classroom units 1-16 condensed chemistry review … · 2017-11-02 · page 9 of 45 periodic trends...

23
Page 1 of 45 Year End Condensed Honors Chemistry Review Important Notes: This handout is a summary of the concepts. Practice items for all concepts have not been provided in this packet. Additional practice may also be found in the Chemistry EOC Review Practice Handout, Example Problems by Goal prepared for the Foldable Project, website links, and in practice tests provided by your teacher. The majority of this information can be found on the teacher websites. I also recommend reviewing the chapter summaries for any chapters referenced in this handout. For Overall Vocab and Scientists/Atomic Theory review, see the separate handouts devoted to these topics!! **Be sure to practice the NCSCOS Goal 1 Questions Provided by your teacher as separate practice items for Goal 1 are not posted on the NCDPI website!!** Unit 1 - Chapters 1 & 2; Laboratory Safety, Laboratory Equipment & Scientific Method, Dimensional Analysis, SI, etc. Significant Figures (Rules in textbook p. 47): Calculations with Significant Figures Addition or Subtraction with Significant Figures When adding or subtracting decimals, the answer must have the same number of digits to the right of the decimal point as there are in the measurement having the fewest digits to the right of the decimal point. Multiplication and Division with Significant Figures For multiplication or division, the answer can have no more significant figures than are in the measurement with the fewest number of significant figures. If the decimal is PRESENT Start at the Pacific. Come to the first real digit and count all remaining digits Ex. a. 32.02 _________ b. 0.00235 _______ If the decimal is NOT PRESENT Start at the Atlantic. Come to the first real digit and count all remaining digits Ex. a. 42500 _________ b. 620350 ________ Limit and round your answer to the least number of decimal places in any of the numbers that make up your answer. 123.25 mL + 46.0 mL + 86.257 mL = 255.507 mL The answer is expressed as 255.5 mL since 46.0 mL has only one decimal place. Limit and round to the least number of sig figs in any of the values. 23.0 cm x 432 cm x 19 cm = 188,784 cm 3 The answer is expressed as 190,000 cm 3 since 19 cm has only two sig figs. Page 2 of 45 Density Calculations: Know how to do density by volume displacement and how to use Density as a Conversion Factor! density = mass/volume; D = m Be able to solve for any variable! V Dimensional Analysis – Factor Label Method and the Metric System

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Page 1 of 4

5

Year End Condensed Honors Chemistry Review

Important N

otes: T

his handout is

a summary of th

e concepts. P

ractic

e ite

ms for all c

oncepts

have not b

een provided in

this packet. A

dditio

nal p

ractic

e may also be found in

the

Chemistry EOC Review Practic

e Handout, E

xample Problems by Goal prepared for th

e

Foldable Project, w

ebsite

links, and in

practic

e tests provided by your teacher. T

he majority

of th

is in

formatio

n can be found on th

e teacher website

s. I a

lso recommend reviewing th

e

chapter summaries for any chapters referenced in

this handout. F

or Overall V

ocab and

Scientists/Atomic Theory review, see the separate handouts devoted to these topics!!

**Be sure to

practic

e th

e NCSCOS Goal 1 Questio

ns Provided by your teacher as separate

practic

e ite

ms for Goal 1 are not p

osted on th

e NCDPI w

ebsite

!!**

Unit 1

- Chapters 1 & 2; Laboratory Safety, Laboratory Equipment &

Scientific

Method,

Dim

ensional A

nalysis, SI, e

tc.

Signific

ant F

igures (R

ules in

textbook p. 47):

Calculatio

ns with

Signific

ant F

igures

Ad

ditio

n o

r Su

btra

ctio

n w

ith

Sig

nific

an

t Fig

ure

s

�W

hen

ad

din

g o

r su

btra

ctin

g

de

cim

als

, the

an

sw

er m

ust h

ave

the

sa

me

nu

mb

er o

f dig

its to

the

righ

t of

the

de

cim

al p

oin

t as th

ere

are

in th

e

me

asu

rem

en

t ha

vin

g th

e fe

we

st

dig

its to

the

righ

t of th

e d

ecim

al

po

int.

Mu

ltiplic

atio

n a

nd

Div

isio

n

with

Sig

nific

an

t Fig

ure

s

�F

or m

ultip

lica

tion

or d

ivis

ion

,

the

an

sw

er c

an

ha

ve

no

mo

re s

ign

ifica

nt fig

ure

s th

an

are

in th

e m

easu

rem

en

t with

the

few

est n

um

be

r of

sig

nific

an

t figu

res.

If the decim

al is

PRESENT

Start a

t the Pacific.

Come to

the firs

t real d

igit

and co

unt a

ll remaining digits

Ex.

a. 3

2.02 _________

b. 0

.00235 _______

If the decim

al is

NOT PRESENT

Start a

t the Atla

ntic.

Come to

the firs

t real d

igit a

nd

count a

ll remaining digits

Ex.

a. 4

2500 _________

b. 6

20350 ________

Lim

it and ro

und your a

nsw

er to

the least n

umber o

f decim

al

places in

any of th

e numbers th

at m

ake up your a

nsw

er.

123.25 m

L +

46.0 m

L +

86.257 m

L =

255.507 m

L

The answ

er is e

xpresse

d as 2

55.5 m

L sin

ce 46.0 m

L has o

nly

one decim

al p

lace.

Lim

it and ro

und to

the least n

umber o

f sig fig

s in any of th

e

values.

