All Units Flashcards
Molecules vs Ions
Molecules
- Covalent
- All states
- Simplest = molecules
Molecules vs Ions
Ions
- Electrostatic Forces of Attraction
- Solids with 3d crystal lattices
- No prefixes with exceptions
- can become hydrates
Types of Reactions
Decomposition
- Breaking down compound to form simpler compounds/elements
- Endothermic
Types of Rxns
Ionization
- Rxn with polar covalent ions to ions in H2O
Types of Rxns
Dissociation
- Separation of ions in H2O
Types of Rxns
Melting
- Solid ==> liquid
Solubility
Soluability Rule
- Salts with Na+, K+, NH4+, NO3-
Solubility
Insolubility Rule of Thumb
- max concentration less than .01 M, insoluable
Conduction and Electrolytes
Strong Electrolytes
- More ions = More Strength
Conduction and Electrolytes
Weak Electrolytes
- Weak acids and Bases
Conduction and Electrolytes
Non-Electrolytes
- nonpolar componds/ org compounds except carboxylic acids and amines
Thermodynamics Introduction
Heat
- speed or Energy of particles
Thermodynamics Introduction
Energy
Capacity to do work
Thermodynamics Introduction
Work
Action of Force through ∆x
Thermodynamics Introduction
Total Energy of object
- KE: E associated with motion ==> Thermal Energy
- PE: (bond energy); energy associated with position or composition
Energy Units
1 L*atm
101.325 J
Energy Transfer
Energy Transfer between system and surroundings
- Sys decrease(-) = Increase surroundings(+)
- Sys increase(+) = Decrease surroundings(-)
Definition of Specific Heat(c)
- Amount of energy required to raise 1 gram by 1 C
Exothermic vs Endothermic
Exothermic
- Graph increases then ends lower than starting level(∆ PE = -)
Exothermic vs Endothermic
Endothermic
- Graph increases then ends higher than starting level(∆ PE = +)
Types of Systems
Open
- matter and Energy exchanged with surroundings
Types of Systems
Closed
- Only Energy may exchange with surroundings but not matter
Type of System
Insulated
- No energy or matter exchanged with surroudings
Transfer between system and surroundings
Energy Transfer with work and heat
- E = q + w
Transfer between system and surroundings
Heat/Q
- Driving Force = ∆T
Transfer between system and surroundings
Work/W
- Driving Force = - P * ∆V
- W= Fd
- Compression = (+)
- Expansion = (-)
Heat
Heat Capacity
- C
- q=C∆T
- slope of Q and ∆T
- units = J/C
- Extensive: Depends on mass
Heat
Specific Heat
- c
- c = Q/m/∆T
Calorimeter
Bomb
- Constant Volume
- qcal=Ccal* ∆T
- qcal = qrxn = ∆Erxn
Calorimeter
Coffee-Cup
- Constant Pressure
- qcal=Ccal* ∆T
- qcal = qrxn = ∆Erxn
Standard Enthalpy of Formation
Standard State
- State of Pure Substance at l atm P and Temp of Interest(25 C)
Standard Enthalpy of Formation
Standard Enthalpy of change
- ∆H^o
- ∆H of reactants and products
Standard Enthalpy of Formation
Standard Enthalpy of Formation
- ∆H when 1 mol substance formed from compund standard state elements
Standard Enthalpy of Formation
Standard Enthalpy of Formation Equation
- ΔHoreaction=ΣΔHof(p)−ΣΔHof(r)
Hess’ Law
Hess’ Law
- If equation can be explained as sum of 2+ equations, ∆ H for desired equation = ∆ H sum of other equation
Phase Changes
Heat absorbed into system
- q > 0
- melting, vaporization, sublimation
Phase Changes
Heat released into system
- q < 0
- freezing, condensation, deposition
Gas Laws
Interaction of External and Internal Pressure
- No change: Internal Pressure = External Pressure
- Compression: Internal Pressure < External Pressure
- Expansion: Internal Pressure > External Pressure
Gas Laws
Calculating Pressure under liquid
Equations
- With Atmosphere: P(H2O)[“Column Pressure”] + P(atm)[atmospheric/ barometric pressure]
- In Vaccum: P(H2O)[“Column Pressure”]
Properties of Gases
What is a Vapor?
