Download Chemistry 1st Grading Period Notes 090211 Pointers Topics Identify

Survey
yes no Was this document useful for you?
   Thank you for your participation!

* Your assessment is very important for improving the workof artificial intelligence, which forms the content of this project

Document related concepts

Oganesson wikipedia , lookup

Periodic table wikipedia , lookup

Tennessine wikipedia , lookup

History of molecular theory wikipedia , lookup

Extended periodic table wikipedia , lookup

Ununennium wikipedia , lookup

Unbinilium wikipedia , lookup

Transcript
Chemistry


1st Grading Period Notes
090211



Pointers
Topics
1. Identify the Aspect of Matter and Branches of chemistry
being described in a statement
2. Scientific Measurement
- Read and create calibrations
- Identify no. of significant digits
- Round of to significant digits
- Use scientific notation
- Assess measurements SD
- Percentage Error
3. Atomic Structure
- Scientists who contributed to the development
- Experiments done
- Facts about subatomic particles
- Atomic models
4. Atomic Parameters
- Know how to get the: atomic weight, atomic number,
proton, electron, neutron, and charge of atoms, ions, and
isotopes
5. Relative Atomic Weight
6. Quantum number
- Determine quantum numbers
- Identify elements using Quantum numbers
- Evaluate if a set of Quantum numbers is valid or invalid
7. Electronic Configuration
- Shell configuration
- Box configuration
8. Sig. Contribution of Scientists
Type of Tests
1. True or False (15)
2. Multiple Choice (30)
3. Matching Type A (10) Scientists, experiments, and
contributions
4. Matching Type B (5) Calibration
5. Problem solving (20) RAW, Percentage Error, SD
6. Essay (5)
7. Table Completion (15) ASPEN and Quantum numbers
I. Chemistry as the study of matter
 Study of matter- matter: takes up space and has
mass
 Central Science
 Pure Substance vs. Mixture

Pure Substance- chemically combined, has a fixed
ratio
 Elements- 1 atom, ex: gold, oxygen
 Compounds- 2 or more atoms, ex: water, carbon
dioxide












II.
Mixture- physically combined
Homogenous- cannot distinguish, ex: salt and
water mixture
Heterogeneous- can distinguish, ex: salad mixture
Aspects of Matter
Changes- response to a reaction; to form; to
create, ex: Fe+ 02 -> Fe203
Composition- elements present or found in a piece
of matter
Quantitative Analysis- specific, numbers
Qualitative Analysis- general, traits (5 senses)
Application- how is it used and how is it beneficial
Laws and Principle- reason behind the change of
observation, ex: Aufbau’s Principle, Charles Law,
Boyles Law, Dalton’s Atomic Theory, Octet Rule
Characteristics- structure and form
Physical Properties- can be identified without
altering the identity of the substance
Chemical Properties- can be identified in chemical
reactions
Extensive Properties- depend on the amount of
matter present, ex: mass, weight, volume, length
Intensive Properties- do not depend on the
amount of matter present, ex: color, luster,
ductility, hardness, boiling point, odor
Structure- how atoms and molecules form and
shape (shape is governed by how many bonding
pairs there are around the central atom, and by
how many of those pairs are participating in a
bond)
Valence- shell- electron- pair- repulsion model
(VSEPR)- a model that states electron pairs in a
molecule will be as far apart from one another as
they can be because they repel each other
Branches of Chemistry
 Organic Chemistry

The Science of designing, synthesizing,
characterizing, and developing applications
for molecules that contain carbon (6th
element)

Study about medicine, food, create and study
organic compounds

Work in and outside the lab

Work in modern, clean, well lighted, and safe
research or development facilities equipped
with
up
to
date
equipment
and
instrumentation

Employed by pharmaceutical, biotechnical,
chemical, consumer product, and petroleum
corporations





III.
Traits- creativity, technical, problem solving,
unity

Carbon Dating- discovering how long a living
organism lived; half life- how long it will
disappear in
Analytical Chemistry

Science of obtaining, processing, and
communicating information about the
composition and structure of matter

Art and science of determining what matter is
and how much of it exists

Perform qualitative and quantitative analysis

Science of sampling, defining, isolating,
concentrating, and preserving samples

Create new ways to make measurements,
interpret data in proper contest and
communicate results
Biochemistry

Study the structure, composition, and
chemical variations of substances in living
systems