23.0 cm

x 4

32 cm

x 19 cm

= 1

88,784 cm

3

The answ

er is e

xpresse

d as 1

90,000 cm

3 sin

ce 19 cm

has o

nly

two sig

figs.

Page 2 of 4

5

Density

Calculatio

ns: K

now how to

do density

by volume displacement a

nd how to

use Density

as a Conversion Factor!

density

= mass/volume;

D = m

Be able to

solve for any variable!

V

Dim

ensional A

nalysis – Factor Label M

ethod and th

e Metric System

Page 3 of 4

5

Accuracy & Precision

Accuracy re

fers to

the clo

seness o

f measurements to

the co

rrect o

r acce

pted value of th

e

quantity

measured.

examples: b

aseball p

itcher th

rowing strik

es; b

asketball g

oing in

the hoop; la

b data is th

e co

rrect

answ

er

Precision re

fers to

the clo

seness o

f a se

t of m

easurements o

f the sa

me quantity

made in

the

same way.

examples: b

aseball p

itcher th

rowing strik

es in

the sa

me locatio

n or k

eeps th

rowing balls in

the

same locatio

n; b

asketball sh

ots a

re all n

et e

very tim

e or b

asketball sh

ots a

re m

issed by bouncin

g

of th

e rim

in th

e sa

me locatio

n; la

b data give th

e sa

me re

sults o

ver a

nd over (p

ossib

ly rig

ht o

r

wrong)

**Questio

ns regarding understanding of p

recision/accuracy are usually

given in

the

form of in

terpretin

g data ta

bles – practic

e th

ose Goal 1 Questio

ns mentio

ned above!!**

Percentage Error

Practic

ing Measuring Liquid Volume

Page 4 of 4

5

Unit 2

- Selected Topics: C

hapters 1, 3, &

4: B

ohr’s Model, M

atte

r, A

tomic Structure

1. Diffe

rentia

te betw

een a ch

emica

l and physica

l change.

physica

l – does n

ot in

volve a ch

ange in

the id

entity

of th

e m

ateria

l or su

bsta

nce

chemica

l – occu

rs when one or m

ore su

bsta

nces a

re co

nverte

d in

to diffe

rent su

bsta

nces

The four signs of a chemical change are:

change in

temperature

form

atio

n of a

gas

form

atio

n of a

precip

itate (a

solid

from tw

o so

lutio

ns)

a co

lor ch

ange (so

metim

es☺)

2. Describ

e th

e 3 sta

tes o

f matte

r.

Solid

– defin

ite sh

ape and volume – particle

s packed very clo

sely to

gether

Liquid – no defin

ite sh

ape; d

efin

ite volume – particle

s packed m

ore loosely but still “to

gether”

Gas –

no defin

ite sh

ape; n

o defin

ite volume – particle

s “far a

part”

3. How is a

pure su

bsta

nce diffe

rent fro

m a m

ixture?

A pure su

bsta

nce has a

fixed co

mpositio

n; every sa

mple has th

e exact sa

me ch

aracte

ristic

propertie

s and every sa

mple has th

e exact sa

me ch

emica

l compositio

n.

Element –

pure su

bsta

nce of o

nly one kind of a

tom

Compound – su

bsta

nce is m

ade fro

m th

e atoms o

f two or m

ore elements th

at a

re ch

emica

lly

bonded

Page 5 of 4

5

Atomic Theory Development

I. Dem

ocritu

s (40

0B

.C.)

First u

sed term

“atom

II. D

alto

n’s m

od

el (18

03

)

Cred

ited w

ith m

od

ern ato

mic th

eory

4 m

ajor id

eas

III. Go

ldstein

Disco

vers P

roto

ns (1

88

6)

IV

. Th

om

son

's mo

del ( 1

89

7)

Cred

ited w

ith D

iscov

ery o

f the electro

n

V

. Ru

therfo

rd's m

od

el (19

11

)

-“go

ld fo

il” exp

erimen

t

-Pro

po

sed th

e atom

had

a nu

cleus (m

ass con

centrated

in th

e nu

cleus) an

d th

at an ato

m is m

ostly

emp

ty sp

ace

Page 6 of 4

5

V

I. Bo

hr’s m

od

el (19

13

)

- Electro

ns m

ov

e in fix

ed o

rbits

-Bo

hr’s M

od

el used

for w

avelen

gth

and

frequ

ency

calculatio

ns

Mo

del o

nly

wo

rks fo

r the h

yd

rog

en (H

) atom

VII. M

illika

n d

iscov

ers electron

cha

rge a

nd

Ma

ss of a

n electro

n (1

90

9)

VIII. C

ha

dw

ick d

iscov

ers Neu

tron

(19

32

)

IX. D

e Bro

glie (F

rench

ma

n) p

rop

oses p

article w

av

e beh

av

ior o

f Electro

n a

lso k

now

n a

s pa

rticle-wa

ve

du

ality

((19

23

)

X. S

chro

din

ger w

rites an

equ

atio

n to

determ

ine p

rob

ab

ility o

f electron

loca

tion

(qu

an

tum

theo

ry)

X

I. Electro

n-clo

ud

mo

del (p

resent)

Oth

ers:

Pla

nck

describ

ed p

ackets o

f energ

y call q

uan

ta

Ein

stein d

escribed

the p

ho

toelectric effect an

d th

e wav

e-particle d

uality

of rad

iation

(act as a wav

e and

a

particle) –

deB

roglie also

is credited

with

the latter.

