4 STATES OF MATTER + topic 2b [must REVIEW; only online] - Ideal and Real Gases Qualitative Analysis Chemical Energetics Enthalpy Change Hess’s Law Flashcards

(62 cards)

1
Q

gases in container … (2)

A

-exert a pressure

  • as the gas molecules are constantly colliding with the wall of the container
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2
Q

changing VOLUME (3)

A

-decreasing volume (at constant temp) => the molecules are squashed together => more frequent collisions with the container wall

  • so pressure of the gas increases
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3
Q

relationship & graph

btwn volume & pressure.

A

-so volume is inversely proportional to pressure (at constant temperature)

  • graph of the volume of gas plotted against 1/pressure gives a straight line
    ([1 ÷ pressure] directly proportional to volume)
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4
Q

changing temp (3)

A

-increasing temp (at constant volume) causes molecules to gain more kinetic energy => particles will move faster and collide with container walls more frequently

  • pressure of the gas increases
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5
Q

relationship btwn temp & volume of gas

A

-so temperature is directly proportional to the pressure (at constant volume)

  • graph of the temperature of gas plotted against pressure gives a straight line
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6
Q

Kinetic theory of gases states what?

A

molecules in gases are constantly moving

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7
Q

what assumptions does the kinetic theory of gases make? [5]

A
  • gas molecules are MOVING very FAST and RANDOMLY

-molecules HARDLY have any VOLUME

-gas molecules do NOT attract or repel each other (no intermolecular forces, no IMF)

-No kinetic energy is lost when the gas molecules collide with each other (ELASTIC collisions)

-temperature of the gas is related to the average kinetic energy of the molecules

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8
Q

so what are ideal gases? (3)

A

they have zero particle volume and no intermolecular forces of attraction (OR repulsion),

so they follow the kinetic theory of gases

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9
Q

& what are real gases?

A

in reality, gases do not fit this description exactly but real gases may come very close

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10
Q

changing TEMP,
constant pressure

INCREASES the volume.

A

-gas is heated (at constant pressure), particles gain more kinetic energy and undergo more frequent collisions with the container wall

-to keep pressure constant, molecules must get further apart and so the volume increases

-so volume is directly proportional to the temperature (at constant pressure)

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11
Q

Limitations of the ideal gas law,

under what conditions do these limitations arise?

A

very high pressures and low temperatures,

real gases do not obey the kinetic theory.

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12
Q

why high pressure, low temp limits ideal gas law?

A

-Molecules close to each other

-there are instantaneous dipole- induced dipole or permanent dipole- permanent dipole forces between molecules

-attractive forces pull molecules away from the container wall

-volume of the molecules is not negligible

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13
Q

so what assumptions are not followed by real gases?

A

at high temperatures and pressures,

-there is zero attraction between molecules (due to attractive forces, the pressure is lower than expected for an ideal gas)

-the volume of the gas molecules can be ignored (volume of the gas is smaller than expected for an ideal gas)

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14
Q

Ideal gas equation
(can also be used to calc molar mass, Mr, of a gas)

A

pV = nRT

p = pressure (pascals)
V = volume (m3)
n = number of moles of gas (mol)
R = gas constant (8.31 J K-1 mol-1)
T = temp (kelvin)

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15
Q

e.g v=?, n = 0.781mol, p = 220kPa = 220 x 10^3 Pa, temp = 21 Celsius = 294.15K

A

V = nRT/p = 0.781 x 8.31 x 294.15 / 220 x 10^3 =0.00868 or 0.00867 m^3 to dm^3 will be x1000

= 8.67 dm^3

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16
Q

celsius to k

A

celsius + 273 = kelvin

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17
Q

relationships for ideal gas + graph

vol = temp
vol = 1/p

A

an ideal gas will have a volume that is directly proportional to the TEMPERATURE and inversely proportional to the pressure.

