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Arrange the following substances in order of increasing mass percent of nitrogen. \(\begin{array}{ll}{\text { a. } \mathrm{NO}} & {\text { c. } \mathrm{NH}_{3}} \\\ {\text { b. } \mathrm{N}_{2} \mathrm{O}} & {\text { d. SNH }}\end{array}\)

Short Answer

Expert verified
The correct order of the substances in increasing mass percent of nitrogen is: SNH (29.79%), NO (46.67%), N2O (63.64%), NH3 (82.35%).

Step by step solution

01

Calculate the molar mass of each compound

To find the mass percentage of nitrogen in each compound, we must first calculate the molar mass of each compound using the atomic masses of the elements (Nitrogen, Oxygen, and Sulfur). Nitrogen (N): 14 g/mol Oxygen (O): 16 g/mol Sulfur (S): 32 g/mol For each compound: 1. NO: Molar mass = 14 (N) + 16 (O) = 30 g/mol 2. N2O: Molar mass = 14x2 (N) + 16 (O) = 44 g/mol 3. NH3: Molar mass = 14 (N) + 3x1 (H) = 17 g/mol 4. SNH: Molar mass = 32 (S) + 14 (N) + 1 (H) = 47 g/mol
02

Calculate mass percentage of nitrogen in each compound

Now we can calculate the mass percentage of nitrogen in each compound: 1. NO: Mass % of N = \(\frac{14}{30}\) x 100 = 46.67% 2. N2O: Mass % of N = \(\frac{28}{44}\) x 100 = 63.64% 3. NH3: Mass % of N = \(\frac{14}{17}\) x 100 = 82.35% 4. SNH: Mass % of N = \(\frac{14}{47}\) x 100 = 29.79%
03

Arrange the compounds in increasing order of nitrogen mass percent

Now that we have found the mass percentage of nitrogen in each compound, we can arrange them in increasing order: 1. SNH: 29.79% 2. NO: 46.67% 3. N2O: 63.64% 4. NH3: 82.35% So, the correct order of the substances in increasing mass percent of nitrogen is: SNH, NO, N2O, NH3.

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Key Concepts

These are the key concepts you need to understand to accurately answer the question.

Molar Mass
When studying chemistry, understanding molar mass is crucial. Molar mass refers to the weight of one mole of a substance, measured in grams per mole (g/mol).
In order to determine the molar mass of a compound, we add together the atomic masses of all the elements present in the molecule.
For instance, let's look at nitrogen monoxide (NO):
  • Nitrogen (N) has an atomic mass of 14 g/mol
  • Oxygen (O), on the other hand, has an atomic mass of 16 g/mol
Thus, the molar mass of NO is the sum of these masses: \[ 14 ext{ g/mol (N)} + 16 ext{ g/mol (O)} = 30 ext{ g/mol} \]
By calculating the molar mass, we are able to proceed with further calculations, such as finding mass percentages, which is extremely useful in chemical analyses.
Nitrogen Compounds
Nitrogen is a versatile element that forms a variety of compounds. Here, we look at a few common nitrogen compounds: NO, \( ext{N}_2 ext{O} \), \( ext{NH}_3 \), and SNH.
Each compound features nitrogen combined with different elements, affecting their properties and usage.
  • NO (Nitric oxide) is a reactive gas, crucial in environmental chemistry and biological processes.
  • \( ext{N}_2 ext{O} \) (Nitrous oxide) is well-known as "laughing gas," used as an anesthetic and has environmental implications.
  • \( ext{NH}_3 \) (Ammonia) serves as a fundamental compound in fertilizers and industrial applications, highly soluble in water.
  • SNH is a less common compound, containing sulfur and showcasing unique chemistry.
Understanding these compounds' differing chemical structures helps us comprehend their behavior and significance in various fields of study.
Chemical Calculations
Chemical calculations are an integral part of chemistry, enabling us to quantify and understand the compositions of substances. One of the most common calculations is determining the mass percent of an element within a compound.
Here's how it works:
  • First, calculate the molar mass of the compound, considering each element's contribution based on its atomic mass.
  • Next, find the total mass of the desired element (e.g., nitrogen) within the compound.
  • The mass percent is then calculated by dividing the element's mass by the compound's total molar mass and multiplying by 100 to convert to a percentage:
For example, in \( ext{NH}_3 \), to find the mass percent of nitrogen, divide 14 (mass of N) by 17 (molar mass of \( ext{NH}_3 \)) and multiply by 100:\[ \frac{14}{17} \times 100 = 82.35\% \]
This process allows scientists and students to understand the concentration of specific elements in various substances, guiding experiments and applications effectively.

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Most popular questions from this chapter

The most common form of nylon (nylon-6) is 63.68\(\%\) carbon, 12.38\(\%\) nitrogen, 9.80\(\%\) hydrogen, and 14.14\(\%\) oxygen. Calculate the empirical formula for nylon-6.

Which of the following statements about chemical equations is(are) true? a. When balancing a chemical equation, you can never change the coefficient in front of any chemical formula. b. The coefficients in a balanced chemical equation refer to the number of grams of reactants and products. c. In a chemical equation, the reactants are on the right and the products are on the left. d. When balancing a chemical equation, you can never change the subscripts of any chemical formula. e. In chemical reactions, matter is neither created nor destroyed so a chemical equation must have the same number of atoms on both sides of the equation.

A binary compound between an unknown element \(\mathrm{E}\) and hydrogen contains 91.27\(\% \mathrm{E}\) and 8.73\(\% \mathrm{H}\) by mass. If the formula of the compound is \(\mathrm{E}_{3} \mathrm{H}_{8},\) calculate the atomic mass of \(\mathrm{E}\)

A compound contains only carbon, hydrogen, nitrogen, and oxygen. Combustion of 0.157 \(\mathrm{g}\) of the compound produced 0.213 \(\mathrm{g} \mathrm{CO}_{2}\) and 0.0310 \(\mathrm{g} \mathrm{H}_{2} \mathrm{O}\) . In another experiment, it is found that 0.103 \(\mathrm{g}\) of the compound produces 0.0230 \(\mathrm{g} \mathrm{NH}_{3} .\) What is the empirical formula of the compound? Hint: Combustion involves reacting with excess \(\mathrm{O}_{2}\) . Assume that all the carbon ends up in \(\mathrm{CO}_{2}\) and all the hydrogen ends up in \(\mathrm{H}_{2} \mathrm{O}\) . Also assume that all the nitrogen ends up in the \(\mathrm{NH}_{3}\) in the second experiment.

One of the components that make up common table sugar is fructose, a compound that contains only carbon, hydrogen, and oxygen. Complete combustion of 1.50 \(\mathrm{g}\) of fructose produced 2.20 \(\mathrm{g}\) of carbon dioxide and 0.900 \(\mathrm{g}\) of water. What is the empirical formula of fructose?

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