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(a) Explain why \(\mathrm{BrF}_{4}^{-}\) is square planar, whereas \(\mathrm{BF}_{4}^{-}\) is tetrahedral. (b) Water, \(\mathrm{H}_{2} \mathrm{O}\), is a bent molecule. Predict the shape of the molecular ion formed from the water molecule if you were able to remove four electrons to make \(\left(\mathrm{H}_{2} \mathrm{O}\right)^{4+}\).

Short Answer

Expert verified
The molecular geometry of BrF4- is square planar because it has 4 bond pairs and 2 lone pairs around the central Br atom, which arrange themselves in an octahedral electronic geometry. The molecular geometry of BF4- is tetrahedral due to the presence of 4 bond pairs and no lone pairs around the central B atom. For the (H2O)4+ ion, after losing 4 electrons, it has 2 bond pairs and no lone pairs, so its molecular geometry would be linear.

Step by step solution

01

Determine the electronic geometry for BrF4- and BF4- ions

First, we need to determine the electronic geometry of BrF4- and BF4- ions. Electronic geometry is defined by the arrangement of electron pairs (lone pairs and bonded pairs) around the central atom. For BrF4-, the central atom is Br with 7 valence electrons. Since it gains one electron, it has 8 valence electrons in total. The ion forms 4 bonds with F atoms which results in 4 single bonds. As there are 8-4=4 electrons left, there are 2 lone pairs on the Br atom. For BF4-, the central atom is B with 3 valence electrons. It forms 4 single bonds with F atoms resulting in a total of 4 bond pairs. There are no lone pairs.
02

Determine the molecular geometry of BrF4- and BF4- ions

Now, we will use the VSEPR theory to determine the molecular geometry of the ions. For BrF4-, there are 4 bond pairs and 2 lone pairs around the central Br atom. These six electron pairs arrange themselves in the most stable geometry: an octahedral arrangement. However, we only account for the positions of bond pairs to define the molecular geometry. Since the bond pairs form a square in the middle of the octahedron, the molecular geometry of BrF4- is square planar. For BF4-, there are 4 bond pairs and no lone pairs around the central B atom. These four electron pairs arrange themselves in a tetrahedral geometry, so the molecular geometry of BF4- is also tetrahedral.
03

Determine the electronic geometry for H2O

Now, we will determine the electronic geometry for H2O molecule. The central atom in H2O is O, which has 6 valence electrons. Oxygen forms 2 single bonds with hydrogen atoms, leaving 4 electrons as 2 lone pairs. There are 2 bond pairs and 2 lone pairs around the oxygen atom.
04

Determine the molecular geometry for (H2O)4+

We are asked to predict the shape of the H2O molecule when it loses 4 electrons. As H2O originally has 2 lone pairs and 2 bond pairs, losing 4 electrons would remove both lone pairs, leaving only 2 bond pairs. With 2 bond pairs and no lone pairs, the electron pairs arrange themselves in a linear geometry. Therefore, the shape of (H2O)4+ would be linear.

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Most popular questions from this chapter

The three species \(\mathrm{NH}_{2}^{-} \mathrm{NH}_{3}\), and \(\mathrm{NH}_{4}{ }^{+}\) have \(\mathrm{H}-\mathrm{N}-\mathrm{H}\) bond angles of \(105^{\circ}, 107^{\circ}\), and \(109^{\circ}\), respec- tively. Explain this variation in hond

(a) What is the physical basis for the VSEPR model? (b) When applying the VSEPR model, we count a double or triple bond as a single electron domain. Why is this justified?

The \(\mathrm{O}-\mathrm{H}\) bond lengths in the water molecule \(\left(\mathrm{H}_{2} \mathrm{O}\right)\) are \(0.96 \mathrm{~A}\), and the \(\mathrm{H}-\mathrm{O}-\mathrm{H}\) angle is \(104.5^{\circ}\). The dipole moment of the water molecule is \(1.85 \mathrm{D}\). (a) In what directions do the bond dipoles of the \(\mathrm{O}-\mathrm{H}\) bonds point? In what direction does the dipole moment vector of the water molecule point? (b) Calculate the magnitude of the bond dipole of the \(\mathrm{O}-\mathrm{H}\) bonds (Note: You will need to use vector addition to do this.) (c) Compare your answer from part (b) to the dipole moments of the hydrogen halides (Table 8.3). Is your answer in accord with the relative electronegativity of oxygen?

Draw a picture that shows all three \(2 p\) orbitals on one atom and all three \(2 p\) orbitals on another atom. (a) Imagine the atoms coming close together to bond. How many \(\sigma\) bonds can the two sets of \(2 p\) orbitals make with each other? (b) How many \(\pi\) bonds can the two sets of \(2 p\) orbitals make with each other? (c) How many antibonding orbitals, and of what type, can be made from the two sets of \(2 p\) orbitals?

(a) What are the relationships among bond order, bond length, and bond energy? (b) According to molecular orbital theory, would either \(\mathrm{Be}_{2}\) or \(\mathrm{Be}_{2}{ }^{7}\) be expected to exist? Explain.

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