Page 7 of 4

5

Atomic Structure

Atomic # (z) =

# of p

rotons

Identifie

s (ID’s) a

n element –

UNIQ

UE for e

ach element

Elements in

order o

n th

e perio

dic ta

ble by atomic #

Because atoms m

ust b

e neutra

l; (z) also

= #e-

Mass # - to

tal #

of p

+ and n

o

Ions = Charged Atoms

charge occu

rs from gaining or lo

sing e

- (not p

+)

(+) =

lost e

-

(−) =

gained e

-

Isotopes and Average Atomic Mass

Isotope = (n

uclid

e)

2 w

ays to

represen

t isotopes: h

yphen

notatio

n or n

uclea

r symbol

mass #

Uranium-235

or

U

23

59

2 →

element sy

mbol

element m

ass #

atomic #

Isotopes & Average Atomic Mass

Page 8 of 4

5

Bohr’s Model S

ummary: P

ractic

e!!

When to

use it:

When th

e problem has w

ording about e

-s jumping fro

m one level to

another, e

.g., n

=4 to

n=2.

How to

use it:

Use it to

find th

e wavelength of th

e electro

magnetic ra

diatio

n in

nm or m

(must u

se m

in

calcu

latio

ns!)

Know Relatio

nships betw

een Energy (E

), Wavelength (λ

), and Frequency (ν):

Long W

avelength �

Lower F

requency �

Lower E

nergy

Short W

avelength �

Higher F

requency �

Higher E

nergy

c = λυ a

nd E = hυ

Unit 3

: Chapters 4 & 5: A

tomic Structure, E

lectron Config

uratio

n, P

eriodicity

Review & Practic

e Electron Config

uratio

n (F

ull &

Noble Gas)

s,p,d,f o

rbita

ls – shapes of s & p, how many e

-s can each sublevel h

old, etc.

s orbita

l – sphere shaped

p o

rbital –

du

mb

bell sh

aped

Valence Electrons: B

e able to

count th

em from th

e electron config

uratio

n and by looking at

the periodic ta

ble.

Lewis Dot D

iagrams

Page 9 of 4

5

Periodic Trends & Propertie

s – Practic

e!

Page 10 of 4

5

Groups of th

e Periodic Table

Unit 4

- Chapter 7 – Nomenclature

Common Polyatomic Io

ns (m

ost c

ommon liste

d fro

m NCSCOS)

Acetate

C2 H

3 O2 1

-

Ammonium N

H4 1+

Carbonate

CO

32-

Nitra

te

NO

31-

Sulfa

te

SO

42-

Use re

ference ta

bles fo

r all o

thers!!

Common Acids

Hydrochloric A

cid

HCl

Nitric A

cid

HNO

3

Acetic A

cid

HC2 H

3 O2 o

r CH

3 COOH

Sulfu

ric Acid

H2 SO

4

Practic

e Naming & Formula Writin

g!!!

**Be sure to notice if th

e compound is an acid, is ionic or is molecular before naming**

Page 11 of 4

5

Page 12 of 4

5

Unit 5

- Chapters 3 & 7 – The Mole – Math with

Chemical F

ormulas

Avogadro’s Number

Calculatio

n of M

olar Mass from atomic masses on th

e periodic ta

ble

Mole Conversions of A

ll Types: (p

artic

le ty

pes: atoms, m

olecules, fo

rmula units, io

ns)

g to

mol

mol to

g

partic

les to

mol

mol to

partic

les

g to

partic

les

partic

les to

g

Practic

e Mole Conversion Problems!

Page 13 of 4

5

Percent C

ompositio

n

� Perce

nt co

mpositio

n is th

e perce

nt b

y m

ass o

f each element in

a co

mpound.

� Perce

nt co

mpositio

n is th

e sa

me, re

gardless o

f the siz

e of th

e sa

mple.

Percent Compositio

n Calculations

% co

mp =

mass o

f element

X 100%

= %

element in

the co

mpound

molar m

ass o

f cpd

Empirical F

ormulas

� Empirica

l Form

ula = Sim

plest F

orm

ula

To fin

d th

e empirical fo

rmula from data:

1. Assu

me 100% sa

mple; ch

ange % to

grams fo

r each element (%

to mass)

2. Find m

oles fro

m th

e grams o

f each element (m

ass to mol)

3. Find th

e sm

alle

st whole # ra

tio by dividing by th

e sm

alle

st number o

f moles (d

ivide by small)

4. If n

ecessa

ry, m

ultip

ly to

get rid

of fra

ctions. (m

ultip

ly to whole!)

Molecular Formulas

� Molecular F

orm

ula = Actu

al F

orm

ula

Example:

C2 H

6

CH

3

molecular

empirica

l

MF = (E

F)x

where X

=

Molecular m

ass

Empirica

l mass

Moles in

Solutio

n (M

olarity

)

