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lora16 [44]
4 years ago
11

When silver nitrate reacts with barium chloride, silver chloride and barium nitrate are formed. How many grams of silver chlorid

e are formed when 10.4 g of silver nitrate reacts with 15.0 g of barium chloride
Chemistry
1 answer:
Rzqust [24]4 years ago
3 0

8.771 grams of AgCl2 is formed from the reaction of 10.4 g of silver nitrate reacts with 15.0 g of barium chloride.

Explanation:

The balanced equation for the reaction between silver nitrate and barium chloride is shown as:

2AgNO3 + BaCl2⇒ 2AgCl

From the reaction and the quantity of reactants given the limiting reagent could be calculated.

For limiting reagent we calculate the amount of AgCl formed from the quantity of reactants.

15 gram of BaCl2 gives

number of moles= \frac{weight }{atomic weight of one mole of the substance}

number of moles = \frac{15}{288.3}

                             = 0.052 moles of BaCl2 is used

1 mole of BaCl2 yielded 2 moles of AgCl

0.052 moles of BaCl2 will yield x moles

\frac{2}{1} = \frac{x}{0.052}

 = 0.104 moles of AgCl is formed.

10.4 grams of siver nitrate gives

number of moles= \frac{weight }{atomic weight of one mole of the substance}

number of moles = \frac{10}{169.87}

                            = 0.0612 moles of AgNO3

so, 2 moles of AgNO3 forms 2 mole of AgCl

       0.0612 moles will form x moles of AgCl

0.0612 moles of Agcl will be formed

It is concluded that the lowest number of moles of AgCl is produced was from AgNO3 so AgNO3 is a limiting reagent in the reaction.

Thus, the  least moles of AgCl formed will be converted to grams

0.0612 x 143.32

= 8.771 grams

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The solubility of KCl is 3.7 M at 20 °C. Two beakers each contain 100. mL of saturated KCl solution: 100. mL of 4.0 M HCl is add
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Answer:

a)The Ksp was found to be equal to 13.69

Explanation:

Terminology

Qsp of a dissolving ionic solid — is the solubility product of the concentration of ions in solution.

Ksp however, is the solubility product of the concentration of ions in solution at EQUILIBRIUM with the dissolving ionic solid.

Note that if Qsp > Ksp , the solid at a certain temperature, will precipitate and form solid. That means the equilibrium will shift to the left in order to attain or reach equilibrium (Ksp).

Step-by-step solution:

To solve this: 

#./ Substitute the molar solubility of KCl as given into the ion-product equation to find the Ksp of KCl.

#./ Find the total concentration of ionic chloride in each beaker after the addition of HCl. We pay attention to the amount moles present at the beginning and the moles added.

#./ Find the Qsp value to to know if Ksp is exceeded. If Qsp < Ksp, nothing will precipitate.

a) The equation of solubility equilibrium for KCL is thus;

KCL_(s) ---> K+(aq) + Cl- (aq)

The solubility of KCl given is 3.7 M.

Ksp= [K+][Cl-] = (3.7)(3.7) =13.69

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In pure water KCl

Ksp =13.69 KCl =[K+][Cl-]

Let x= molar solubility [K+],/[Cl-] :. × , x

Ksp =13.69 = [K+][Cl-] = (x)(x) = x²

x= √ 13.69 = 3.7 M moles of KCl requires to make 100mL saturated solutio

37M moles/L

The Ksp was found to be equal to 14.

4.0 M HCl = KCl =[K+][Cl-]

Let y= molar solubility :. y, y+4

Ksp =13.69= [K+][Cl-] = (y)(y*+4)

* - rule of thumb

Ksp =13.69= [K+][Cl-] = (y)(y*+4)= y(4)

13.69=4y:. y= 3.42 moles/100mL

y= 34.2moles/L

8 M HCl = KCl =[K+][Cl-]

Let b= molar solubility :. B, b+8

Ksp =13.69= [K+][Cl-] = (b)(b*+8)

* - rule of thumb

Ksp =13.69= [K+][Cl-] = (b)(b*+8)= b(8)

13.69=8b:. b= 1.71 moles/100mL

17.1 moles/L

Therefore in a solution with a common ion, the solubility of the compound reduces dramatically.

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