Is applied to medicine, dentistry, and
veterinary medicine

Work in the field is often related to toxology

Biochemist- works in modern research
laboratories, employed as teachers or
researchers in schools of arts and sciences, in
government agencies such as Department of
Agriculture, the National Institutes of Health
and Environmental Protection, and Drug
Pharmacies
Inorganic Chemistry

Study of the synthesis and behavior of
compounds not containing carbon

Studies behavior and analogues for inorganic
elements and how these materials can be
modified, separated or used in product
applications

Employed in mining
Physical Chemistry

Study of the molecular and atomic level of
how materials behave and how chemical
reactions occur

Physical chemists develop theories about
these properties, and analyze materials and
discover potential use for materials
Scientific Measurement
Measurement
 Represents Quantities
 Contains a number and a unit
Scientific International (SI) Measurement
 Developed by the Chemist Lavoisier
 Multiple and submultiples of metric units are
related by powers of ten
 The names for these are formed with prefix
 Nano, Micro, Mili, Centi, Deci, Deca, Heca, Kilo,
Mega, Giga, Tera
 SI Base Units- one, ex: cm, m, mL
 SI Derived Units- combined, ex: density, kmph,
g/mL
Reading Calibrations
 Measuring Devices are calibrated with lines and
numbers
 Calibrations- set a limitation on an instrument’s
capacity to measure
 Read specific place values with certainty and
estimate one place value
 Accuracy- smallest line which can be accurately
measured
 Sensitivity- estimated value
Rules for determining significant digits
1.
2.
3.
4.
5.
6.
All nonzero digits are significant: ex: 999- 3 SD
Sandwich rule- if it’s between two nonzero
digits, it’s significant: ex: 9003- 4SD
If it has a barline, it’s significant- 500- 3 SD
Zero to the right of a nonzero digit and a
decimal point is significant: ex: 5.00- 3 SD
Zeros between a nonzero digit and a decimal
point is significant: ex: 7000.0- 5 SD
Exact numbers- number or unit not take from a
measuring device have infinite significant digits:
ex: 30 students, 6 innings
Rules for rounding off
1.
2.
If the last decimal place is lower than 5, do not
round up.
Ex: 42. 236 m – round off to 3 SD – 42.2 m
If the last decimal place is 5 or more, round up
Ex: 2.65465 m – round off to 2 SD – 2.7
Scientific Notation

m x 10n



Scientist’s way of expressing very big and very
small numbers
m= 1 < n < 10,
n= # of times the decimal point was moved

n= + if the original value is more than one

n= = if the value is less than 1
ex: 560,000 m= 5.6x 105




E= sum
x= single measurement
n= # of measurements
x= mean (average)
Ex:
1
x
24.06 g
x-x
-3.18
(x-x)2
10.1124
Solving Equations




Initial answer- raw answer
Final answer- rounded off
Addition and Subtraction- round off to the least
number of decimal places
Ex: 52.13g + 1.7502g
IA: 53.8802 g; FA: 53.88 g
Multiplication and division- round off to the
least number of significant digits
Ex: 6.41 m x 12 m
IA: 76.92 m2; FA: 77 m2
Significant Numbers in Calculations
 A calculated answer cannot be more precise than
the measuring tool
 A calculated answer must match the least precise
measurement
 Significant Figures are needed from Final Answers
from: Adding and Subtracting and Multiplying and
Dividing
Assessing Data
 Accuracy- how close the measurement is to the
true value
 Precision- how close the measurements are to
each other
 Percentage Error

Error= | Theoretical value – Experimental
value|

Percentage Error= |Theoretical value –
Experimental value (x100%)| / Theoretical
value

2% or above= not accurate
Ex: Average= 25.50, Real= 25.40
Error= -.10 cm or 10 cm
Percentage Error= -.39%

Standard Deviation

Used to measure precision

The lower the SD, the more precise the
measurement

SD= sqrt E (x- x) 2/ n-1
2
3
28.09 g
.85
.7225
29.56 g
2.32
5.3824
m=27.24 g
E= 16.2173
Comments: Poor Accuracy, Poor Precision
%E= |25.1127.24| / 25.11 x
100 = 8.483%
SD= sqrt
15.2173/ 3-1=
2.8 g
IV. Atomic Models
 Democritus

Atomos (uncut, undivided)

Reasoned that if you continued to cut a
stone you would reach a piece so small and
miniscule it would not be able to be divided
 John Dalton

