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Write the electron configuration for Mg2+ and Cl- ions and the valency of the hypochlorite ion in Ca(ClO)2.

Chemistry

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Question 11:

a) Write the resulting configuration of an Mg2+\text{Mg}^{2+} ion.
Magnesium (Mg\text{Mg}) has an atomic number of 12. A neutral Mg\text{Mg} atom has 12 electrons.
The electron configuration for neutral Mg\text{Mg} is 1s22s22p63s21s^2 2s^2 2p^6 3s^2.
When Mg\text{Mg} forms an Mg2+\text{Mg}^{2+} ion, it loses 2 electrons from its outermost shell (3s23s^2).
The resulting configuration for Mg2+\text{Mg}^{2+} is:

1s22s22p6\boxed{1s^2 2s^2 2p^6}

b) Identify the valency of the hypochlorite anion (ClO−\text{ClO}^-) in this compound.
The compound is Calcium Hypochlorite (Ca(ClO)2\text{Ca(ClO)}_2).
Calcium (Ca\text{Ca}) is in Group 2 and forms a Ca2+\text{Ca}^{2+} ion.
Since the compound is electrically neutral, the total negative charge from the hypochlorite anions must balance the +2+2 charge from the calcium ion.
There are two ClO\text{ClO} anions for every one Ca2+\text{Ca}^{2+} ion.
Let the charge of the hypochlorite anion be xx.

(+2)+2(x)=0(+2) + 2(x) = 0 2x=−22x = -2 x=−1x = -1

The valency of the hypochlorite anion (ClO−\text{ClO}^-) is:

1\boxed{1}

c) If calcium (Z=20\text{Z}=20) reacts with chlorine gas (Cl2\text{Cl}_2), it forms calcium chloride (CaCl2\text{CaCl}_2).

i) Write the s,p configuration for the Cl−\text{Cl}^- ion (Z=17\text{Z}=17).
Chlorine (Cl\text{Cl}) has an atomic number of 17. A neutral Cl\text{Cl} atom has 17 electrons.
The electron configuration for neutral Cl\text{Cl} is 1s22s22p63s23p51s^2 2s^2 2p^6 3s^2 3p^5.
When Cl\text{Cl} forms a Cl−\text{Cl}^- ion, it gains 1 electron to complete its outermost p-orbital.
The s,p configuration for the Cl−\text{Cl}^- ion is:

1s22s22p63s23p6\boxed{1s^2 2s^2 2p^6 3s^2 3p^6}

ii) Write a balanced equation and include state symbols.
Calcium (Ca\text{Ca}) is a solid metal. Chlorine gas (Cl2\text{Cl}_2) is a gas. Calcium chloride (CaCl2\text{CaCl}_2) is an ionic solid.
The balanced chemical equation is:

Ca(s)+Cl2(g)→CaCl2(s)\boxed{\text{Ca}(s) + \text{Cl}_2(g) \to \text{CaCl}_2(s)}

Question 12:
A chemist is synthesizing a drug that requires Ammonium Carbonate.

a) Write the formula for the Ammonium radical and the Carbonate radical including their charges.

  • Ammonium radical: NH4+\boxed{\text{NH}_4^+}
  • Carbonate radical: CO32−\boxed{\text{CO}_3^{2-}}

b) Write out the final chemical formula for Ammonium Carbonate.
To form a neutral compound, two ammonium ions (NH4+\text{NH}_4^+) are needed to balance the charge of one carbonate ion (CO32−\text{CO}_3^{2-}).
The final chemical formula for Ammonium Carbonate is:

(NH4)2CO3\boxed{(\text{NH}_4)_2\text{CO}_3}

Question 13:
A forensic chemist in Nairobi is analyzing a gold bar suspected to be a fake alloy. The bar contains a rare element Gallium (Ga) which has 2 isotopes: 69Ga\text{}^{69}\text{Ga} and 71Ga\text{}^{71}\text{Ga}. The reported relative atomic mass (Ar\text{Ar}) of the certificate is 69.72.

a) If the abundance of 69Ga\text{}^{69}\text{Ga} is approximately 60%, write an equation for the abundance of 71Ga\text{}^{71}\text{Ga} and calculate the exact percentage abundance of the isotopes.

