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The Law of Conservation of Mass  Chemist Antoine Lavoisier’s work in the 1700s resulted in the Law of Conservation of Mass. It states that: In a chemical.

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Presentation on theme: "The Law of Conservation of Mass  Chemist Antoine Lavoisier’s work in the 1700s resulted in the Law of Conservation of Mass. It states that: In a chemical."— Presentation transcript:

1 The Law of Conservation of Mass  Chemist Antoine Lavoisier’s work in the 1700s resulted in the Law of Conservation of Mass. It states that: In a chemical reaction, the total mass of the products is always the same as the total mass of the reactants.

2  For example: The electrolysis of water  H 2 O  H 2 + O 2 is NOT a balanced chemical equation.  Why? Because the number of H and O atoms in the reactants does not equal the number of H and O atoms in the products.  How can we make a balanced chemical equation?

3 Example of Balancing Chemical Equations  The electrolysis of water yields oxygen gas and hydrogen gas.  a) Write the word equation. water   b) Write the skeleton equation. H 2 O (l)   c) Write the balanced chemical equation. 2H 2 O (l)  O 2(g) + 2H 2(g) oxygen +hydrogen O 2(g) + H 2(g)

4 we will work through a second example Rules for Balancing Chemical Equations iron +oxygen  iron(III) oxide Word Equation Skeleton Equation Fe (s) +O 2(g)  Fe 2 O 3(s) the rusting of iron

5 Rules for Balancing Chemical Equations 1. Write the number of each element present on each side of the equation eg. Fe (s) + O 2(g)  Fe 2 O 3(s) Fe O Fe O 1 2 2 3 We will remove the ‘states’ to neaten things up eg. Fe + O 2  Fe 2 O 3

6 Fe O Fe O 1 2. Place a co-efficient in front of one element on one side and then recount the atoms Hint: if you have an odd number (not 1) of atoms on one side and even on the other, multiplying the odd number by an even number will be necessary 2 2 3 eg. Fe + O 2  2Fe 2 O 3 Fe O Fe O 1212 2 x 2 = 4 2 x 3 = 6

7 eg. Fe + O 2  2Fe 2 O 3 Fe O Fe O 1212 4646 3a. Repeat this process until all elements are balanced eg. 4Fe + O 2  2Fe 2 O 3 Fe O Fe O 1 x 2 = 44646 eg. 4Fe + 3O 2  2Fe 2 O 3 Fe O Fe O 44646 2 2 x 3 = 6 3b. Repeat this process until all elements are balanced We are done!

8 4. Hints: a. Leave elements by themselves to the end b. Leave oxygen and hydrogen to the end Another example: butane lighter burning butane

9 butane = C 4 H 10 butane +oxygen  carbon dioxide Word Equation Skeleton Equation + water C 4 H 10(g) +O 2(g)  CO 2(g) +H 2 O (l)

10 Another example: C 4 H 10 + O 2  CO 2 + H 2 O CHOCHO CHOCHO 4 10 2 1 2 2 + 1 Place a co-efficient in front of one element on one side and then recount the atoms C 4 H 10 + O 2  4CO 2 + H 2 O CHOCHO CHOCHO 4 10 2 1 x 4 = 4 2 (2 x 4) + 1 = 9

11 Place a co-efficient in front of one element on one side and then recount the atoms C 4 H 10 + O 2  4CO 2 + 5H 2 O CHOCHO CHOCHO 4 10 2 4 2 x 5 = 10 (2 x 4) + (1 x 5) = 13 We now have a problem  odd number of oxygen on one side and even number on the other side!! C 4 H 10 + O 2  4CO 2 + 5H 2 O CHOCHO CHOCHO 4 10 2 x 6 ½ = 13 4 2 x 5 = 10 (2 x 4) + (1 x 5) = 13 We can start again OR we can take a short cut 6 ½

12 C 4 H 10 + 6½ O 2  4CO 2 + 5H 2 O We seem to be done  BUT we can not have fractions so… 2C 4 H 10 + 13O 2  8CO 2 + 10H 2 O CHOCHO CHOCHO 4 x 2 = 8 10 x 2 = 20 2 x 13 = 26 1 x 8 = 8 2 x 10 = 20 2 x 8 = 16 1 x 10 = 10 + 16 = 26 CHOCHO CHOCHO 4 10 2 x 6½ = 13 4 2 x 5 = 10 (2 x 4) + (1 x 5) = 13 Now we are done! We multiply by 2

13 Now let’s do some practice


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