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2.
How to calculate relative
formula mass or relative molecular mass RFM/RMM or Mr
If all the individual atomic masses of all the atoms in a formula are added together you have calculated the
relative formula mass (for ionic compounds e.g. NaCl = 58.5) or molecular
mass (for covalent elements e.g. N2 = 28 or compounds e.g. C6H12O6
= 180). To be honest, the term relative formula mass can be used with any
compound whether it be ionic or covalent - it just seems not quite correct to
talk about the molecular mass of an ionic compound when it doesn't consist of
molecules!
The shorthand Mr can be used for
the formula of any element or compound. Whereas relative atomic
mass (section 1. Relative Atomic Mass) only applies to a single atom but anything with at least two
atoms requires the term relative formula mass or relative molecular mass.
The
most common error is to use atomic/proton numbers instead of atomic masses,
unfortunately, except for hydrogen, they are different!
Examples
of formula/molecular mass calculations:
- Recap: Molecular/formula mass = total of
all the atomic masses of all the atoms in the molecule/compound.
- Example 2.1:
the diatomic molecules of the elements hydrogen H2 and
chlorine Cl2
- relative atomic masses, Ar:
H = 1, Cl = 35.5
- Formula masses, RMM or Mr,
are H2 = 2 x 1 = 2, Cl2 = 2 x
35.5 = 71 respectively.
- Example 2.2: the element phosphorus
consists of P4 molecules.
- RMM or Mr of phosphorus = 4 x
its atomic mass = 4 x 31 = 124
- Example 2.3: The compound water H2O
- relative atomic masses are H=1 and O=16
- RMM or Mr = (1x2) + 16 = 18
(molecular mass of water)
- Example 2.4:
The compound sulphuric acid H2SO4
- relative atomic masses are H=1, S=32 and O=16
- RMM or Mr = (1x2) + 32 + (4x16) =
98
(molecular mass of sulphuric acid)
- Example 2.5: The compound calcium hydroxide
Ca(OH)2 (ionic)
- relative atomic masses are Ca=40, H=1 and O=16
- RMM or Mr = 40 + 2 x (16+1) =
74
- Example 2.6: The ionic compound
aluminium oxide (Al3+)2(O2-)3
or just plain Al2O3
- relative atomic masses are Al = 27 and O = 16
- so the formula mass RFM or Mr =
(2 x 27) + (2 x 16) = 102
- Example 2.7: calcium phosphate is
also ionic but a more tricky formula to work out!
- (Ca2+)3(PO43-)2
or Ca3(PO4)3
- atomic masses: Ca = 40, P = 31, O =16
- RFM or Mr = (3 x 40) + 3 x {31 +
(4 x 16)} = (120) + (3 x 95) = 405
- -
Self-assessment Quizzes
[rfm] type in answer
for
F and H or multiple choice
for
F and H
OTHER CALCULATION PAGES
-
What is relative atomic mass?,
relative isotopic mass and calculating relative atomic mass
-
Calculating relative
formula/molecular mass of a compound or element molecule
(this page)
-
Law of Conservation of Mass and simple reacting mass calculations
-
Composition by percentage mass of elements
in a compound
-
Empirical formula and formula mass of a compound from reacting masses
(easy start, not using moles)
-
Reacting mass ratio calculations of reactants and products
from equations
(NOT using
moles) and brief mention of actual percent % yield and theoretical yield,
atom economy
and formula mass determination
-
Introducing moles: The connection between moles, mass and formula mass - the basis of reacting mole ratio calculations
(relating reacting masses and formula
mass)
-
Using
moles to calculate empirical formula and deduce molecular formula of a compound/molecule
(starting with reacting masses or % composition)
-
Moles and the molar volume of a gas, Avogadro's Law
-
Reacting gas volume
ratios, Avogadro's Law
and Gay-Lussac's Law (ratio of gaseous
reactants-products)
-
Molarity, volumes and solution
concentrations (and diagrams of apparatus)
-
How to
do volumetric titration calculations e.g. acid-alkali titrations
(and diagrams of apparatus)
-
Electrolysis products calculations (negative cathode and positive anode products)
-
Other calculations
e.g. % purity, % percentage & theoretical yield, volumetric titration
apparatus, dilution of solutions
(and diagrams of apparatus), water of crystallisation, quantity of reactants
required, atom economy
-
Energy transfers in physical/chemical changes,
exothermic/endothermic reactions
-
Gas calculations involving PVT relationships,
Boyle's and Charles Laws
-
Radioactivity & half-life calculations including
dating materials
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