- Gaseous state of substance usually a liquid or solid at room temp and pressure
Properties of Gases
Gas Elements
that are gases at Room Temp
- Noble gases(are isolated atoms)
- Diatomic Gases: H2, N2, F2, O2 and Cl2
- HCl, NH3, CO2, N2O, CH4, HCN
Gas Characteristics
Gas Characteristics
- Gases assume shape and volume of container
- Move in constant, random motion but in straight line
- Gas Density less than Liquid Density or Solid Density
- It is highly variable[*Increased T –> Decreased D vs Increased P –> Increased D] *
- Gases form Homogeneous Mixture with each other in any proportion [0 rxn = mutually miscible]
Pressure
Pressure equation
- F/a
- dgh[in Pascals]
- mmHg is a measure as well as a pressure unit
Monometer
What is a Monometer
- Measures gas P
- P = difference of liquid height
- 2 types
1. Close-end(vaccum)
2. Open-end(atm)
Pressure
Conversions
1 atm = 760 mmHg = 760 Torr = 101.325 kPa = 1.0325 bar = 14.7 lb/in^2 = 101,325 N/m^2
Monometer
Monometer Equations
- For Close-Ended: Pgas = Δh(liquid)
- For Open Ended:
1. Pgas = Δh(liquid) + Patm[Pgas>Patm]
2. Pgas = Δh(liquid) - Patm[Pgas
Ideal Gas Law Equation
What is STP?
- Standard Temperature and Pressure
- 273.15 K and 1 atm
Ideal Gas Law Equation
What is an Ideal Gas?
- @ higher Temperature: More gases
- @ Lower pressure: More space
- Rules:
1. Gases move randomly
2. No attraction between particles
3. “Infinite” volume and and Volume of gas not important
4. Obeys simple gas laws: Boyle, Charles, Avagadro
MCQ?
Ideal Gas Law Equation
Boyle, Charles, Avagadro Equations
- Boyle: V=1/P
- Charles: V=T
- Avagadro: V=n
MCQ?
Ideal Gas Law Equation
Combined Gas Law
P1xV1/(n1xT1)=P2xV2/(n2xT2)
Ideal Gas Law Equation
Units
- P = any
- V = any
- n= mol
- T = K
Ideal Gas Law Equation
Types of R
- R = 0.08206 liter·atm/mol·K
- R = 62.36 L·Torr/mol·K or L·mmHg/mol·K
Density equation
D=MP/RT
Molarity Equation
M=mRT/(PV)=DRT/P
Stoichiometry with Gases
Law of Combining Gas Volumes
- Ratios from balanced equations can be in L instead of mol when Same Temp and P
- If not use ideal gas law as part of stoic(Ex. 1/P to get rid/add Pressure)
Dalton’s Law of Partial Pressure
Equation for P.P.
- Ptot=P1+P2+…Pi
Mole Fractions of Gases
Equations
- Xi=ni/ntot=Pi/Ptot
- Mole % = Mole Fraction * 100%
Kinetic Energy Molecular Theory
Postulates
- Gas particles so small and distance so large that individual volume is negligible
- Particles in Constant Motion
- No Forces between Particles(No Attraction or Repulsion)
- Average Ke proportional to T(in K)
Kinetic Energy Molecular Theory
Deviation of Ideal Gas Law Equation
- P=1/3(N/V)mū^2
- N= # of molecules
- m = mass of 1 mole
- ū^2 = Average of squared velocities
Kinetic Energy Molecular Theory
Proportions
- KE proportional to T
- Urms proportional to √1/M
- Urms proportional to √T
Kinetic Energy Molecular Theory
Equalities
- U1/U2 = √(M2/M1)
- t1/t2 = √(M1/M2)
Kinetic Energy Molecular Theory
Root Mean Square Velocity Equation
- √(ū^2) = √(3RT/M)
1. R = 8.314 J/(mol·K)
2. M= kg/mol - OR sum of speeds squared divided by number of molecules, then sqrted
Kinetic Energy Molecular Theory
What does Volatile mean?
- Molecules that have weaker IMFS; easier to go from liquid to gas
Kinetic Energy Molecular Theory
What does Effusion Mean?
