OCR A Chemistry A Level Paper 1

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101 Terms

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Amount of substance equations

mass = mr x moles

mol = vol x conc

vol(gas) = mol x 24 (dm)

PV=nRT

(pressure, Pa, volume, m3, moles, -, 8.314, temp, k)

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Empirical formula

The simplest whole number ratio of atoms of each element in a compound

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Molecular formula

The number and type of atoms of each element in a molecule

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Anhydrous

Contains no water molecules

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Hydrated

Crystalline compound containing water molecules

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Celsius to Kelvin

K=C+273

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% yield and atom economy

% yield = (actual/ theoretical) x 100

atom economy = (desired products/all reactants) x 100

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Cu2+ in aq solution

[Cu(H2O)6]2+

Pale blue

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Fe2+ in aq solution

[Fe(H2O)6]2+

Pale green

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Fe3+ in aq solution

[Fe(H2O)6]3+

Yellow

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Mn2+ in aq solution

[Mn(H2O)6]2+

Pale pink

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Cr3+ in aq solution

[Cr(H2O)6]3+

Green

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Cu2+ and NaOH (aq)

Initially:

[Cu(OH)2(H2O)4] (s)

Blue precipitate

Excess:

No change

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Fe2+ and NaOH (aq)

Initially:

[Fe(OH)2(H2O)4] (s)

Green precipitate

Excess:

No change

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Fe3+ and NaOH (aq)

Initially:

[Fe(OH)3(H2O)3] (s)

Orange precipitate

Excess:

No change

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Mn2+ and NaOH (aq)

Initially:

[Mn(OH)2(H2O)4] (s)

Pink precipitate

Excess:

No change

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Cr3+ and NaOH (aq)

Initially:

[Cr(OH)3(H2O)3] (s)

Grey-green precipitate

Excess:

[Cr(OH)6]3- (aq)

Dark Green

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Cu2+ and NH3 (aq)

Initially:

[Cu(OH)2(H2O)4] (s)

Blue precipitate

Excess:

[Cu(NH3)4(H2O)2]2+ (aq)

Dark blue

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Fe2+ and NH3 (aq)

Initially:

[Fe(OH)2(H2O)4] (s)

Green precipitate

Excess:

No change

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Fe3+ and NH3 (aq)

Initially:

[Fe(OH)3(H2O)3] (s)

Orange precipitate

Excess:

No change

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Mn2+ and NH3 (aq)

Initially:

[Mn(OH)2(H2O)4] (s)

Pink precipitate

Excess:

No change

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Cr3+ and NH3 (aq)

Initially:

[Cr(OH)3(H2O)3] (s)

Grey-green precipitate

Excess:

[Cr(NH3)6]3+ (aq)

Purple

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Cu2+ and Cl-

[CuCl-(4)]2-

yellow

<p>[CuCl-(4)]2-</p><p>yellow</p>
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Cu2+ and iodide

off-white copper (I) iodide precipitate

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Transition element

A d-block element that can form at least one stable ion with a partially filled d-orbital

have similar physical properties (high densities + mp)

have variable oxidation states cause 4s and 3d orbitals are very close in energy levels

Cu and Cr are exceptions to rule that 4s subshell is filled before 3d subshell

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Complex ion

a metal ion which is surrounded by coordinately bonded ligands

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Ligand

an atom/ion/molecule that donates a pair of electrons to a central metal ion

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Monodentate ligands

Form one coordinate bond to a metal ion

e.g. H2O, NH3, Cl-, CN-

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Multidentate ligands

Form more than one coordinate bond each

Bidentate= two

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Octahedral

6 ligands

e.g. [Mn(H2O)6]2+

<p>6 ligands</p><p>e.g. [Mn(H2O)6]2+</p>
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Tetrahedral

4 ligands

e.g. [CuCL4]2-

<p>4 ligands</p><p>e.g. [CuCL4]2-</p>
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Cis-platin

[Pt(NH3)2Cl2]

used in cancer treatment (chemo)

