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ASHA 777 [7]
2 years ago
6

Determine the molarity of a solution made by dissolving 11.7 g of NaNO3 in water where the final volume of the solution is 250.0

mL.
Chemistry
2 answers:
Anestetic [448]2 years ago
6 0
Molarity is defined as the number of moles of solute in 1 L solution.
we have been given the mass of NaNO₃ dissolved in 250.0 mL
number of moles of NaNO₃ - 11.7 g / 85 g/mol = 0.138 mol 
number of NaNO₃ moles in 250.0 mL - 0.138 mol 
since molarity is the number of moles in 1 L
number of NaNO₃ moles in 1000 mL - 0.138 mol / 250.0 mL x 1000mL/L = 0.552 mol 
molarity of NaNO₃ is 0.552 M
monitta2 years ago
5 0

Answer:

0.552~M

Explanation:

For the calculation of <u>molarity "M"</u> we have start with the molarity equation:

M=\frac{mol}{L}

So, we have to calculate the <u>moles</u> of NaNO_3 and the L of NaNO_3.

For the calculations of moles we have to use the <u>molar mass</u> of NaNO_3.

Na=23 g/mol

N=14 g/mol

O= 16 g/mol

molar~mass~=~(23*1)+(14*1)+(16*3)=85~g/mol

or

1~mol~NaNO_3=85~g~NaNO_3

Now, we can find the moles of  NaNO_3:

11.7~g~NaNO_3*\frac{1~mol~NaNO_3}{85~g~NaNO_3} =0.138~mol~NaNO_3

The next step would be the <u>converstion from mL to L</u>:

250.0~mL~*\frac{1~L}{1000~mL} =~0.25~L\\

Finally, we have to plug both values in the <u>molarity equation</u>:

M=\frac{0.138~mol}{0.25~L}=~0.552~M

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3 years ago
In a 0.730 M solution, a weak acid is 12.5% dissociated. Calculate Ka of the acid.
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Answer:

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Explanation:

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After 12.5\% of that was dissociated, the concentration of both \rm H^{+} and \rm A^{-} (conjugate base of this acid) would become:

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Let [{\rm HA}], [{\rm H}^{+}], and [{\rm A}^{-}] denote the concentration (in \rm mol \cdot L^{-1} or \rm M) of the corresponding species at equilibrium. Calculate the acid dissociation constant K_{\rm a} for \rm HA, under the assumption that this acid is monoprotic:

\begin{aligned}K_{\rm a} &= \frac{[{\rm H}^{+}] \cdot [{\rm A}^{-}]}{[{\rm HA}]} \\ &= \frac{(0.09125\; \rm mol \cdot L^{-1}) \times (0.09125\; \rm mol \cdot L^{-1})}{0.63875\; \rm mol \cdot L^{-1}}\\[0.5em]&\approx 1.30 \times 10^{-2} \end{aligned}.

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