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RoseWind [281]
3 years ago
14

If all the water in 430.0 mL of a 0.45 M NaCI solution evaporates what is the mass of NaCI will remain

Chemistry
2 answers:
Fittoniya [83]3 years ago
8 0

Hello!

If all the water in 430.0 mL of a 0.45 M NaCI solution evaporates what is the mass of NaCI will remain

We have the following data:  

M (Molarity) = 0.45 M (or 0.45 mol/L)

m1 (mass of the solute) = ? (in grams)

V (solution volume) = 430.0 mL → 0.43 L

MM (molar mass of NaCl) = 23u + 35.44u = 58.44u (or 58.44 g/mol)

Now, let's apply the data to the formula of Molarity, let's see:

M = \dfrac{m_1}{MM*V}

0.45\:mol/L = \dfrac{m_1}{58.44\:g/mol*0.43\:L}

m_1 = 0.45\:mol\!\!\!\!\!\!\!\!\!\!\!\dfrac{\hspace{0.6cm}}{~}/\diagup\!\!\!\!L*58.44\:g/mol\!\!\!\!\!\!\!\!\!\!\!\dfrac{\hspace{0.6cm}}{~}*0.43\:\diagup\!\!\!\!L

m_1 = 11.30814 \to \boxed{\boxed{m_1 \approx 11.31\:g}}\Longleftarrow(mass\:of\:the\:solute)\:\:\:\:\:\:\bf\green{\checkmark}

__________________________

Answer:

The mass of NaCl is approximately 11.31 grams

_______________________

\bf\red{I\:Hope\:this\:helps,\:greetings ...\:Dexteright02!}\:\:\ddot{\smile}

skad [1K]3 years ago
6 0

Answer:

11.31 g.

Explanation:

Molarity is defined as the no. of moles of a solute per 1.0 L of the solution.

M = (no. of moles of solute)/(V of the solution (L)).

<em>∴ M = (mass/molar mass)of NaCl/(V of the solution (L)).</em>

<em></em>

<em>∴ mass of NaCl remained after evaporation of water = (M)(V of the solution (L))(molar mass)</em> = (0.45 M)(0.43 L)(58.44 g/mol) = <em>11.31 g.</em>

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Following are the answer to this question:

Explanation:

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      =8.823

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convert into the liter= 0.040L

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calculating the new concentrated value of NH_4Cl= \frac{0.050\times 0.10}{0.120}= 0.04166 \ Mcalculating the new concentrated value of H_2So_4= \frac{0.030\times 0.05}{0.120}= 0.0125 \ M when 1 mol H_2So_4 produced 2 mols H^{+} so, 0.0125 in H_2So_4produced:

=4 \times (2 \times 0.0125) \ mol H^{+}\\\\= 0.025 mol H^{+}

create the ICE table:    

NH_3    \ \ \ \ \ \ \ \     + H^{+}  \ \ \ \ \ \ \longrightarrow NH_4^{+}                    

I (m)       0.033(m)            0.025                       0.04166

C            -0.025                 -0.025                       + 0.025  

E            8.3\times 10^{-3}     0                    0.0667

now calculating pH:

when ph= 8.83:

P^{H}= p^{kb}|+ \log\frac{[NH_4^{+}]}{[NH_3]}\\\\8.83=p^{kb}+\log\frac{0.0667}{8.3 \times 10^{-3}}\\\\p^{kb}=8.83-0.9069\\\\ \ \ \ =7.7231 \\\\\ The P^{kb} \ for \ NH_3 \ is =7.7231\\\\\ The P^{kb} \ for N^{+}H_4=14-7.7231\\\\\ \ \ \ \ \ =6.2769

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