- loses the 2 coordinate cl- ions and coordinating with 2 Nitrogen atoms in a DNA strand

-prevents dna from replicating and cell is unable to divide

<p>[Pt(NH3)2Cl2]</p><p>used in cancer treatment (chemo)</p><p>- loses the 2 coordinate cl- ions and coordinating with 2 Nitrogen atoms in a DNA strand</p><p>-prevents dna from replicating and cell is unable to divide</p>
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Bronsted-Lowry acid

proton donor

e.g. HCl, H2SO4, H3PO4

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Bronsted-Lowry base

proton acceptor

e.g. NaOH, NH3, KOH

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Amphoteric

a substance that can act as both an acid and a base

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acid + metal

acid + metal -> salt + hydrogen

e.g. 2H+ + Mg --> Mg2+ + H2

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acid + carbonate

acid + carbonate -> salt + water + carbon dioxide

e.g. 2H+ + CuCO3 --> Cu2+ + H2O + CO2

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acid + base

acid + base -> salt + water

base is solid metal oxide or hydroxide

e.g. 2H+ + MgO --> Mg2+ + H2O

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Sorensen's pH scale

pH = -log[H+]

[H+] = 10^(-pH)

- low value of [H+] = high pH value

- high value of [H+] = low pH value

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Strong acid

completely dissociates in a solution

HA (aq) --> H+ + A-

∴ [H+] = [HA]

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Ka

Ka = [H+][A-]/[HA]

-changes with temp (values usually standardised at 298K)

Larger Ka = eqm is further right = greater acid strength

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Weak acid

partially dissociates in solution

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Ka for weak acids

Ka=[H+]^2/[HA]

Approximations:

1) [H+]eqm = [A-]eqm

dissociation of H+ in water will be small so neglected

approcimation breaks down for very weak/dilute acids (pH>6)

2)[HA]start > [H+]eqm

therefore [HA]eqm = [HA]start

dissociation of weak acids is small, conc. of acid is much greater than conc. of H+ ions at eqm

not justified for stronger weak/dilute acids (Ka> 10^-2))

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Ionic product of water

Kw = [H+][OH−]

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Strong base

e.g. NaOH --> Na+ + OH-

[OH-] = [NaOH]

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Weak base

pOH = -log[OH-]

[OH-] = 10^(-pOH)

pH + pOH = 14

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Buffer solution

A system that minimises pH changes when small amounts of an acid or a base are added

Contains weak acid and conjugate base

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Methods for preparing weak acid buffer solutions

1) CH3COOH(aq) --> H+(aq) + CH3COO-(aq)

CH3COONa(s) + aq --> CH3COO-(aq) + Na+(aq)

2) partial neutralisation of a weak acid

Excess CH3COOH(aq) + NaOH(aq) --> CH3COONa(s) +H2O(l)

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How buffers work: Ha --> H+ + A- (reversible)

Adding small amount of acid, H+ :

H+ conc increases

H+ reacts w/ conjugate base A-

eqm shifts left

reduces H+ conc, pH maintained

Adding small amount of alkali, A- :

OH- conc increases

OH- reacts with H+ to form water

HA dissociates to form more H+ ions

eqm shifts right

increases H+ conc, pH maintained

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pH titration curve

knowt flashcard image
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Periodicity

repeating pattern of trends in physical and chemical properties (across period)

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Mendeleev's arrangement

elements arranged according to:

-relative atomic mass

-properties

-left gaps for undiscovered elements

-predicted properties of elements that would fill gaps

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Arrangment now

elements arranged according to:

-increasing proton number

-elements in period show repeating trends in physical + chemical properties

-elements in groups show repeating/similar chemical properties

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Atomic number

number of protons in the nucleus of an atom

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Comparing Beryllium and Boron

2p subshell in boron has higher energy that 2s subshell in beryllium

2p electron easier to remove

1st I.E lower for boron

<p>2p subshell in boron has higher energy that 2s subshell in beryllium</p><p>2p electron easier to remove</p><p>1st I.E lower for boron</p>
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Comparing Nitrogen and Oxygen

