General Chemistry Chapter E and Chapter 1 and chapter 2

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107 Terms

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Qualitative observations

Descriptive in nature; changers in color and physical state

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Quantitative observations

measurements, numerical values from instrumentation, glassware and other measuring devices, varying precision and accuracy; counted values

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Quantitative measurement errors

systematic or determinate errors; error is in the same direction; either higher or lower than should be

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Random or indeterminate error

Equal probability of measure being lower or higher than should be; difficult to correct or find source

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giga(G)

10^9

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mega(M)

10^6

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kilo(k)

10³

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deci(d)

10^-1

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centi( c )

10^-2

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milli(m)

10^-3

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micro(μ)

10^-6

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nano(n)

10^-9

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pico(p)

10^-12

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C + 273.15K

to find K(kelvin); what is the equation?

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1000ml, 1000cm³; 1ml=1cm³

1L can equal?

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dollars($), inches, feet, centimeters

what conversion factors have an inf. # of sig figs?

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All nonzero factors are significant(ex: 5462)

zeroes between nonzero digits are significant (i.e. 5701)

Leading Zeroes are not significant (i.e. 0.0043[2 sig figs])

Trailing zeroes WITHOUT a decimal point are NOT significant (i.e. 7000 is [one sig fig])

What are the significant figure rules?

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Precision

agreement or closeness of a series of measured values (can be precise but not accurate)

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Accuracy

Agreement or closeness of measured value to actual known value

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Uncertainty

The uncertain digit depends on the instrument being used; reported typically as a plus or minus(±). 23.45 ± 0.05mL, indicates the last digit of the measured value

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Go by the least precise measured value. (ex: 3.56cm times 4cm=14.24cm; actually is 10cm² due to only one sig fig)

How do you calculate sig figs with multiplication and division?

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The values with the smallest decimal measurement determines the answers sig figs (ex: 23.467+ 313.21=336.677; answer with sig figs is 336.67 due to 313.21 having 2 sig figs after the decimal point)

How do you calculate sig figs with addition and subtraction?

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Density

mass/volume

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Intensive physical property

Intensive physical properties are independent of amount of substance being measured (ex: boiling point); it happens no matter what.

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Extensive physical properties

the physical properties of mass and volume that determine a substances density; (ex: densities of liquids and gases are affected by temperature)

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When given a word problem; look at the last given known and cancel units from there

What is the Dr. Aitkens way of solving a problem of unit cancellation?

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Energy

capacity to do work

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work

the action of a force applied through a distance

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Force

A push or pull on an object

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Kinetic Energy

energy associated with movement; ½ mv²

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potential energy

energy associated w/ position (i.e. a boulder being dropped from a high building has high potential energy)

32
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calorie(cal)

The amount of heat needed to raise the temperature of 1 gram of water by 1 celsius degree (1000cal=1Kcal=1Cal)

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4.184J

How many joules equal a calorie?

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Exothermic heat

system loses heat, heat goes to the surroundings; energy of the system decreases, energy of surroundings increase. Heat is negative (-) here.

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Endothermic

system gains heat from surroundings; energy of system increases; energy of surrounding decreases. heat is positive (+) here.

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Atoms

Basic submicroscopic particles that constitute the fundamental building blocks of matter

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molecules

particles formed when two or more atoms bond together in specific geometric arrangements

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solid matter

atoms or molecules pack closely to each other in fixed locations; fixed volume and rigid shape

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Liquid matter

atoms or molecules pack about as closely as they do in solid matter, but they are more relative to each other; fixed volume, no fixed shape

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Gaseous

atoms or molecules have a lot of space between them; free to move and compressible

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Pure substance

made up of only one component and its composition is invariant (elements and compounds)

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mixture

substance composed of two or more compounds in proportions that can vary from one sample to another

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Element

a substance that cannot be chemically broken down into simpler substances; composed of a single-type atom

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compound

substance composed of two or more elements in fixed, definite proportions

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Heterogeneous mixture

is one in which the composition varies from one region of the mixture to another; made of multiple substances, whose presence can be seen

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Homogeneous mixture

made of multiple substances, but appears to be one substance; have uniform compositions, since atoms or molecules that compose them mix uniformly. all portions have the same composition

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observations

formulation of a hypothesis

experimentation

formulation of laws and theories

What is all under the scientific method?

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observations

data, characteristics/behavior of nature, leads to a hypothesis

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hypothesis

tentative interpretation or exploration of the observations; can be falsifiable(proven wrong)

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Law of Conservation of Mass

in a reaction, matter is neither created nor destroyed

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Theory

tries to explain not merely what nature does, but why a natural phenomenon happens (ex: big bang theory); they can never be conclusively proven

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Law of Definite Proportions

All samples of a given compound, regardless of their source or how they were prepared, have the same proportions of their constituent elements (constant composition); A chemical compound always contains the same elements in the same ratio by mass, no matter where it comes from or how it’s made.

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Law of Multiple Proportions

when two elements for two compounds (AB); when atom A combines with multiple atoms of B, molecular compounds like this (AB1, AB2, AB3) are possible

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  1. Each element is composed of indestructible particles called atoms

  2. All atoms of a given element have the same mass and other properties that distinguish them from the atoms of other elements

  3. Atoms combine in simple, whole-number ratios to form compounds

  4. Atoms of one element cannot change into atoms of another element; in a reaction, atoms change the only way that they are bound together

What is Dalton’s Atomic Theory?