Father of Modern Atomic Theory

Revived and revised Democritus’ ideas
based upon the result of a scientific
research he conducted

The solid, indivisible sphere
 Joseph John Thomson

Discovered the electron in a series of
experiments designed to study the nature of
electric discharge in a high vacuum
cathode- ray tube

Plum pudding model, raising bread model,
chocolate chip model= Cathode Ray
Experiment
 Ernest Rutherford

Described the atom as having a central
positive nucleus surrounded by negative
orbiting electrons

Mass of the atom was contained in the small
nucleus and that the rest of the atom was
mostly empty space

Gold Foil Experiment- Nuclear Model of the
Atom
 Niels Bohr

Electrons can occupy certain orbits or shells
in an atom. Each orbit represents a definite
energy for the electron in it

Light is emitted by an atom when an
electron jumps from one of its allowed
orbits to another







Since each orbit represents definite electron
energy, this electron jump, or transition,
represents definite energy jump. This
change in electron energy leads to emission
of light of a definite energy or wave length

Planetary Model, Solar system Model

The Bohr model consists of four principles
1. Electrons assume only certain orbits
around the nucleus. These orbits are
stable and called “stationary” orbits
2. Each orbit has an energy associated
with it. For example the orbit closest to
the nucleus has an energy E1 the next
closest is E2 and so on.
3. Light is emitted when an electron
jumps from a higher orbit to a lower
orbit and absorbed when it jumps from
a lower to higher orbit
4. The energy and frequency of light
emitted or absorbed is given by the
difference between to orbit energies ex:
 E (light) = Ef- Ei
 n= E (light)/ h
 h= Planck’s constant = 6.627x 1032
Wave Mechanical Model

Based on the particle and wave nature of
the electron

Based on the probability of where electrons
are going to be at a point in time

Schrodinger wave equation
 relates kinetic energy and potential
energy to the total energy, and it is
solved to find the different energy
levels of the system
 Orbits- orbitals (spdf or spaces)

Heisentbergs uncertainty principle
 The more precisely the position is
determined, the less precisely the
momentum is known in the instant
and vice versa
 Impossible to know the exact location
and speed at the same time
 Uncertainty Paper- 1927
Isotopes- same atomic number, different atomic
mass
Alpha particles- positive, nucleus- positive= they
repel
Eugene Goldsteinconducted
the same
experiment as JJ Thomas with Canal Rays and
discovered the Protons
JJ Thomson- Electron
Ernest Rutherford- Nucleus
 James Chadwick- Neutron
V. Atomic Parameters
(A, Z, p+, e-, no)
 Atomic Weight (A)

Based in comparison with carbon 12

Carbon 12- 12 g- 6.02x 1023 atoms

Weights= 1 mole of atom= 6.02x 1023 atoms

Proton+ Neutron
 Atomic number (z)

Equal number of protons

Positively charged particle

1.602 x 10-19 Conlomb (c)
 Electron (e-)

Negatively charged

1.602 x 10-19 Conlomb (c)

Robert Millikon discovered the charge and
mass of an electron

Electrons were discovered by JJ Thomson in
his research with cathode ray tubes

Robert Millikan calculated the electron’s
mass in his classic oil-drop experiment
 Weight

Gravitational force (fg)

Mass x Acceleration due to gravity (AG) (9.8
m/s2)

Ex: 45 kgx 9.8 m/s2= 441 kg m/s2 N

Force (F)= QE (charge of the particle)electrical Field
 Atomic Symbol

 Ion



ZA
X +1
Change proton, change element
Ion- gain or lose
Atom turns into an ion when electrons
transfer to another element through
chemical reaction

When they combine with other elements to
have a noble gas configuration

Only stop reacting when it is stable like the
Noble gasses

+ Cation - Anion
 Isotopes

Same atomic number, different mass

Measured using a mass spectrometer

Difference in the number of neutrons,
lessens the repulsion
 Relative Atomic Mass (Ar)

Equals average mass of all the isotopic
atoms present in the element


Percentage Abundance- Percentage of each
isotope of an element
Formula- Percent1 x Mass1 + Percent2 x
Mass2/ Total percentage
Example= Bromine consists of 50% 79Br and
50% 81Br, calculate the Ar of Bromine
Ar = [(50x79) + (50x81)]/100= 80
Relative Atomic mass of bromine is 80 or
RAM or Ar (Br)= 80
Sub shell