In oxygen, the paired electrons in one of the 2p orbitals repel each other (like-charges)

Easier to remove electron from oxygen

1st I.E lower for oxygen

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1st Ionisation energy (I.E)

Amount of energy required to remove one mole of electrons from one mole of atoms in a gaseous state

1st: X(g) --> X+(g) + e-

2nd: X+(g) --> X2+(g) + 2e-

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Ionisation energy down a group

atomic radius increases

shielding increases

nuclear charge decreases

nuclear attraction to outer electrons decreases

1st I.E decreases

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Ionisation energy across a period

atomic radius decreases

similar shielding

nuclear charge increases

nuclear attraction to outer electrons increases

1st I.E increases

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Ionisation graphs

Large jump = new shell

e.g. oxygen

large increase from 6-7th I.E

therefore must have 6 electrons in outer shell

therefore must be in group 6

<p>Large jump = new shell</p><p>e.g. oxygen</p><p>large increase from 6-7th I.E</p><p>therefore must have 6 electrons in outer shell</p><p>therefore must be in group 6</p>
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Ionic bonding

Strong electrostatic attraction between oppositely charged ions (between metals and non-metals)

Melting/boiling point:

-high

-large amount of energy required to over come electrostatic attraction between oppositely charged ions

Electrical conductivity:

solid- no, fixed lattice

molten/aq- yes, mobile ions

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Simple Covalent bonding

The strong electrostatic attraction between a shared pair of electrons and the nuclei of the bonded atoms (between 2 non-metals)

Melting/boiling point:

-low

-only london forces

Electrical conductivity:

no, no mobile charge carriers

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Giant covalent bonding

Many atoms joined covalently and arranged in a giant regular lattice

Melting/boiling point:

-high

-lots of strong covalent bonds

Electrical conductivity:

diamond-no

silicon-no

graphene- yes

Solubility:

-insoluble

-covalent bonds holding atoms in lattice are too strong to be broken by interactions with solvents

diamond + silicon are tetrahderal, 109°

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Metallic bonding

Strong electrostatic attraction between cations and delocalised electrons

Melting/boiling point:

-high

-many electrostatic forces to be broken, lots of energy needed

-giant lattice structure

Electrical conductivity:

yes- delocalised electrons carry charge

Solubility:

-insolubly

-any interactions lead to a reaction, not dissolving

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Enthalpy change (△H)

Amount of heat evolved or absorbed in a reaction carried out at constant pressure

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Exothermic

system--> surrounding

△H is -ve

<p>system--&gt; surrounding</p><p>△H is -ve</p>
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Endothermic

surrounding--> system

△H is +ve

<p>surrounding--&gt; system</p><p>△H is +ve</p>
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Activation energy (Ea)

Minimum energy required for a reaction to take place/break bonds

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Standard conditions

Standard pressure= 100 kPa

Standard temp= 298K (25°C)

Standard conc= 1 mol dm-3

Standard state

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Standard enthalpy change of reaction (△rHθ)

Enthalpy change that accompanies a reaction in the molar quantities shown in the chemical equation, under standard conditions + standard states

(if molar quantity is divided by 2, △rHθ is divided by 2)

△H (KJ mol-1) = sum bond enthalpies in reactants- sum bond enthalpies in products

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Standard enthalpy change of formation (△fHθ)

Enthalpy change when one mole of a compound is formed from its elements in their standard states + under standard standard conditions

△fHθ for any element in standard state in 0

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Standard enthalpy change of combustion (△cHθ)

Enthalpy change when one mole of a substance reacts completely with oxygen under standard conditions + standard states

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Standard enthalpy change of neutralisation (△neutHθ)

Enthalpy change that accompanies the reaction between an acid and base to form one mole of water under standard conditions + standard states

(value is same for all neut reactions, -57)

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Measuring enthalpy change

1) q= mc△T

m= mass heated (of water/aq solution)

c= 4.18

T= temp change

2) Calculate moles

3) Calculate △H

△H = q/ mol

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Born-Haber cycle

knowt flashcard image
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Rates equation