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18
Q

IONIC

A

ionic compounds are arranged in giant ionic lattices (also called giant ionic structures)

The type of lattice formed depends on the sizes of the positive and negative ions which are arranged in an alternating fashion

The ionic lattice of MgO and NaCl are cubic

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19
Q

COVALENT lattices (simple molecular OR giant molecular lattices)

examples

A

Simple molecular lattices: Iodine, buckminsterfullerene (C60) and ice

Giant molecular: silicon(IV) oxide, graphite and diamond

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20
Q

metallic lattices

A

metal ions are often packed in hexagonal layers or in a cubic arrangement

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21
Q

Ionic bonding & giant ionic lattice structures - structure & properties

A
  • Ionic compounds are strong. Strong electrostatic forces in ionic compounds keep the ions strongly together

-are brittle as ionic crystals can split apart

  • Ionic compounds have high melting and boiling points. Strong electrostatic forces between the ions in the lattice act in all directions and keep them strongly together. Melting and boiling points increase with charge density of the ions due to the greater electrostatic attraction of charges
  • e.g, Mg2+O2- has a higher melting point Na+Cl-

📍Ionic compounds are soluble in water as they can form ion - dipole bonds

  • Ionic compounds only conduct electricity when molten or in solution; ions can freely move around and conduct electricity. In the solid state they’re in a fixed position and unable to move around
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22
Q

Metallic bonding & giant metallic lattice

A

📍Metallic compounds are malleable. When a force is applied, the metal layers can slide. The attractive forces between the metal ions and electrons act in all directions. So when the layers slide, the metallic bonds are re-formed

-The lattice is not broken and has changed shape

📍Metallic compounds are strong and hard, due to the strong attractive forces between the metal ions and delocalised electrons.

📍Metals have high melting and boiling points
Due to the strong attractive forces between the metal ions and delocalised electrons

The greater the number of delocalised electrons and the smaller the cation, the greater the attractive force between them resulting in a higher melting / boiling point

📍Pure metals are insoluble in water

📍Metals can conduct electricity when in a solid or liquid state; mobile electrons which can freely move around and conduct electricity

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23
Q

SIMPLE covalent lattice

A

📍Simple covalent lattices have low melting and boiling points; compounds have weak intermolecular forces between the molecules. Only little energy is required to break the lattice.

📍Most compounds are insoluble with water, unless they are polar (such as HCl) or can form hydrogen bonds (such as NH3)

📍They do not conduct electricity in the solid or liquid state as there are no charged particles. BUT Some simple covalent compounds conduct electricity in solution such as HCl which forms H+ and Cl- ions

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24
Q

GIANT covalent lattice

A

📍Giant covalent lattices have high melting and boiling points; compounds have a large number of covalent bonds linking the whole structure and intermolecular forces between the molecules. A lot of energy is required to break the lattice

📍The compounds can be hard or soft. Graphite is soft as the forces between the carbon layers are weak. Diamond and silicon(IV) oxide are hard as it is difficult to break their 3D network of strong covalent bonds

📍Most compounds are insoluble in water

📍Most compounds do not conduct electricity however some do.

-Graphite has delocalised electrons between the carbon layers which can move along the layers when a voltage is applied

-Diamond and silicon(IV) oxide do not conduct electricity as all four outer electrons on every carbon atom are involved in a covalent bond so there are no free electrons available