� Molarity

is the te

rm used fo

r moles d

issolved in

solutio

n

� Symbol fo

r Molarity

= M

� Defin

ition – m

oles o

f solute per lite

r of so

lutio

n

� Form

ula

M =

moles so

lute (m

ol)

lite

r solutio

n (L

) **Be able to calculate Molarity or grams of solute needed.**

Page 14 of 4

5

Unit 6

- Chapter 6 – Bonding & Molecular Structures

Bond Ty

pes Ta

ble

Bond Ty

pe

Type(s) o

f Atoms

involved

Force

Propertie

s

Examples

IONIC

tra

nsfe

r

of

electro

ns

Metal &

Nonmetal

Attra

ction betw

een

ions, o

pposite

charges a

ttract;

transfe

r of

electro

ns

High m

eltin

g point

Water so

luble

Crysta

lline

Aquesous so

lutio

ns

conduct a

curre

nt

NaCl

MgO

CaS

COVALENT

Sharin

g

of

electro

ns

Two Nonmetals

Polar

= unequal sh

arin

g

= partia

l charge

Nonpolar = equal

sharin

g = no ch

arge

Sharin

g of e

lectro

ns

Low m

eltin

g point

Brittle

Nonconducto

rs

Water

CO

2

NH

3

METALLIC

Free flo

w of

Electro

ns

Two Metals

Sharin

g of e

lectro

ns

between all a

toms

Good co

nducto

rs

Malle

able

Ductile

Copper w

ire

Iron bar

**Be able to use electronegativity values to determine bond type – see foldable! **

Page 15 of 4

5

VSEPR & M

olecular G

eometry

Molecular S

hape

Type of M

olecule

ABy E

z

Atoms B

onded to

Centra

l Atom

Lone Pairs o

f e-s

on Centra

l Atom

Linear

AB2

2

0

Bent

AB2 E

2

1

Trigonal Planar

AB3

3

0

Tetra

hedral

AB4

4

0

Trigonal

Pyramidal

AB3 E

3

1

Bent

AB2 E

2

2

2

Be able to draw the Lewis Dot Structures for the 7 diatomic molecules and know the #

of bonds in each! (I

2, Br2 , C

l2 , F

2 , O2, N

2 , H2 )

LEWIS STRUCTURE:

Element Symbol =

nucle

i and in

ner-sh

ell e

lectro

ns

Dashes = sh

ared electro

n pairs in

covalent b

ond

Dots = unshared electro

ns

Be able to

draw Lewis Structure for molecules and determine bond & molecule polarity

.

VSEPR Th

eory – be able to

predict m

olecular sh

ape

valence-sh

ell, e

lectro

n pair re

pulsio

n

Way to

predict m

olecular g

eometry

(shape)

There is a

repulsio

n betw

een valence e

- pairs

Page 16 of 4

5

Unit 7

- Chapter 8 – Chemical E

quatio

ns

BALANCING EQUATIONS: 4

steps:

1. S

tart w

ith a word equatio

n

2. C

onvert to

a form

ula equatio

n (d

on’t fo

rget th

e diatomic m

olecules!)

3. B

alance with

coefficie

nts:

balance each atom one at a

time

balance polyatomic io

ns o

n each sid

e of th

e equatio

n as o

ne unit

balance H and O la

st (they ofte

n appear in

more th

an one co

mpound)

4. C

heck; if co

efficie

nts a

re not th

e lowest p

ossib

le; re

duce down.

REACTIO

N TY

PES – Be able to

Use Reference Ta

bles –

the equatio

n ty

pes a

nd su

btypes a

re in

there!

You must b

e able to

predict p

roducts and write

balanced chemical equatio

ns.

1. Synthesis: (o

r compositio

n):

2 or m

ore su

bsta

nces co

mbine to

form

1 new su

bsta

nce

A + X �

AX

2. Decompositio

n:

A sin

gle su

bsta

nce produces 2

or m

ore sim

pler su

bsta

nces

AX �

A + X

3. Single Displacement (R

eplacement):

1 element re

places a

simila

r element in

a cm

pd

A +

BX �

AX +

B

Hint: In

reactio

ns w

rite water a

s HOH.

4. D

ouble Displacement (R

eplacement):

The ions o

f 2 cm

pds sw

itch places to

form

2 new cm

pds.

AX +

BY �

AY + BX

5. C

ombustio

n:

When a su

bsta

nce co

mbines w

ith oxygen re

leasin

g a la

rge amount o

f energy in

the form

of lig

ht a

nd

heat.

Ofte

n co

mbustio

ns in

volve a hydrocarbon : cm

pd co

ntaining C and H

C

x Hy +

O2 �

CO

2 + H

2 O

Page 17 of 4

5

Unit 8

Chapter 9 – Stoichiometry

You must b

e able to

do stoichiometric calculatio

ns by using th

e mol ratio

s from a balanced

chemical equatio

n!

mol to

mol:

mol to

g:

g to mol:

g to g:

Page 18 of 4

5

Mole Roadmap

MO

LE

S

GIV

EN

MO

LE

S

WA

NT

ED

1.

2.

PA

RT

ICL

ES

G

IVE

N

4.

PA

RT

ICL

ES

W

AN

TE

D

5.

3.

Lim

iting Reagent (R

eactant) –

(LR)

Contro

ls the amt. o

f product fo

rmed

Completely co

nsumed in

the rx

n.

“ru

ns o

ut” first

Example:

People on plane �

300 people; 2

50 se

ats

**Seats a

re th

e lim

iting fa

ctor**

Lim

iting Reagent P

roblems

Do m

ass –

mass (g

to g) ca

lc. for a

ll reacta

nts.

Which

ever re

acta

nt p

roduces th

e least is th

e Lim

iting Reagent (L

R)

Excess Reactant (E

R)

To fin

d th

e amount o

f excess re

acta

nt le

ftover a

fter a

rxn:

Do tw

o m

ass-m

ass (g

to g) p

roblems to

find LR

Use LR to

calcu

late excess re

acta

nt u

sed.

