ME Flashcards
Mixtures
contain two or more elements or compounds. The composition of a
mixture is variable and the chemical properties of the mixture are those of
the components.
Any sample of material will be
- A mixture
2. A pure substance: A compound or an element
Elements
substances that cannot be broken down into simpler
materials by chemical means
Compounds
chemical combinations of two or more elements
in definite ratio by mass
limiting reagent
reagent present in the lowest
(molar) amount relative to the products of the reaction and
which therefore determines (i.e. limits) the yield of product.
Law of Constant Composition
A given pure compound always contains the
same elements in the same proportions of mass
atom
smallest particle of an element
that retains the characteristic chemical
properties of that element
1 mole (avogadros number)
6.023x10^23
molar volume stp and rtp
stp: 22.4L
rtp: 24L
Revise what standard T, standard P, and reg T and P are
molecule
smallest independent
neutral particle of an element or
compound capable of independent
existence in the gas phase.
eg. HCl
diff between compounds and molecules
Compounds are molecules, they are made up of diff elements chemically combined. Molecules like H2 however are not compounds as they are not diff elements combined
specifying the entity
instead of “1 mole of hydrogen”, specify:
- 1 mole of H atoms
or - 1 mole of H2 molecules
Molar Mass
mass per mole of its
entities (atoms, molecules) and has units of g/mol.
empirical formula
simplest
whole number ratio of the atoms combining to make up the
pure substance
molecular formula
gives the actual numbers of each
kind of atom present in a single molecule of any molecular
substance
structural formula
molecular formula rewritten to
give some further information about the structure of the
molecule
reagents and products equation
Reagents -> Products
balanced chemical equation
tells us the relative molar ratio of reagents consumed and products produced during a chemical
reaction.
Chemical equation gives no info on
- way reaction takes place at molecular/atomic level (eg. does not imply that 2 molecules of x reacts with 1 molecule of y)
- rate of reaction
number of moles formulas
n = m/mr
n = vm/1000
v in cm^3
combustion of hydrocarbons
involves burning the
material in oxygen resulting in the formation of H2O and CO2 and
the release of heat
standard temperature
0°C / 273.15K
Standard pressure
1 atm / 760 Torr / 101.3kPa
Molarity
moles per litre
Dalton’s atomic theory
- all matter consists of atoms
- atom definition
- atom of one element cant be converted to another elem
- atoms of same element have same mass + chem properties
- during chem reactions, atoms conserved
Discovery of electron - cathode ray tube observations + conclusions
1- ray bends in magnetic field: consists of charged particles
2- ray bends towards pos plate: consists negative particles
3- ray identical or any cathode: particles found in all matter
who named the electron
George Johnstone Stoney
J.J Thomson
measured ratio of mass of cathode ray particle to its charge
Robert Milikan
-measured charge of electron in 1909
How milikan measured charge of electron
- X-rays used to knock electrons from gas molecules
- Electrons stuck to tiny oil droplets
- Adjusting applied electric field, drop could be slowed + suspended
- allowed total charge to be measured
Mass of electron formula
Mass of electron = (mass/charge ratio) x charge
Thomson’s Plum Pudding Model
spherical atom of diffuse positively charged matter with electrons
embedded in it
Rutherford
proposed that positive particles, called protons, were in the nucleus
Rutherfords observations
•atom is space mostly occupied by electrons
• In centre is a tiny region named the nucleus, contains all of + charge and majority of mass of
atom.
Chadwick
discovered neutron, uncharged particle that also lies in nucleus
atomic number (Z)
of an element equals the number of protons in
the nucleus.
neutral atom- also no. of electrons
Mass Number (A)
of an element equals the total number of
protons and neutrons in the nucleus.
Isotopes
of an element are atoms that have different numbers of
neutrons and therefore different mass numbers
Numbers on each element n periodic table
In general:
Top: atomic number
Bottom: Atomic Mass
How masses of atoms are measured + unit
-measured relative to the mass of an atomic
standard
-standard is the ¹²C atom (mass is defined as exactly 12
atomic mass units)
unit: atomic mass unit (amu) or Dalton
the Dalton/amu
1/12 mass of a ¹²C atom
1 amu =
Has an absoute mass of 1.66054x10⁻²⁴ g
atomic mass and molar mass
for each element will have the same
numerical value but different units
Atomic mass: amu/Dalton
Molar mass: g/mol
Mass spectrometry
ul technique for measuring the mass and abundance of charged
particles from their mass/charge ratio (m/e)
How mass spectrometer works
•High energy electrons bombard sample, creating positively charged
particles
• Attracted towards series of negatively charged plates
• Particles paths bent by magnetic field, separates them by
m/e
• @ End of magnetic region, particles strike detector which
counts their relative positions and abundance
atomic mass
the average of its naturally occurring
isotopes weighted according to their abundance.
Calculate the atomic mass of C given that 12C and 13C have masses of 12
amu and 13.0034 amu.