- Gas escapes container through hole into an evacuated chamber
- Diffusion Properties still in play(Go from high to low pressure)
- Effusion inversely proportional to √M
Non-Ideal Gas Behavior
When does Non-Ideal Gas Behavior happen?
- Low Temp, High Pressure
- As Temp increases, deviation decreases: Less IMFs because of less interaction
- As Pressure increases, deviation increases: Actual volume available will be greater than predicted because gas molecules take up more space
Non-Ideal Gas Behavior
Van der Waals Equation
- P=nRT/(V-nb) - (n^2)(a)/(V^2)
1. a and b gas constants
2. nb = accounting for size of gas molecules
3. n^2a = accounting for IMFs
Electrons
How Light Energy is Determined?
- wavelength
- frequency
- energy
Electrons
When are wavelengths seen?
When electrons return to ground level
Electrons
Planck’s Constant
- h
- 6.022E-34 Jᐧs
- Slope of E∝V
Properties of Light
What is Electromagnetic Radiation
- EMR
- Properties of Light
Properties of Light
Wavelength
- Length of one wave
- Meters
- 𝝀
Properties of Light
Frequency
- Number of wavelengths(or cycles) per sec passing a point
- 1/s or s^-1 or Hz
- 𝛎
Properties of Light
Speed of Light
- 2.998E8 m/s
- c
Properties of light
Amplitude
- Higher is Brighter while Lower is darker
Properties of Light
Equations for Energy, and Light Parts
- c = 𝝀 ᐧ 𝛎
- E = h𝛎
- E = hᐧc/𝝀
* Is the Energy of 1 photon
What are Photons?
Particle side of electrons
Planck’s Work
What does delocalized mean?
the electron is not with a certain atom or nucleus
Planck’s Work
What is a Quantum
A packet of Energy for an electron to jump to the next electron level
Einstein’s work
What is Photon Energy related to?
- Ephoton ∝ 𝛎
- Ephoton ∝ 1/𝝀
PES equation
Ephoton = KEelectron + BEelectron
- BE = binding energy
Bohr’s Work
Energy Equation to move electron in Hydrogen
NOT IMPORTANT FOR TEST
ΔE = (-2.178E-18 J )((1/nf^2) - (1/ni^2))
de Broglie’s Work
Mass Equation
h/(𝝀v)
Quantum Numbers
Types
- n = Priniciple quantum number
- l = Angular quantum number
- m = Magnetic quantum number
- ms = Magnetic Spin
Quantum Numbers
Nodes
No possibility for electron(white shell)
Quantum Numbers
Principle Quantum Number
- n
- Integral Number
- Related to size and energy of orbital
- Corresponds to Bohr’s energy level
- More n
1. Increased Orbital
2. Increased distance of electron from orbital
3. Increased Energy
4. Decreased energy between orbitals
Quantum Numbers
Angular Momentum Quantum Number
- Shape
- l = 0–> (n-1) for each n val
- if n=3, possible orbitals s(0)–>d(2)
Quantum Numbers
Magnetic Quantum Number
- m
- integers specifying orbital orinetation
- Values are from -l←→+ l
- Includes 0
- Example: l = 2: m=-2,-1,0,1,2 ⇒ 5 orbitals
Quantum Numbers
Electron Spin
- Up = + .5 spin
- Down = - .5 spin
Quantum Numbers
Difference between H and Multielectron atoms
- H = subshell E levels that are degenerate(same n-int at same level)
- Multi = lower orbital energies
* Subshell of prinicple shell at different energies
Quantum Numbers
Rules for Electron Placement
- Pauli Exclusion Principle
* No 2 electrons in atom has same 4 quantum numbers
* electrons in 1/2 filled orbitals have parallel spins - Hund’s Rule
* One electron for each orbital before doubling up - Aufbau Principle
* Electron occupy lowest energy level possible
Electron Configuration
How do you write Electron Configuration
- Removal Order
- Ex) Se: [Ar] 3d^10 4s^2 4p^4
Electron Configuration
Valence Electrons
- Outermost principle shell
- Usually S or S and P
Electron Configuration
Shortcut using Noble Gases
- Can use closest previous noble gas in brackets then build the rest of the electron config from there
- Cannot use this for noble gas in ground state