Subtra

ct excess re

acta

nt u

sed fro

m orig

inal a

mt. o

f excess re

acta

nt =

lefto

ver e

xcess

reacta

nt

Percent Y

ield

% yield =

a

ctual y

ield

X 100%

theoretica

l yield

theoretica

l yield:

� maxim

um amt. o

f product (w

hat y

ou sh

ould “h

ave gotte

n”)

� fro

m m

ass-m

ass (g

to g) p

roblem

actu

al y

ield:

� actu

al a

mt. o

f product (w

hat y

ou “g

ot”)

� fro

m la

b re

sult; o

r given in

a problem

MA

SS

Giv

en

M

AS

S W

an

ted

Mo

le R

atio

fro

m

Ba

lan

ce

d

Eq

ua

tion

VO

LU

ME

Giv

en

V

OL

UM

E W

an

ted

Page 19 of 4

5

Unit 9

- Chapters 1

0 & 12 – Kinetic

Molecular Th

eory (K

MT)

I. Unit V

ocabulary

Absolute Zero- n

o m

olecular m

ovement a

t this te

mperature (0

K, -2

730C)

Amorphous- n

on-cry

stallin

e su

bsta

nce su

ch as g

lass th

at a

ppears to

be so

lid but is a

super co

oled liq

uid

Anhydrous - w

ithout w

ater

Barometer- a

manometer u

sed to

measure atm

ospheric p

ressu

re

Capilla

ry Actio

n - th

e attra

ction of th

e su

rface of a

liquid to

the su

rface of a

solid

Condensatio

n- ch

ange in

state fro

m a gas to

a liq

uid

Depositio

n – ch

ange in

state dire

ctly fro

m a gas to

a so

lid

Diffu

sion – m

ixing of 2

or m

ore gases

Effu

sion – m

ovement o

f a gas th

rough a sm

all o

pening

Evaporatio

n- ch

ange in

state fro

m a liq

uid to

gas

Fluids – gases a

nd liq

uids, flo

w

Ideal gas – im

aginary gas th

at fits a

ll the assu

mptio

ns o

f the kinetic m

olecular th

eory

Kelvin – SI u

nit o

f temperature

Kinetic

Theory- g

roup of id

eas e

xplaining th

e in

teractio

n of m

atte

r and energy due to

particle

motio

n

Meltin

g – ch

ange in

state fro

m a so

lid to

a liq

uid

Molar heat o

f fusion – heat n

eeded to

melt o

ne m

ole a su

bsta

nce at its m

eltin

g pt

Molar heat o

f vaporizatio

n – Heat n

eeded to

vaporiz

e one m

ole of a

substa

nce at its b

oilin

g pt.

Plasma- h

igh energy sta

te of m

atte

r composed of io

ns th

at a

re knocked apart b

y co

llisions

Pressure - th

e number a

nd sp

eed of co

llisions o

n a wall o

f a co

ntainer

States of M

atte

r- so

lid, liq

uid, gas, a

nd plasm

a are th

e fo

ur sta

tes o

f matte

r

STP – sta

ndard te

mperature and pressu

re

Sublim

atio

n -ch

ange in

state dire

ctly fro

m a so

lid to

a gas

Surface tension- th

e apparent sk

in on su

rface due to

force

s holding a liq

uid to

gether

Triple point –

all th

ree m

ajor sta

tes o

f matte

r are in

equilib

rium at th

is temperature and pressu

re

Vapor- g

aseous sta

te for su

bsta

nces th

at a

re norm

ally

a liq

uid or a

solid

at ro

om te

mperature

Viscosity

- resista

nce of liq

uids to

flow

Volatile

– a liq

uid th

at e

vaporates re

adily

II. KMT –

Fundamental C

oncepts

What is a

n id

eal g

as?

~an id

eal gas is an im

aginary gas th

at p

erfectly

fits all th

e assumptio

ns of th

e kinetic

molecular th

eory

What is th

e kinetic-m

olecular th

eory?

~a th

eory based on th

e id

ea th

at p

artic

les of m

atte

r are always in

motio

n

What a

re th

e fiv

e assu

mptio

ns o

f the KMT?

1. Gases consist o

f large numbers of tin

y partic

les th

at a

re far apart relativ

e to

their size.

2. Collis

ions betw

een gas partic

les and betw

een partic

les and container walls are elastic

collis

ions.

3. Gas Partic

les are in

contin

uous, rapid, random motio

n. T

hey th

erefore possess kinetic

energy, w

hich is energy of m

otio

n.

4. There are no forces of attr

actio

n or repulsion betw

een gas partic

les.

5. The average kinetic

energy of gas partic

les depends on th

e temperature of th

e gas.

Page 20 of 4

5

Ex

plain

the p

rop

erties of ex

pan

sion

, fluid

ity, lo

w d

ensity

and

com

pressib

ility.

1.

exp

an

sion

- ga

ses com

pletely

fill an

y co

nta

iner in

wh

ich th

ey a

re enclo

sed, a

nd

they

tak

e its shap

e.

2.

fluid

ity - g

as p

articles g

lide ea

sily p

ast o

ne a

no

ther b

ecau

se the a

ttractiv

e forces a

re insig

nifica

nt;

beca

use liq

uid

s an

d g

ases flo

w, th

ey a

re referred to

as flu

ids.

3.

low

den

sity –

ga

ses are a

bo

ut 1

/10

00

as d

ense a

s the sa

me su

bsta

nce in

the liq

uid

or so

lid sta

te.

