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zubka84 [21]
4 years ago
15

What is the molality of nitric acid in a concentrated solution of nitric acid (68.0% HNO3 by mass)? (a) Outline the steps necess

ary to answer the question. (b) Answer the question
Chemistry
2 answers:
Anettt [7]4 years ago
6 0

Answer:

The molality of HNO3 is 33.75 molal

Explanation:

Step 1: Data given

mass % of HNO3 = 68 %

Step 2: Calculate masses

If the mass % of HNO3 is 68 %, this means that 68 of 100 grams are HNO3

This means that 100-68 = 32 grams are water.

So mass HNO3 = 68 grams

Mass H2O = 32 grams

mass solution = 100 grams

Step 3: Calculate moles HNO3

Moles HNO3 = mass HNO3 / molar mass HNO3

Moles HNO3 = 68.0 grams / 63.02 g/mol

Moles HNO3 = 1.08 moles

Step 4: Calculate molality

Molality = number of moles HNO3 / mass of water

Molality = 1.08 moles / 0.0320 kg

Molality = 33.75 molal

The molality of HNO3 is 33.75 molal

RoseWind [281]4 years ago
5 0

Answer:

33.8 m

Explanation:

(a) We want to know the molality of nitric acid in a concentrated solution of nitric acid (68.0% HNO₃ by mass).

Step 1: Determine the mass of HNO₃ and water in 100 grams of solution.

Step 2: Convert the mass of HNO₃ to moles.

Step 3: Convert the mass of water to kilograms.

Step 4: Calculate the molality.

(b)

Step 1

In 100 g of solution, there are 68.0 g of HNO₃ and 100 g - 68.0 g = 32.0 g of water.

Step 2

The molar mass of HNO₃ is 63.01 g/mol. The moles corresponding to 68.0 g are:

68.0 g × (1 mol/63.01 g) = 1.08 mol

Step 3

The mass of water is 32.0 g = 0.0320 kg

Step 4

The molality of HNO₃ is:

m = moles of solute / kilograms of solvent

m = 1.08 mol / 0.0320 kg

m = 33.8 m

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<h3>Explanation</h3>

There are four quantum numbers in an electron that orbits the atom.

  • <em>n</em>, the principal quantum number.
  • <em>l</em>, the angular quantum number.
  • m_l, the magnetic quantum number.
  • m_s, the spin quantum number.

<em>n</em> is a positive integer. The value of n indicates the main shell of the electron. The electron in question is in the 3s orbital. As a result, <em>n</em> = 3.

<em>l</em> is a non-negative integer. The value of <em>l</em> indicates the type of subshell ("orbital") of the electron. The types of subshells possible depends on the main shell. For example, both s and p orbitals exist in the second main shell. However, only the s orbital exists in the first main shell. The value of <em>l</em> ranges from 0 to <em>n</em> - 1.

  • <em>l</em> = 0 indicates an <em>s</em> orbital.
  • <em>l</em> = 1 indicates a <em>p</em> orbital.
  • <em>l</em> = 2 indicates a <em>d</em> orbital.
  • <em>l</em> = 3 indicates an <em>f</em> orbital.

The electron in question is in an <em>s</em> orbital. As a result, <em>l </em>= 0.

m_l is an integer. The value of m_l indicates the position of the electron within the subshell. The range of m_l depends on the value of <em>l</em>. m_l ranges from -<em>l</em> to <em>l </em>(that's <em>-l</em>, ..., -1, 0, 1, ... <em>l</em>). Accordingly, there are 2 <em>l</em>  + 1 orbitals in a <em>l</em> subshell. <em>l </em>= 0 for this 3s<em> </em>electron. There's only one orbital in the 3s subshell. The only m_l value possible for this electron is 0.

The value of m_s is either - 1/2 or 1/2. It indicates the position of an electron within a single orbital. The value of m_s does not depend on that of <em>n</em>, <em>l</em>, or m_l. However, by the Pauli Exclusion Principle, at least one of the four numbers must differ for two electrons in the same atom. In case all three of <em>n</em>, <em>l</em>, and m_l are the same, the two electrons must differ in m_s. However, this question asks only for the number of one single electron. Thus, giving either - 1/2 or 1/2 shall work.

<h3>Reference</h3>

Vitz et. al, "5.8 Quantum Numbers (Electronic)",  <em>ChemPRIME (Moore et al.)</em>, Chemistry Libretexts. 27 Oct 2017.

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