For which compounds containing a heteroatom (an atom other than carbon or hydrogen) does the molecular ion have an even-numbered mass and for which does it have an odd-numbered mass? (a) A chloroalkane with the molecular formula \(\mathrm{C}_{n} \mathrm{H}_{2 n+1} \mathrm{Cl}\). (b) A bromoalkane with the molecular formula \(\mathrm{C}_{n} \mathrm{H}_{2 n+1} \mathrm{Br}\). (c) An alcohol with the molecular formula \(\mathrm{C}_{n} \mathrm{H}_{2 n+1} \mathrm{OH}\). (d) A primary amine with the molecular formula \(\mathrm{C}_{n} \mathrm{H}_{2 n-1} \mathrm{NH}_{2}\). (e) A thiol with the molecular formula \(\mathrm{C}_{n} \mathrm{H}_{2 n+1} \mathrm{SH}\).

Short Answer

Expert verified
(a) Chloroalkane (CnH(2n+1)Cl) (b) Bromoalkane (CnH(2n+1)Br) (c) Alcohol (CnH(2n+1)OH) (d) Primary amine (CnH(2n-1)NH2) (e) Thiol (CnH(2n+1)SH) Answer: (b) Bromoalkane (CnH(2n+1)Br) and (d) Primary amine (CnH(2n-1)NH2) have even-numbered molecular masses.

Step by step solution

01

List the atomic masses of the involved atoms

To calculate the molecular mass of each compound, we first need to know the atomic masses of the involved atoms. Here they are (rounded to the nearest whole number for simplicity): - Carbon (C): 12 - Hydrogen (H): 1 - Chlorine (Cl): 35 - Bromine (Br): 80 - Oxygen (O): 16 - Nitrogen (N): 14 - Sulfur (S): 32
02

Calculate the molecular mass for a chloroalkane

We are given a chloroalkane with the molecular formula \(\mathrm{C}_{n} \mathrm{H}_{2n+1} \mathrm{Cl}\). The molecular mass for this compound can be calculated by plugging in the atomic masses of C, H, and Cl: Molecular mass = (12n) + (1 * (2n + 1)) + 35
03

Determine if the molecular mass of the chloroalkane is even or odd

Since 12n and 35 are both odd terms, the molecular mass of a chloroalkane is odd if (2n + 1) is odd. As n increases, (2n + 1) will always remain odd, so the molecular mass of a chloroalkane is odd.
04

Repeat step 2 and 3 for the bromoalkane, alcohol, primary amine, and thiol compounds

Proceed similarly for the other compounds: (a) Bromoalkane: Molecular mass = (12n) + (1*(2n + 1)) + 80 => The molecular mass is even since all terms are even. (b) Alcohol: Molecular mass = (12n) + (1 * (2n + 1)) + 16 + 1 => The molecular mass is odd since 12n is an even term and (2n + 1) + 16 + 1 is an odd term. (c) Primary amine: Molecular mass = (12n) + (1 * (2n - 1)) + 14 + 2 => The molecular mass is even since all terms are even. (d) Thiol: Molecular mass = (12n) + (1 * (2n + 1)) + 32 + 1 => The molecular mass is odd since 12n is an even term and (2n + 1) + 32 + 1 is an odd term. In summary: (a) Chloroalkane (CnH(2n+1)Cl) - odd-numbered mass (b) Bromoalkane (CnH(2n+1)Br) - even-numbered mass (c) Alcohol (CnH(2n+1)OH) - odd-numbered mass (d) Primary amine (CnH(2n-1)NH2) - even-numbered mass (e) Thiol (CnH(2n+1)SH) - odd-numbered mass

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