4.

com

pressib

ility –

vo

lum

e of a

giv

en sa

mp

le of g

as ca

n b

e grea

tly d

ecreased

beca

use th

e pa

rticles

wh

ich a

re initia

lly v

ery fa

r ap

art ca

n b

e forced

closer to

geth

er (com

pressed

).

Three Phases of M

atte

r

STP: Standard te

mperature and Pressu

re; 0

0 C(273K) and 1 atm

Pressu

re co

nversio

ns (a

ll of th

ese values a

re equal to

each other a

nd any tw

o ca

n be se

t-up as a

ratio

to be used in

a fa

ctor la

bel p

roblem! T

his in

fo is a

lso in

the re

ference ta

bles!!)

1 atm

= 760 to

rr = 760 m

m H

g = 101.3 kPa = 1.01 x 105 P

a

Molar Heat o

f Fusion & Molar Heat o

f Vaporizatio

n Problem Examples

(covered in

Unit 1

4):

Page 21 of 4

5

Phase Diagrams for Water & Carbon Dioxide:

phase diagram – a graph of p

ressure versus temperature th

at shows th

e conditio

ns under

which th

e phases of a substance exist

triple point – th

e temperature and pressure conditio

ns at w

hich th

e solid

, liquid, and vapor of

substance can coexist a

t equilib

rium

critic

al p

oint – in

dicates th

e critic

al te

mperature and critic

al p

ressure of a substance

critic

al te

mperature – th

e temperature above which a substance cannot exist in

the liq

uid

state

critic

al p

ressure – th

e lowest p

ressure at w

hich a substance can exist a

s a liq

uid at th

e

critic

al te

mperature

NOTE: S

olid

H2 O

is less d

ense th

an th

e liq

uid in

dica

ted by th

e negativ

e slo

pe of th

e equilib

rium lin

e

betw

een th

e so

lid and liq

uid phases. T

he opposite

is true for C

O2

(notice

the positiv

e slo

pe of th

is same equilib

rium lin

e.

Page 22 of 4

5

Heatin

g & Coolin

g Curves

**See Unit 1

4 for Calculatio

ns along each step of th

e curve**

HE

AT

ING

CU

RV

E F

OR

WA

TE

R

EN

DO

TH

ER

MIC

-50 0

50

100

150

0100

200

300

400

Heat a

dd

ed

, time

∆ q

( in k

J, fo

r 100 g

H2 O

) —→

Temperature

(°C)

CO

OL

ING

CU

RV

E F

OR

WA

TE

R

EX

OT

HE

RM

IC

-50 0

50

10

0

15

0

01

00

20

03

00

40

0H

ea

t lost, tim

e

-∆ q

( in k

J, fo

r 10

0 g

H2 O

) —→

Temperature

(°C)

Page 23 of 45

Page 24 of 4

5

Vapor Pressure Curves:

A liq

uid will b

oil w

hen its

vapor pressure equals atm

ospheric pressure.

Unit 1

0 - C

hapters 1

0 & 11 – G

ases, G

as La

ws, a

nd Gas S

toichiometry

Stoichiometry

Roadmap in

cluding gases…

….

Page 25 of 45

Gas Laws Summary Table

Definitions:

P = pressure n = # of moles

V = volume R = gas constant (0.0821 L•atm/mol•K); this is the most common one

T = temperature (in Kelvin always for gas laws!) molar volume: 1 mol/22.4 L or 22.4L/1 mol of any gas at STP

STP: standard temperature = 00C or 273 K K = 0C + 273

standard pressure = 1 atm = 760 mm Hg = 760 torr = 101.3 kPa M = Molar Mass (on EOC packet M is molarity – it is italicized!!)

**Highlighted Info Given in NCDPI EOC Reference Tables** Version 1: February 22, 2009

Page 26 of 4

5

Unit 1

1 - C

hapters 1

3 & 14 – Solutio

ns a

nd Collig

ative Propertie

s

From th

e Chemistry Reference Tables Packet:

Solute = what is b

eing disso

lved

Dilu

te = ?

Solvent =

disso

lving m

edium (o

ften water)

Concentrated = ?

Solutio

ns = so

lute and so

lvent to

gether

Molarity

- M A

way to

measure so

lutio

n co

ncentra

tion. It’s th

e m

ost co

mmon ch

emistry

concentra

tion unit.

M = m

oles so

lute

lite

rs of so

lutio

n

Page 27 of 4

5

Making a Molar Solutio

n

Molarity

Calculatio

ns (also in

Unit 5

):

� Molarity

is the te

rm used fo

r moles d

issolved in

solutio

n

� Symbol fo

r Molarity

= M

� Defin

ition – m

oles o

f solute per lite

r of so

lutio

n

� Form

ula

M =

moles so

lute (m

ol)

lite

r solutio

n (L

)

**Be able to calculate Molarity or grams of solute needed.**

Page 28 of 4

5

Molarity

By Dilu

tion Calculatio

ns:

Molality

= m

- another w

ay to

measure so

lutio

n co

ncentra

tion; it is in

dependent o

f temperature

(volu

me ca

n ch

ange w

ith tem

pera

ture, so

M ca

n be a

ffected by ch

anges in

tempera

ture)

m = m

oles o

f solute

Kg of so

lvent

Making a Molal S

olutio

n

Net Io

nic Equatio

ns:

Steps fo

r writin

g a net io

nic e

quatio

n

1. Write

a balanced equatio

n.