Let xx be the percentage abundance of 69Ga\text{}^{69}\text{Ga} and yy be the percentage abundance of 71Ga\text{}^{71}\text{Ga}.
The sum of the abundances must be 100%:

x+y=100x + y = 100

The equation for the abundance of 71Ga\text{}^{71}\text{Ga} is:

y=100−x\boxed{y = 100 - x}

The relative atomic mass (Ar\text{Ar}) is calculated using the formula:

Ar=(mass of isotope 1×abundance 1)+(mass of isotope 2×abundance 2)100\text{Ar} = \frac{(\text{mass of isotope 1} \times \text{abundance 1}) + (\text{mass of isotope 2} \times \text{abundance 2})}{100}

Substitute the given values:

69.72=(69×x)+(71×y)10069.72 = \frac{(69 \times x) + (71 \times y)}{100}

Substitute y=100−xy = 100 - x into the equation:

69.72=(69x)+(71(100−x))10069.72 = \frac{(69x) + (71(100 - x))}{100}

Multiply both sides by 100:

6972=69x+7100−71x6972 = 69x + 7100 - 71x 6972=7100−2x6972 = 7100 - 2x

Rearrange to solve for xx:

2x=7100−69722x = 7100 - 6972 2x=1282x = 128 x=1282x = \frac{128}{2} x=64%x = 64\%

Now calculate yy:

y=100−x=100−64y = 100 - x = 100 - 64 y=36%y = 36\%

b) Calculate the exact percentage abundance of the isotopes.
The exact percentage abundance of the isotopes are:

  • 69Ga\text{}^{69}\text{Ga}: 64%\boxed{64\%}
  • 71Ga\text{}^{71}\text{Ga}: 36%\boxed{36\%}

Question 14:

a) Write the s,p configuration for the Beryllium atom (1s22s21s^2 2s^2).
Beryllium (Be\text{Be}) has an atomic number of 4.
The s,p configuration for the Beryllium atom is:

1s22s2\boxed{1s^2 2s^2}

b) Beryllium often reacts to form a Be2+\text{Be}^{2+} ion which always has the same electronic configuration as the Helium atom.

c) Why does Beryllium prefer to lose 2 electrons rather than gain 6 electrons to fill its outer shell?
Beryllium prefers to lose 2 electrons because it has 2 valence electrons in its outermost 2s2s orbital. Losing these 2 electrons results in a stable electron configuration identical to that of Helium (1s21s^2), which is a noble gas. This process requires significantly less energy than gaining 6 electrons to fill its 2p2p orbital and achieve a Neon-like configuration (1s22s22p61s^2 2s^2 2p^6). Atoms tend to react in ways that achieve stability with the minimum energy input.

Question 15:
A new solid state battery uses Aluminum Phosphate (AlPO4\text{AlPO}_4) as an electrolyte.

a) Draw the structure of Aluminum ion (Z=13\text{Z}=13).
Aluminum (Al\text{Al}) has an atomic number of 13. A neutral Al\text{Al} atom has 13 electrons.
Its electron configuration is 1s22s22p63s23p11s^2 2s^2 2p^6 3s^2 3p^1.
When Aluminum forms an ion, it typically loses its 3 valence electrons to become Al3+\text{Al}^{3+}.
The electron configuration for Al3+\text{Al}^{3+} is 1s22s22p61s^2 2s^2 2p^6.
This means the Al3+\text{Al}^{3+} ion has 2 electrons in the first shell and 8 electrons in the second shell.

Here is a Bohr model representation of the Aluminum ion (Al3+\text{Al}^{3+}):

(Nucleus:13protons) (Nucleus: 13 protons)
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