Complete and balance the equations for the following reactions. a. \(\mathrm{Li}(s)+\mathrm{N}_{2}(g) \rightarrow\) b. \(\mathrm{Rb}(s)+\mathrm{S}(s) \rightarrow\)

Short Answer

Expert verified
The balanced equations for the given reactions are as follows: a. \(3\mathrm{Li}(s)+\mathrm{N}_{2}(g) \rightarrow \mathrm{Li}_{3}\mathrm{N}(s)\) b. \(2\mathrm{Rb}(s)+\mathrm{S}(s) \rightarrow \mathrm{Rb}_{2}\mathrm{S}(s)\)

Step by step solution

01

a. Write the complete chemical equation.

Lithium (Li) is a metal from Group 1 (Alkali metals), and Nitrogen (N) is a nonmetal from Group 15. The metal and nonmetal will form an ionic compound. Lithium has a +1 charge and Nitrogen gas exists as N2, which means it will form Lithium Nitride, Li3N. This results in the following chemical equation: \[\mathrm{Li}(s)+\mathrm{N}_{2}(g) \rightarrow \mathrm{Li}_{3}\mathrm{N}(s)\] Now, we need to balance this equation.
02

a. Balance the chemical equation.

First, count the number of atoms for each element on both sides of the equation: On the left side, there are 1 Li and 2 N atoms. On the right side, there are 3 Li and 1 N atom. To balance the Li atoms, we place a coefficient of 3 in front of Li on the left side: \[3\mathrm{Li}(s)+\mathrm{N}_{2}(g) \rightarrow \mathrm{Li}_{3}\mathrm{N}(s)\] Now, we have 3 Li and 2 N atoms on both sides. The equation is balanced.
03

b. Write the complete chemical equation.

Rubidium (Rb) is a metal from Group 1 (Alkali metals), while sulfur (S) is a non-metal. Rb has a +1 charge and sulfur (S) has a -2 charge because it is from Group 16 (Chalcogens). They will form the ionic compound Rb2S, which is Rubidium Sulfide. The full equation is: \[\mathrm{Rb}(s)+\mathrm{S}(s) \rightarrow \mathrm{Rb}_{2}\mathrm{S}(s)\] Now, we need to balance this equation.
04

b. Balance the chemical equation.

First, we count the number of atoms for each element on both sides: On the left side, there is 1 Rb and 1 S atom. On the right side, there are 2 Rb atoms and 1 S atom. To balance the Rb atoms, we place a coefficient of 2 in front of Rb on the left side: \[2\mathrm{Rb}(s)+\mathrm{S}(s) \rightarrow \mathrm{Rb}_{2}\mathrm{S}(s)\] Now, we have 2 Rb and 1 S atom on both sides. The equation is balanced.

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Most popular questions from this chapter

The wave function for the \(2 p_{z}\) orbital in the hydrogen atom is $$ \psi_{2 p_{i}}=\frac{1}{4 \sqrt{2 \pi}}\left(\frac{Z}{a_{0}}\right)^{3 / 2} \sigma \mathrm{e}^{-\sigma / 2} \cos \theta $$ where \(a_{0}\) is the value for the radius of the first Bohr orbit in meters \(\left(5.29 \times 10^{-11}\right), \sigma\) is \(Z\left(r / a_{0}\right), r\) is the value for the distance from the nucleus in meters, and \(\theta\) is an angle. Calculate the value of \(\psi_{2 p_{z}}^{2}\) at \(r=a_{0}\) for \(\theta=0^{\circ}(z\) axis \()\) and for \(\theta=90^{\circ}\) \((x y\) plane).

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