2. Use your so

lubility

rules to

determ

ine so

lubility

and break so

luble co

mpounds in

to ions (w

ith

charges!). L

eave in

soluble co

mpounds to

gether w

ithout a

ny ch

arges!

3. Cancel out sp

ecta

tor io

ns –

if everything ca

ncels w

rite no net re

actio

n.

4. Write

the fin

al equatio

n – include state symbols!

1. sodium hydroxide + zinc (II) n

itrate �

sodium nitra

te + zinc (II) h

ydroxide

Page 29 of 4

5

Page 30 of 4

5

The 3 Collig

ativ

e propertie

s:

A. Vapor pressure lowering=

B. Freezing point depression and Boilin

g Pt. E

levation:

Page 31 of 4

5

Page 32 of 4

5

Unit 1

2 - C

hapter 1

5 – Acids &

Bases

Conjugate Acid-Base Pairs

COMMON ACIDS TO BE MEMORIZED!

Hydrochloric A

cid

HCl

Nitric A

cid

HNO

3

Acetic A

cid

HC2 H

3 O2 or C

H3 COOH

Sulfu

ric Acid

H

2 SO

4

Bronsted-Lowry Acids & Bases

Page 33 of 4

5

Unit 1

3 - C

hapter 1

6 – pH & Titra

tions

Be able to

Use These Six Equatio

ns – In

Reference Tables:

Kw = [O

H-][H

+] = 1 X 10-14

pH + pOH = 14

pH = -lo

g[H

+]

[H+] =

10-pH

pOH = -lo

g[OH

-]

[OH

-] = 10-pOH

Pure H

2 O has:

1 X 10-7 M

H+ (sa

me as H

3 O+)

and 1 X 10-7 M

OH

-1

Because

[H+]=

[OH

-] in water =

neutra

l solutio

n

(remem

ber th

e bra

ckets sta

nd fo

r concen

tratio

n in

molarity

)

When [H

+] > [O

H-1]; th

e so

lutio

n is a a

c ci id di ic c

When [O

H-1] >

[H+]; th

e so

lutio

n is b b

a as si ic c

pH is a

n easie

r way to

express co

ncentra

tion; re

member:

0

( (a ac ci id d) )

7

( (b ba as se e) )

14

{ strong

weak

}{ weak

strong

}

Page 34 of 4

5

Using Titr

atio

n Data to

Determine Molarity

Use th

e 4 follo

wing ste

ps:

1) U

se balanced equatio

n (y

ou m

ay have to

write

it yourse

lf!) for th

e neutra

lizatio

n re

actio

n to

determ

ine th

e ra

tio of m

oles o

f acid

to base.

2) D

eterm

ine th

e m

oles o

f standard so

lutio

n (a

cid or b

ase) u

sed durin

g th

e titra

tion.

3) D

eterm

ine th

e m

oles o

f solute of u

nknown so

lutio

n used durin

g th

e titra

tion.

4) D

eterm

ine th

e m

olarity

(or th

e volume) of th

e unknown so

lutio

n.

**Be able to use data from buret readings to fin

d the volume of titr

ant used in titr

ation

calculations!**

Titr

atio

n Curve for th

e

Titr

atio

n of a Strong Acid

with

a Strong Base

Write th

e Balan

ced E

qu

ation

Acid

Data

Base D

ata

M (m

ol/L

) =

M (m

ol/L

)=

V (m

L) =

V

(mL

) =

(start w

ith th

e sid

e th

at h

as th

e M

OS

T d

ata

)

Mo

le Ratio

Mo

le Co

nv

ersion

from

“giv

en” to

“un

kn

ow

n”

Calcu

late Mo

larity o

r Vo

lum

e of U

nk

no

wn

:

Page 35 of 4

5

Unit 1

4 Chapter 1

7 – Th

erm

ochemistry

, Reactio

n Rates, E

ntro

py, Enthalpy

Heat/E

nergy –

Rem

ember h

eat is o

ne fo

rm of en

ergy and th

e terms a

re often

used

interch

angea

bly.

Heat (q

or Q

) is the energy (E

) transfe

rred due to

the diffe

rence in

temp. (T

).

Unit =

J (jo

ule) or cal (c

alorie)

1 ca

lorie

(cal) =

4.184 J

Food ca

lorie

s are actu

ally

kilo

calorie

s � 1 food ca

lorie

= 1000 “ch

emica

l” calorie

s

Example:

How m

any ca

lorie

s are in

a potato with

686000 J of energy? (C

opy W

ork!)

Specific

Heat (c

or cp ): th

e amount o

f heat e

nergy re

quire

d to

raise

the te

mperature of o

ne

gram of a

substa

nce by 1 0C

(one degree Celsiu

s) or 1

K (o

ne kelvin) –

beca

use th

e sizes of th

e

deg

ree divisio

ns o

n both

scales a

re equal.

**Specific h

eat is u

sually

mea

sured

under co

nsta

nt p

ressure co

nditio

ns –

the su

bscrip

t p (C

p ) – is

used

as a

remin

der.

Specific h

eat is a

consta

nt fo

r a su

bsta

nce. Y

ou m

ust n

otice

the sta

te of m

atte

r (s,l,g) w

hen

selectin

g th

e co

rrect co

nsta

nt v

alue fro

m th

e specific

heat fr

om th

e reference packet.

For w

ater (l), c =

4.18 J/g

0C - g

iven in

packet! A

lso given fo

r ice and ste

am!