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hess's law enthalpy change from A to B = enthalpy changes from A to X1 and X1 to Y, and Y to B ENTHALPY INDEPENDENT FINAL INITIAL DON'T CHANGE
📍📍📍the ENTHALPY change is INDEPENDENT 📍📍📍 of the path taken as long as the initial and final conditions do not change.📍📍📍
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qualitative analysis 1. ANIONS
carbonate: ADD DILUTE ACID, TEST FOR CO2, EFFERVESCENCE, CO2 PRODUCED halides - Cl, Br, I: acidify with DILUTE NITRIC ACID, add (aq) SILVER NITRATE; cl white, br cream, I yellow nitrate: add aqueous sodium hydroxide (OH- (aq)) then aluminium foil, warm/heat carefully, ammonia produced/"liberated" nitrite: same as nitrate + decolourises acidified aqueous potassium manganate (VII) sulfate: ACIDIFY with DILUTE NITRIC ACID, add aqueous barium nitrate; WHITE PPT (insoluble in excess dilute strong acids] gives white ppt with high Ca2+ (aq) sulfite: ADD DILUTE HCL, WARM GENTLY, add small volume of acidified aqueous potassium manganate (VII); purple to colourless, decolourises + white ppt with barium nitrate thiosulfate: gives OFF-WHITE / PALE YELLOW ppt slowly with H+ (HCl)
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2. CATIONS zinc so so so in, AL CHROM in so, COPPER
- NaOH (aq) THEN NH3 (aq) - aluminium: white ppt, soluble in excess, giving colourless solution. 📍 white ppt, insoluble in excess ammonium: ammonia produced on warming 📍 - barium: faint white ppt observed unless barium conc is very low 📍 no ppt calcium: white ppt, insoluble in excess 📍 no ppt/very slight white ppt chromium: grey green ppt, soluble in excess giving DARK GREEN solution📍 grey-green ppt, insoluble in excess copper: pale blue ppt, insoluble in excess 📍pale blue ppt, soluble in excess giving dark blue solution iron 2: green ppt, turning brown on contact with air, insoluble in excess 📍 green ppt, turning brown on contact with air, insoluble in excess iron 3: red brown ppt, insoluble in excess. 📍red brown ppt, insoluble in excess. magnesium: WHITE PPT INSOLUBLE in excess 📍WHITE PPT INSOLUBLE in excess manganese: OFF-WHITE PPT rapidly turning brown on contact with air, insoluble in excess 📍OFF-WHITE PPT rapidly turning brown on contact with air, insoluble in excess zinc: white ppt., soluble in excess 📍 white ppt, soluble in excess
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gas ammonia carbon dioxide hydrogen oxygen
ammonia: turns damp red litmus paper blue co2: gives white ppt with limewater; bubbles/effervescence/fizzing h2: pops with a lighted splint o2: relights glowing splint
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ideal gas exam q's 1. state three basic assumptions that scientists make about the properties of ideal gases 2. why CHF3 deviates from the properties of an ideal gas at pressures greater than 300atm. 3. two conditions necessary for these two gases to approach ideal gas behaviour. 4. State two assumptions of the kinetic theory as applied to an ideal gas. 5. State and explain the conditions at which krypton behaves most like an ideal gas 6. Explain, in terms of activation energy, Ea, and the collision of particles, how an increase in temperature affects the rate of a chemical reaction. RATE, ENERGY A GREATER/EQUAL TO, FREQ OF SUCC COLLISIONS,
1. particles have zero/negligible volume (compared to total volume of gas / container) * no (imf of attraction) forces / interactions between particles * collision between particles are elastic 2. particles / molecules are (so) close [1]. particle size/volume becomes significant 3. high temperature AND low pressure 4. 2 assumptions: no forces of attraction between particles * (ideal gas) particles have no / negligible volume (compared to container) * collisions between (ideal gas) particles / walls of container are perfectly elastic 5. 📍📍low pressure AND high temperature * volume of particles is negligible (compared to volume of container) * VdW forces/imf of attraction are insignificant (owing to high kinetic energy of particles) 6. 📌 -RATE INCREASES -(increase in temperature means) more particles have energy greater than or equal to activation energy * frequency of successful collisions increases
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chemical energetics, enthalpy change, hess' law [savemyexams] 1. ENTHALPY; why; exothermic
📍Enthalpy/heat content: total chemical energy inside a substance 📍When chemical reactions take place, changes in chemical energy take place and therefore the enthalpy changes 📍exothermic: more reactants; Heat energy is given off by the reaction to the surroundings. The temperature of the ENVIRONMENT increases - this can be measured on a thermometer The temperature of the SYSTEM decreases 📍an enthalpy decrease during the reaction so ΔH is negative 📍thermodynamically possible (because the enthalpy of the reactants is higher than that of the products) 📍rate may be too slow to observe any appreciable reaction 📍 reaction is kinetically controlled 📍means the reaction could have a high activation energy which is preventing the reaction from taking place.
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endothermic
📍products have more energy than the reactants 📍Heat energy is absorbed by the reaction from the surroundings 📍temperature of the environment decreases - this can be measured with a thermometer The temperature of the system increases 📍an enthalpy increase during the reaction so ΔH is positive
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tip important to specify the physical states of each species in an equation when dealing with enthalpy changes as any changes in state can cause very large changes of enthalpy. USE STATE SYMBOLS eg
