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natima [27]
4 years ago
13

Calculate the molarity of kcl in the solution if the total volume of the solution is 239 ml.

Chemistry
1 answer:
Akimi4 [234]4 years ago
5 0
When concentration is expressed in molarity, this is equivalent to the number of moles of the solute per liter of solution. We are given with the amount of volume which is 239 mL or 0.239 L. However, there is no known information of the amount of solute. So, I can't give an exact answer. For sample purposes, let's just assume that there is 1 mole of KCl in the solution. The molarity would be:

Molarity = 1 moles/0.239 L = 4.184 M
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The quantity of antimony in a sample can be determined by an oxidation–reduction titration with an oxidizing agent.
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Answer:

The percentage is   k  = 20.8%

Explanation:

From the question we are told that

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   The volume of   KBrO3(aq) is  V  = 26.6 mL =  26.6 *10^{-3} \ L

     The concentration  of   KBrO3(aq) is  C  = 0.125 M

Now the balanced ionic  equation for this reaction is

        BrO_3 ^{-}+ 3Sb^{3+} + 6H^{+}  \to  Br^{1-} + 3Sb^{5+} + 3H_2O

The number of moles of   BrO_3 ^{-} is  

     n =  C *V

substituting values

     n =  26.6*10^{-3} *  0.125

     n = 0.003325 \ mols

from the reaction we see that 1 mole of BrO_3 ^{-}  reacts with 3 moles of  Sb^{3+}

so 0.003325 moles will react with x moles of  Sb^{3+}

Therefore

               x = \frac{0.003325 * 3}{1}

              x = 0.009975 \ mols

Now the molar mass of Sb^{3+} is a constant with a values of  Z =  121.76 \  g/mol

Generally the mass of  Sb^{3+} is mathematically represented as

        m  =  x * Z

substituting values

        m  =  1.215 \ g

The percentage of  Sb(antimony) in the overall mass of the stibnite is mathematically evaluated as

            k  = \frac{1.215}{5.85 } * 100

           k  = 20.8%

   

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What would be the freezing point of a solution that has a molality of 1.468 m which was prepared by dissolving biphenyl (C12H10)
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Answer:

Freezing point solution = 70.131 °C

Explanation:

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Step 2: Calculate the freezing point depression

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⇒with ΔT = the freezing point depression = TO BE DETERMINED

⇒with i = the van't Hoff factor of biphenyl = 1

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⇒with m = the molality = 1.468 molal

ΔT = 1 * 6.90 °C/m * 1.468 °C

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Step 3: Calculate the freezing point of the solution

ΔT = 10.13 °C

Freezing point solution = freezing point naphthalene - 10.13 °C

Freezing point solution = 80.26 °C - 10.129 °C

Freezing point solution = 70.131 °C

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