10.03.01 Conservation of Mass

Syllabus

Students should be able to:

What does that mean?

Balanced equations

You'll have seen lots of chemical (symbol) equations) like this...

The above is an equation for burning Methane (CH4) in Oxygen (O2), which produces Carbon Dioxide (CO2) and Water Vapour (H2O)

But when you count the atoms on either side...

... we can see it's unbalanced, its not possible for Hydrogen atoms to disappear or for Oxygen atoms to appear from nowhere.

Hopefully you'd know to balance the Hydrogen atoms first...

But that we'd still need to balance the Oxygen atoms...

This equation is now balanced because it has the same number of each type of element on both sides of the equation.

Which means that the total mass on the left equals the total mass on the right.

This is an example of the Law of Conservation of Mass - mass can't be created or destroyed, just redistributed.

You should be able to do the same with the following equations...

QUESTIONS

Why some reactions seem to disobey the law of conservation of mass?

#1 Losing Gases

If we put marble chips in acid and leave the flask on a balance the mass decreases until the reaction stops.

But that's because one of the products is a gas (CO2) - which escapes the flask and takes away its mass.

But it doesn't break the law because the combined mass of all the reactants equals the combined mass of all the products.

#2 Gaining Gas

Rusting is an example of a reaction where a solid (Iron) reacts with a gas (Oxygen).

So, it gains the mass of the Oxygen.

And becomes heavier.

But it doesn't break the law because the combined mass of all the reactants equals the combined mass of all the products.

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Uncertainty

If you did the rusting experiment you might find that the results didn't quite match what you were expecting.

But unless you're doing the experiment wrong it's likely to be a result of uncertainty.

A digital balance that measures to 1 decimal place might read 23.1 g

But we don't know if it should be reading up to  23.149999999 g because it would round this to 23.1 g

And we don't know if it should be reading down to  22.05 g because it would round this to 23.1 g too

So, the reading is only 23.1 +/- 0.05 g

The uncertainty of the measurement is  +/- 0.05 g whatever we do.

Unless we get a balance accurate to more decimal places.

But even this has an uncertainty of  +/- 0.005 g 

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