Na+Cl- (s) → Na+ (aq) + Cl- (aq) ΔH = +4 kJ mol-1 Na+Cl- (g) → Na+ (g) + Cl- (g) ΔH = + 500 kJ mol-1
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system=? environment? meaning?
system is the molecules that are reacting (i.e. the reaction itself) and the surroundings are everything else (eg. the flask the reaction is taking place in).
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Reaction Pathway Diagrams/energy profile
shows the energies of the reactants, the transition state(s) and the products of the reaction with time
35
transition state?
a stage during the reaction at which chemical bonds are partially broken and formed -transition state is very unstable – it cannot be isolated and is higher in energy than the reactants and products -activation energy (Ea) is the energy needed to reach the transition state
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DEFINE activation energy
the minimum amount of energy needed for reactant molecules to have a successful collision and start the reaction
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exo
-reactants are higher in energy than the products - reactants are therefore closer in energy to the transition state -means that exothermic reactions have a lower activation energy compared to endothermic reactions EXO LOWER EA ++ endo higher Ea
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Ea
-energy difference from the energy level of the reactants to the top of the ‘hump’ --Question is asking for the reverse reaction the Ea is the energy difference from the energy level of the products to the ‘hump’ - +20
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tips
-The activation energy is the energy difference from reactants to the transition state. The enthalpy change of the reaction is the energy difference from reactants to products. Remember to label the axis of the reaction pathway diagrams! axis - on y-axis Energy (kjmol-1) and "Extent of Reaction"
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To fairly compare the changes in enthalpy between reactions, all reactions should be carried out under standard conditions which are: STANDARD CONDTIONS =
A pressure of 101 kPa A temperature of 298 K (25 oC) Each substance involved in the reaction is in its normal physical state (solid, gas or liquid)
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To show that a reaction has been carried out under standard conditions, the symbol θ is used ΔHθ = the standard enthalpy change ++
+ table STANDARD ENTHALPY CHANGE OF... 1. reaction 2. formation 3. combustion 4. neutralisation atomisation dissociation - ch4 => c + 4h
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enthalpy change of atomisation (ΔHθat) EG - ΔHθat [H2] relates to the equation: ½H2 (g) → H (g) ENDOTHERMIC
enthalpy change when one mole of gaseous atoms is formed from its elements under standard conditions.
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Standard Enthalpy Change of reaction ΔHθr both endo exo
The enthalpy change when the reactants in the stoichiometric equation react to form the products under standard conditions in the molar quantities elements in standard state under standard conditions
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Standard Enthalpy Change of formation ΔHθf both endo exo +"cannot be ΔHθf as there is more than one compound being formed" TIP ;; The ΔHθf of an element in its standard state is zero. For example, ΔHθf of O2 (g) is 0 kJ mol-1
The enthalpy change when one mole of a compound is formed from its elements under standard conditions
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Standard Enthalpy Change of combustion ΔHθc exothermic
enthalpy change when one mole of a substance is burnt in excess oxygen under standard conditions
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Standard Enthalpy Change of neutralisation ΔHθneut exothermic
enthalpy change when one mole of water is formed by reacting an acid and an alkali under standard conditions
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Enthalpy & Bond Energies
📍During a reaction, enthalpy changes take place because bonds are being broken and formed 📍Energy (in the form of heat) is needed to overcome attractive forces between atoms Bond breaking is therefore endothermic Energy is released from the reaction to the surroundings (in the form of heat) when new bonds are formed Bond forming is therefore exothermic 📍If more energy is required to break bonds than energy is released when new bonds are formed, the reaction is endothermic 📍If more energy is released when new bonds are formed than energy is required to break bonds, the reaction is exothermic 📍In reality, only some bonds in the reactants are broken and then new ones are formed
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exact bond energy. what is bond dissociation energy/exact bond energy?
bond dissocation energy: 📍The amount of energy required to break one mole of a specific covalent bond in the gas phase -also known as "exact bond energy" or "bond enthalpy" -type of bond broken is put in brackets after E Eg. EE(H-H) is the bond energy of a mole of single bonds between two hydrogen atoms
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Average bond energy
📍Bond energies are affected by other atoms in the molecule (the environment) 📍an average of a number of the same type of bond but in different environments is calculated 📍 bond energy is known as the average bond energy 📍since bond energies cannot be determined directly, enthalpy cycles are used to calculate the average bond energy