13C constitutes 1.1% and the rest is 12C
Atomic mass = (12 x 0.989)+(13.0034 x 0.011) = 12.011 amu
electronic structure
describes the arrangement of electrons around
the nucleus
frequency
the number of complete
waves that pass a point per second (Units: 1/s
or Hz)
wavelength
distance between any
point on a wave and the corresponding point
on the next crest (or trough). The distance a
wave travels during one cycle (Units: m)
speed
distance a wave moves per unit time
Units: m/s
speed of light
3.00 x 10^8 ms-1
given in exam
speed of electromagnetic radiation formula
c = vλ
blackbody radiation
As a solid object is heated it gives off light. As
the temperature is changed the intensity and wavelength of the
emitted light changes –
Planck’s equation - energy of radiation
E = nhv
E = energy of radiation v = frequency h = Planck's constant n = a positive integer (A quantum number)
smallest possible energy change
occurs when n = 1
change in energy formula
ΔE = hν = (h c)/ λ
photoelectric effect
When monochromatic light
of a specific frequency shines on a metal plate a
current flows.
threshold frequency
below this freq no current flows, diff for diff metals
Einsten’s photon equation
Eₚₕₒₜₒₙ= hν = ΔEₐₜₒₘ
gas passes thru slit and reflected by prism
- does not create continuous spectrum
- line spectrum seen
line spectrum
consists of a series of lines at specific frequencies
spacing between lines and wavelength and velocity
- Spacing decreases when λ decreases or v/E increases
- Spacing increases when λ increases or v/E decreases
Lyman series
- shortest λ
- in UV
Balmer series
-visible
Ryberg Equation
𝝀 = 𝑹(𝟏/𝒏₁² − 𝟏/𝒏₂²)
n₁ = original energy level of electron n₂ = new energy level R = ryberg constant
Ryberg Equation for electrons that are removed
n₂ equals infinity when electrons are removed,
1/infinity = 0
n and series
n₁ = 1; UV series (Lyman)
n₁ = 2; visible series (Balmer),
n₁ = 3; IR series
Bohr and Rutherford’smodel: Energy of a photon
Eₚₕₒₜₒₙ = ΔEₐₜₒₘ = E𝒻ᵢₙₐₗ– Eₛₜₐᵣₜᵢₙ𝓰 = hν
Quantum number (n)
- defines energy of electron
- lower n implies its closer to nucleus - more energy to remove
- for n=1, electron is in orbit closest to nucleus, for H atom: ground state
- for n>1: excited state
Equation for calculating energy levels of an atom
𝑬 = −𝟐.𝟏𝟖×𝟏𝟎⁻¹⁸𝑱(𝒁²/n²)
where z is charge on nucleus (1 for H)
Change in energy when electron moves between two levels fequation
∆𝑬 = 𝑬𝒻ᵢₙₐₗ– Eₛₜₐᵣₜᵢₙ𝓰 = −𝟐.𝟏𝟖×𝟏𝟎⁻¹⁸𝑱(1/n𝒻ᵢₙₐₗ² - 1/ₛₜₐᵣₜᵢₙ𝓰²) = −𝟐.𝟏𝟖×𝟏𝟎⁻¹⁸𝑱(𝟏/𝒏₁² − 𝟏/𝒏₂²)
once we know the E diff between levels, we can use this to find the wavelength for the associated line
−𝟐.𝟏𝟖×𝟏𝟎⁻¹⁸𝑱
a variation of Ryberg constant
Equation for wavelength of any particle mass, m moving at speed, u
(de Broglie)
𝝀 = 𝒉/𝒎u
m = mass u = speed h = planck's constant
de Broglie’s equation, but with momentum
𝝀 = 𝒉/𝒎u = h/p
where p = momentum as momentum is a product of mass and speed
photons and momentum
-higher energy photons, with a shorter 𝝀, have greater momentum
Heisenberg’s uncertainty principle
it is impossible to know the position
and momentum of a particle simultaneously
Heisenberg’s Uncertainty Principle Equation
∆𝒙.∆𝒑 ≥𝒉/𝟒π
∆𝒙 = uncertainty in position ∆𝒑 = uncertainty in momentum
schrodinger’s equation
Check slides 5 lol
simplest form of schrodinger’s equation
ĤΨ = EΨ
E = energy of atom Ψ = wave function/atomic orbital Ĥ = the Hamiltonian, Ψ = function that describes all accessible info about an electron in corresponding orbital
orbital - schrodinger
a mathematical function that describes an electron’s matter wave
Ψ²
the probability density
what do we know from schrodinger’s equation
we can know where an electron probably is
probability contour
encloses a volume in which we are likely to find an
electron within a certain probability
Three quantum numbers
- Principal quantum number (n)
- Angular momentum quantum number (l)
- Magnetic quantum number (mₗ)
principal quantum number
n = 1, 2, 3, etc
-orbital size and energy level
angular momentum quantum number (l)
l = 0, 1, … n-1
- orbital shape
- stands for s, p, d, f etc
magnetic quantum number
mₗ) = -l, -l+1, … 0 … l-1, l
-orbital orientation
l=0 (s) 2e- in one orbital
l=1 (p) 2e- in each of three sub orbitals
l=2 (d) 2e- in each of 5 sub orbitals
spin (mₛ)
mₛ = -1/2 or +1/2
-spins in any single sub-orbital must be paired
outermost occupied orbital
said to be in the valence shell
Pauli exclusion principle
No two electrons in the same atom can have the
same set of four quantum numbers
orbitals and electrons
0 electrons : empty (or unoccupied orbital)
1 electron : occupied
2 electrons : occupied - Filled orbital
All orbitals have Ψ = 0 at r = ∞
angular lodes
-Planar nodes which pass through the nucleus
- Each orbital will have l angular nodes
- When l = 0 (s orbitals), no nodes at nucleus
- s orbitals: only ones that have significant electron density at
nucleus
radial nodes
- spherical surfaces
- each orbital will have (m-1-l) radial nodes
s orbital
- spherical shape with nucleus at centre
- l = 0, so ml = 0
- only one orientation
p orbital
- dumbbell shape - two lobes of high electron probability with node at
nucleus - l = 1, so ml = -1, 0, 1
- 3 orientations
- mutually perpendicular along axes - pₓ, pᵧ, p𝓏