: weighted average atomic mass using chlorine isotopes

Example: Chlorine atomic mass is a weighted average (not a single isotope mass) amu (isotopic mass scale) 35 37 Cl-35 ~75% Cl-37 ~25% average \(\overline{m}\) ≈ 35.45 amu Relative abundance (illustrative): Cl-35 portion Cl-37 portion about 75% about 25% \(\overline{m} = (f_{35} \cdot m_{35}) + (f_{37} \cdot m_{37})\) produces a non-integer average.
The periodic-table atomic mass sits between isotopic masses because it averages isotopes using their natural abundances; therefore it generally does not equal the mass number of any single isotope.

Conclusion

The false statement is the claim that periodic-table atomic mass refers to a single isotope’s mass. In general chemistry, atomic mass is interpreted as a weighted average over isotopes, while atomic number, mass number, isotope identity, and neutrality follow directly from proton, neutron, and electron counting.

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