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Calculating enthalpy change from bond energies
-Bond energies are used to find the ΔHrꝋ of a reaction when this cannot be done experimentally -equation to calculate the standard enthalpy change of reaction using bond energies is: ΔHθr = enthalpy change for bonds broken + enthalpy change for bonds formed eg 2NH3 => 6 bonds here, so 6x391
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eg may also have to change eqn -The enthalpy of combustion is the enthalpy change when one mole of a substance reacts in excess oxygen to produce water and carbon dioxide The chemical reaction should be therefore simplified such that only one mole of ethyne reacts in excess oxygen
-2H–C=C–H + 5O=O → 2H–O–H + 4O=C=O -ONE MOLE OF ETHYNE. so divide by 2 => H-C=C-H + 2 ½ O=O → H-O-H + 2O=C=O 2912-4142= -1230.
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Measuring enthalpy changes CALORIMETRY
-Calorimetry is a technique used to measure changes in enthalpy of chemical reactions A calorimeter can be made up of a polystyrene drinking cup, a vacuum flask or metal can ++
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specific heat capacity (c) of water = 4.18 J g-1 oC-1 + q = m x c x ΔT - q = the heat transferred, J & m = the mass of water, g J = g x temp deg cels x c
energy needed to increase the temperature of 1 g of a substance by 1 oC
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eg In a calorimetric experiment, 2.50 g of methane is burnt in excess oxygen. 30% of the energy released during the combustion is absorbed by 500 g of water, causing the temperature to rise from 25 oC to 68 oC. The specific heat capacity of water is 4.18 J g-1 K-1. Calculate the total energy released per gram of methane burnt. ANS
Step 1: Gather the necessary values for the q = m x c x ΔT equation: m (of water) = 500 g c (of water) = 4.18 J g-1 K-1 ΔT (of water) = 68 oC - 25 oC = 43 oC = 43 K The change in temperature in oC is equal to the change in temperature in K Step 2: Complete the calculation: q = 500 x 4.18 x 43 q = 89 870 J Step 3: Conversion from 30% to 100% The value of q calculated is only 30% of the total energy released by 2.50 g of methane Total energy x 0.3 = 89 870 J Total energy = 299 567 J Step 4: Calculate the energy released by 1.00 g of methane The energy calculated is released by 2.50 g of methane Energy released by 1.00 g of methane = fraction numerator 299567 over denominator 2.50 end fraction Energy released by 1.00 g of methane = 119 827 J Step 5: Convert the answer from J to kJ: 119827 over 1000 = 120 kJ (to 3 significant figures)
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tips -reverse reac & flip sign for same enthalpy -acid, alkali, salt (aq) => use m and c values of water - remember that ΔT is the same in oC and K!
📍When new bonds are formed the amount of energy released is equal to the amount of energy absorbed when the same bonds are broken 📍eg., O2 (g) → 2O (g) E (O=O) = +498 kJ mol-1 2O (g) → O2 (g) E (O=O) –498 kJ mol-1 📍reverse reaction = flip signs. 📍Aqueous solutions of acid, alkalis and salts are assumed to be largely water so you can just use the m and c values of water when calculating the energy transferred + remember that ΔT is the same in oC and K!
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HESS'S LAW savemyexams .
📍"The total enthalpy change in a chemical reaction is independent of the route by which the chemical reaction takes place as long as the initial and final conditions are the same." 📍Hess’ Law is used to calculate enthalpy changes which can’t be found experimentally using calorimetry, e.g.: 3C (s) + 4H2 (g) → C3H8(g) ΔHf (propane) can’t be found experimentally as hydrogen and carbon don’t react under standard conditions
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Calculating ΔHr from ΔHf using Hess’s Law energy cycles
-products can be directly formed from the elements = ΔH2 -OR The products can be indirectly formed from the elements = ΔH1 + ΔHr ++The enthalpy change from elements to products (direct route) is equal to the enthalpy change of elements forming reactants and then products (indirect route) ΔH2 = ΔH1 + ΔHr
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📌📌📌📌📌📌 eqns
-reaction: ΔHr = ΔH2 – ΔH1 -combustion: ΔHf = ΔH1 – ΔH2
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eg ΔHr = ΔH2 (elements to products, on right) – ΔH1 (elements to reactants, left H1)
Step 4: Apply Hess’s Law: ΔHr = ΔH2 – ΔH1 ΔHr = ( ΔHf [Na2CO3 (s)] + ΔHf [CO2 (g)] + ΔHf [H2O (l)] ) – 2ΔHf [NaHCO3 (s)] ΔHr = ( (–1130.7) + (–393.5) + (–285.8) ) – ( 2 x –950.8) ΔHr = +91.6 kJ mol-1
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Calculating ΔHf from ΔHc using Hess’s Law energy cycles
- combustion products can be formed directly from elements to combustion products = ΔH1 OR The combustion products can be formed indirectly from elements to compounds to combustion products = ΔHf + ΔH2
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Calculating average bond energies using Hess's cycles
Bond energies cannot be found directly so enthalpy cycles are used to find the average bond energy This can be done using enthalpy changes of atomisation and combustion or formation eg atomisation - formation/combu
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TIPS -moles - if 2, x2
Remember to take into account the number of moles of each reactant and product. For example, there are two moles of NaHCO3 (s) so the ΔHf value is multiplied by 2.