Found within the energy levels
With increasing energy they are also called:
s- Sharp
p- Principal
d- Diffuse
f- Fundamental
Orbitals
Atomic
Symbol
Pb
Se
Cr
F
Nb
X
p+
no
e-
A
+C
82
34
24
9
41
82
34
24
9
41
125
45
28
10
52
80
34
21
9
35
207
79
52
19
93
+2
0
+4
0
+6
Atomic
Notation
82 207 Pb +2
34 79 Se 0
24 52 Cr +4
9 19 F 0
41 93 Nb +6
VI. Electron Arrangement
VI. Rules governing electronic configuration
Charge
Mass
Experiments
Scientist
-1.602x
9.109x
Cathode Ray
JJ Thomson
10-19 C
10-31 kg
Oil Drop
Robert Milikan
Electron Mnemonic Device
Sublevel
Principle
Quantum
Numbers
 A three dimension area of space that surrounds
the nucleus in which there is at least a 95%
change of finding an electron with a known
amount of energy
 Smaller spaces
 7-f, 5-d, 3-p, 1-s
 S- sphere, p- dumbbell, d- clover, f- undefined
1
1s
2
2s
2p
3
3s
3p
3d
4
4s
4p
4d
4f
5
5s
5p
5d
5f
6
6s
6p
6d
6f
7
7s
7p
7d
7f
Energy Levels
 Coined when atom was observed to emit e-rays at
defined levels
 Given values from 1, 2, 3
 X ray- Wilhelm Conrad Roentgen
 Photo electron Measurement
 Aufbau’s Principle
 states that energy levels must be filled from
the lowest to highest and you may not move
on the next level unless the previous level is
full
 5 electrons- 1s2 2s2 2p1
 Calcium 20- 1s2 2s2 2p6 3s2 3p6 4s2
 4s2 before d because it is shielded by the
attractive force of the proton
 Noble Gases
 Chemical elements in group 18 of the
periodical table
 The most stable due to having the maximum
number of valence electrons their outer
shell can hold
 Noble Gas Core Configuration

Abbreviated way

Shows just the electrons since the last noble
gas

Noble gas configuration
Orbital
Max.
orbital
Max.
electron
s
1
p
3
d
5
f
7
2
6
10
14
Energy
Level
#
sublevel
1
2
3
4
2
3
4
4
# orbital
Max.
Electron
1
2
4
8
9
18
16
32
 Hund’s Rule

The most stable arrangement of electrons is
that with the maximum number of unpaired
electrons, all with the same spin direction
(one electron goes in an orbital at a time
before doubling up)
 Pauli’s Exclusion Principle

No two electrons in an atom can have the
same set of four quantum numbers (only 2
electrons can be in an orbital and they must
have opposite spins)
 Shell Configuration

Bohrs Model

Valence Shell- Outermost or main energy
shell

Valence Electron- Electrons in the Valence
Shell

Inner core Electron- Electrons between the
nucleus and valence electrons
 Box Configuration

Orbital- spin- reduce the repulsive charge of
the negatively charged electron

Up- clockwise, down- counter clockwise

Diamagnetic- all electrons are paired

Paramagnetic- 1 or more electrons have no
pair
VII. Quantum Numbers
 Electrons Address
 Principal Quantum number
 Main energy level
 (n) 1, 2, 3, 4, 5, 6, 7
 Azimuthal or Angular Momentum Quantum
Number
 Sublevel
 (l) s- 0, p-1, d-2, f-3
 Spin Quantum Number
 Direction
 Counterclockwise- ½
 Clockwise- -1/2
 Magnetic Quantum Number
 S- Spherical- 1 box, r: 0
 P- dumbbell- 3 boxes, r: -1, 0, 1
 D- Clover- 5 boxes, r: -2, -1, 0, 1, 2
 F- unidentified- 7 boxes, r: -3, -2, -1, 0, 1, 2, 3
 Examples
 n=1, l=0, ml=0, ms= +1/2: 1s1- H




n= 4, l=3, ml=2, ms= +1/2: 4f6- Sm
n= 6, l=1, ml=1, ms= -1/2: 6p6- Rh
n= 4, l=2, ml=0, ms= +1/2: 4d3- Nb
n= 2, l=0, ml=0, ms= -1/2: 2s2- Be