Questions: mass of the resulting strontium fluoride precipitate.
mass:
8
Assuming complete precipitation, calculate the final concentration of each ion. If the ion is no longer in solution, enter a 0 for the concentration.
[Na+] =
M
[NO3] =
M
[St^2] =
M
[F-] =
M
Transcript text: mass of the resulting strontium flooride precipitate.
mass: $\square$
8
Assuming complete precipitation, calculate the final concentration of each ion. If the ion is no longer in solution, enter a 0 for the concentration.
\[
\left[\mathrm{Na}^{+}\right]=
\]
$\square$
M
\[
\left[\mathrm{NO}_{3}\right]=
\]
$\square$
M
\[
\left[\mathrm{St}^{2}\right]=
\]
$\square$
M
\[
[\mathbf{F}-\mathbf{]}=
\]
$\square$
M
Solution
Solution Steps
Step 1: Identify the Chemical Reaction
The reaction involves the precipitation of strontium fluoride (\(\text{SrF}_2\)) from a solution containing strontium ions (\(\text{Sr}^{2+}\)) and fluoride ions (\(\text{F}^-\)).
Step 2: Write the Balanced Chemical Equation
The balanced chemical equation for the precipitation reaction is:
\[
\text{Sr}^{2+} + 2\text{F}^- \rightarrow \text{SrF}_2 \text{(s)}
\]
Step 3: Determine the Initial Concentrations
Assume we have initial concentrations of \(\text{Na}^+\), \(\text{NO}_3^-\), \(\text{Sr}^{2+}\), and \(\text{F}^-\) ions. For simplicity, let's denote these initial concentrations as:
\([\text{Na}^+] = a\)
\([\text{NO}_3^-] = b\)
\([\text{Sr}^{2+}] = c\)
\([\text{F}^-] = d\)
Step 4: Calculate the Final Concentrations After Precipitation
Since \(\text{SrF}_2\) precipitates completely, the final concentration of \(\text{Sr}^{2+}\) and \(\text{F}^-\) will be zero. The concentrations of \(\text{Na}^+\) and \(\text{NO}_3^-\) will remain unchanged as they do not participate in the precipitation reaction.