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J.J Thompson’s Cathode Ray experiment

There is a stream of negatively charged particles that are present in all atoms; the particles in this experiment travel in straight lines, they are independent from the material they originated from

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Milikans Oil Drop experiment

measured the strength of the electric field required to halt the free fall of oil drops; charge of the oil drop was always -1.60 times 10^-19 C(charge of an e-)

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Rutherford Gold foil experiment

We know that an electron surrounds a positively charge nucleus; matter is not uniform as it appears, there are spaces in an atom

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Protons

Neutrons

Electrons

what are atoms composed of?

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the atomic number of an electron shows how many protons and electron there are (ex: if Cobalt’s atomic number is 27; there are 27 protons, and to balance this there is 27 electrons.)

when looking at the atomic number(#) of an element, what does this correlate to?

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amount of protons (also the atomic #) plus the amount of neutrons; the # of neutrons can be found, by subtracting the mass # by the atomic #.

what does the mass # mean on an element?

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Cations

positively charged ions(metal elements form this)

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Anions

negatively charged ions(nonmetal elements)

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[mass of isotope 1(amu) times percent of isotope 1 (in decimal form)] + [mass of isotope 2(amu) times percent of isotope 2] = atomic mass(found on periodic table)

How do you properly calculate atomic mass?

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if you are given the percent of one isotope; then do 1 - percent of given isotope to find the other one

if you are missing a percent of an isotope, how can you find it?

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mol(mole)

6.022 times 10 to the 23; the value of this is equal to the number of atoms exactly in an element; 1 mol = 6.022 X 10 to the 23 atoms

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wave-particle duality

an electron has energy-like characteristics under a different set of experimental parameters

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Quantum Mechanical Model

a model of how electrons exists and behaves

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Light

Form of electromagnetic radiation; has an electric field and magnetic field; composed of waves and all electromagnetic waves move at the same constant speed.

69
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speed of light

c; 3.00 times 10^8 m/s

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Electromagnetic radiation

a wave comprising oscillating electric and magnetic fields that are perpendicular within planes

71
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amplitude

height of a wave; measure of light intensity. the larger the amplitude, the brighter the light.

72
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wavelength

also known as a lambda(λ); a measure of the distance covered by the wave; distance from one crest to another. also determines the color of the light.

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λ=c/f

what is an equation to find lambda/wavelength?

74
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it has the weird v looking symbol; but it is the number of waves that pass a point in a given period of time; # of waves= # of cycles. its units are Hz

Frequency

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weird looking v = c/λ

what equation does frequency have?

76
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h; 6.626 times 10^-34 J times S

what is planticks constant?

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E=hv

what is one of the equations to find energy of a photon(E)?

78
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Radio

microwave

infrared

visible

ultraviolet

x-ray

Gamma

what is the spectrum from low to high intensity?

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electromagnetic spectrum

visible light comprises only a small fraction of all the wavelengths of light

80
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photoelectrons (photoelectric effect)

electrons emitted from metal surface when light is shined on a metal surface

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Threshold frequency

A minimum frequency was needed before electrons would be emitted regardless of the intensity

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hc/λ

what else can energy of a photon(E) equal?

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the smaller the wavelength, the higher the energy

What is the correspondence between wavelength and energy?

84
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number(#) of photons= Energy of the Pulse/ Energy of the photons

what is the equation for the number of photons?

85
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hv- energy binding or Energy of the photon - Energy of binding

what is the equation for kinetic energy?

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Kgm²/s²

what is a different way to show a Joule for unit cancellation?

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Quantized

using Bohrs model of an atom and its electron orbitals, the atom can only have specific amounts of energy; the energy of the atom is related to the electrons position.

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De Broglie

proposed that particles have wave-like properties

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h/mv; v is for velocity or speed

What is another way to find wavelength?

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complimentary properties

The wave and particle nature of electron have this; the more you know about one property, the less you know about the other

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Heisenbergs Uncertainty Principle

the more accurately you know the position of a small particle, the less you know about its speed. (vice-versa)

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Quantum numbers(#)

calculations that show the size, shape, and orientation in space of an orbital

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Energy level/shell

a “shell” around the nucleus; determines the average distance of an electron from the nucleus

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Orbital

  • Each energy level contains one or more orbitals, which describe the shape and region in space where an electron is likely to be found.

  • Denoted by s, p, d, f (sublevels).

  • Each orbital type has a specific shape:

    • s → spherical

    • p → dumbbell

    • d,f → more complex

  • Each orbital can hold 2 electrons (with opposite spins).

Example:

  • n=2 → has:

    • 1 × 2s orbital (spherical)

    • 3 × 2p orbitals (px, py, pz) → each can hold 2 electrons → total 8 electrons in n=2

Orbitals are like the rooms on a floor. Different shapes = different rooms.

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n

principal quantum #; it determines the energy level; values of n cannot be less than 1, but can be equal to 1

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l(L)

angular momentum quantum #; determines the orbitals shape and type. L can have values from 0 to (n-1)

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Magnetic quantum # (mₗ)

Position of orbital in an x, y, z plot; example: if L=1,mₗ is -1,0,1. -1 is px, 0 is py, 1 is pz.

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spin quantum number (mₛ)

orientation of the spin of an electron; the spin is + ½ or - ½; when writing out the number of electrons with the up and down arrows make sure you do all up arrows first 3 times then do the down arrows since it takes more energy to pair a negative and positive spin

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letters, values, and shapes that pair with l(L)

s orbitals: spherical; L=0

p orbitals: two balloons tied together at their knots; L=1

d orbitals: look like a 4-leaf clover; L=2

f orbital: 8 balloons tied at their knots; L=3

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look at the last number in the subshell

how do you find the # of orbitals in a subshell?