Rate= conc/time

Rate ∝ [A]^a

Rate= k[A]^a [B]^b

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Orders of reactions

Zero order:

Rate∝ [A]^0

conc has no effect on rate

First order:

Rate∝[A]

if conc is doubled, rate is doubled

Second order:

Rate∝[A]^2

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Conc time graph zero order

Straight line with negative gradient

<p>Straight line with negative gradient</p>
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Conc time graph first order

Constant half life

<p>Constant half life</p>
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Conc time graph second order

Half life increases as time increases

<p>Half life increases as time increases</p>
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How to work out rate constant for first order reaction

method 1: calculate tangent of curve at half life

method 2: K= ln2/half life

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Rate-conc graph zero order

Rate=K

therefore K= y-intercept

<p>Rate=K</p><p>therefore K= y-intercept</p>
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Rate-conc graph first order

Rate∝K

Rate= K[A]

therefore K= gradient

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Rate-conc graph second order

Rate= k[A]^2

K determined by plotting second graph of rate against conc^2

<p>Rate= k[A]^2</p><p>K determined by plotting second graph of rate against conc^2</p>
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Rate-determining step

the slowest step in a reaction mechanism, the one determining the overall rate

If something shows in rate equation but not overall equation, its a catalyst

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Arrhenius equation

k = Ae^(-Ea/RT)

R= gas constant (8.314)

T=temp (k)

Ea= activation energy

Increase in temp= rate increases and rate constant increases

Catalyst= Ea lowers = rate increases

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Logarithmic form of Arrhenius equation

lnk = -Ea/RT + lnA

A plot of LnK against 1/T gives downswards linear graph of type y=mx+c, where m= -Ea/R and c=lnA

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Average bond enthalpy

The energy required to break one mole of a specified type of bond in a gaseous molecule

measure of average strength on covalent bond

always endothermic ( positive value)

BENDO MEXO

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Hess' Law and enthalpy cycles

FUCD- formation up, combustion down

<p>FUCD- formation up, combustion down</p>
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Entropy

dispersal of energy and disorder within the chemicals making up a chemical system (JK-1 mol-1)

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Predicting entropy changes

1) At 0k there is no energy and all substrates have an entropy of 0

2) Entropy increases with changes in state to give more random particles

More random system (e.g. gas) = more positive entropy change

3) Changes in number of gas molecules

e.g. more gas molecules in reactants = entropy decreases = entropy is negative

4) Dissolving in crystalline solid (ionic)

solid is highly ordered, solution is disordered --> entropy increases

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Standard entropy (Sθ)

The entropy of one mole of a substance under standard conditions

△Sθ = sum of Sθ products - sum of Sθ reactants

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Gibbs free energy

overall change in energy during a chemical reaction

△G = △H -T△S

convert △S to kilo by dividing by 1000

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Feasibility of a reaction △G

△G > 0 then reaction isnt feasible

△G <0 then reaction is feasible

note: may be feasible, the reaction may not actually happen in any sensible time

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△G as a graph

△G= y axis

△H= y intercept

△S= gradient

T= x axis

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Mean titre

sum of concordant titres / number of concordant titres

concordant titres are within 0.1 of each other

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% uncertainty

Uncertainty x 2 /mean titire x 100

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Test for ammonium (NH4 +)

Dilute NaOH + gently heat

may be able to smell ammonia

moist pH indicator --> blue

NH4 +(aq) + OH-(aq) --> NH3(g) + H2O(l)

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Test for Carbonate (CO3 2-)

Dilute acid

Efforvesence

Gas (CO2) turns limewater milky

CO3 2-(aq) + 2H+(aq) --> CO2(g) + H2O(l)

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Test for sulphate (SO4 2-)

Dilute HCl + Barium chloride

white precipitate (barium sulfate) formed

Ba2+(aq) + SO4 2-(aq) --> BaSO4(s)

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