Q = mCp ∆T (E

OC pack

et)

Use w

hen

there is a

change in

Tem

pera

ture

where

C= sp

ecific h

eat

q = heat g

ained or lo

st in J

m = m

ass in

g

∆T = ch

ange in

temperature; IM

PORTANT: ∆

T = T

f - Ti, in

0C or K

Equatio

n ca

n be re

arra

nged to

Cp =

q

m ∆T

To ca

lculate th

e heat re

quire

d fo

r changes o

f state (at constant te

mperature), u

se

q = mH

v for b

oilin

g/co

ndensin

g a

nd q

= mH

f for fre

ezing/m

eltin

g

for w

ater: H

v = 2,260 J/g a

nd H

f = 334J/g (a

ll of th

is is in th

e packet!)

Page 36 of 4

5

Heatin

g/Coolin

g Curves

Legend for Calculatio

ns:

1.

Q =

m∆

TC

p(so

lid)

2.

Q =

mH

f

3.

Q =

m∆

TC

p(liq

uid

)

4.

Q =

mH

v

5.

Q =

m∆

TC

p(g

as)

Usin

g y

ou

r Referen

ce Ta

bles, list th

e va

lues fo

r the fo

llow

ing

va

riab

les:

Cp

(solid

)

Cp

(liqu

id)

Cp

(ga

s)

Hf

Tem

p

oC

Tim

e (m

in)

1

2

5

4

3

Page 37 of 4

5

Phase Diagrams – See Unit 9

Reactio

n rate depends on fiv

e th

ings:

1. nature of reactants

2. surface area

3. te

mperature

4. concentratio

n

5. presence of a catalyst

Energy Diagrams

http

://ww

w.sask

scho

ols.ca/cu

rr_co

nten

t/chem

30

_0

5/g

raph

ics/2_

grap

hics/ex

o.g

if

http

://ww

w.sask

scho

ols.ca/cu

rr_co

nten

t/chem

30

_0

5/g

raph

ics/2_

grap

hics/en

do

.gif

Red

dash

ed lin

e dem

on

strates the red

uctio

n o

f the activ

ation

energ

y th

rou

gh

the u

se of a cataly

st.

http

://ww

w.b

bc.co

.uk

/scho

ols/g

csebitesize/ch

emistry

/chem

icalreaction

s/2en

ergych

ang

esrev3

.shtm

l

Page 38 of 4

5

Unit 1

5 Chapter 1

8 – Equilib

rium, Le

Chatelie

r’s Prin

ciple, K

Chemical E

quilib

rium

Reversible reactio

n :

Use �

Chemical equilib

rium: sta

te of b

alance in

which

the ra

tes o

f opposin

g rx

ns a

re exactly

equal

Dynamic sta

te: re

actio

ns a

re co

ntin

ually

happening

Example: stu

dents ch

anging ro

oms

Equilib

rium constant: K

or K

eq o

r Kc

K = [p

roducts]

coefficie

nts

[reacta

nts]

coefficie

nts

Why use K

?

K = 1

reactio

ns a

re equal �

at eq

uilib

rium!!

K< 1

reverse

reactio

n fa

vored, m

ore re

acta

nts

K> 1

forw

ard re

actio

n fa

vored, m

ore products

Very Im

portant:

K in

cludes o

nly gases a

nd aqueo

us so

lutio

ns; liq

uid

s and so

lids d

o not h

ave a

concen

tratio

n

Acids, B

ases, and Salts

Weak acid: io

nizes (b

reaks d

own) p

artia

lly

Ka =

acid

ioniza

tion or d

issocia

tion co

nsta

nt

Weak base: slig

htly

disso

ciate ju

st like a weak acid

Kb = hydro

lysis co

nsta

nt

Kw = disso

ciatio

n co

nsta

nt fo

r water =

[OH

-1][H+]

Buffe

r: so

lutio

n th

at ca

n re

sist changes in

pH, u

sually

made up of a

weak acid

or b

ase and a sa

lt

of th

e weak acid

or b

ase.

Le Chatelier’s Principle

A sy

stem at e

quilib

rium will sh

ift to adjust to

changes to

stay at e

quilib

rium.

Conditio

ns:

1. Concentration:

A. In

crease/add �

shifts a

way (to

consume excess)

B. D

ecre

ase/Remove �

shifts to

wards (to

replace)

2. Pressure:

A. In

crease �

shifts to

side with

less g

aseous m

oles

B. D

ecre

ase �

shifts to

side with

more gaseous m

oles

3. T

emperature: –

depends o

n if rx

n is e

xotherm

ic or e

ndotherm

ic

Temperature is th

e Only conditio

n th

at changes th

e value of K

Page 39 of 4

5

Page 40 of 4

5

Page 41 of 4

5

Ksp – Solubility

Constant E

xpression

Solubility

: the amount o

f substa

nce re

quire

d to

form

a sa

turated so

lutio

n with

a sp

ecific

amount o

f solvent a

t a sp

ecifie

d te

mperature.

Units =

?

Units – g/L or M

Remember, sa

lts ionize (b

reak down) in

water.

When a so

lutio

n is sa

turated, it is sa

id to

be at e

quilib

rium �

A saturated solution of salt a

nd water is at equilib

rium.

Unit 1

6 Chapters 1

9 & 22 – Redox Rxns, E

lectro

chemistry

& Nuclear C

hemistry

Electrochemistry:

Students should be able to

:

• Determ

ine oxidatio

n number o

f each element in

a REDOX re

actio

n, in

cluding peroxides.

• Determ

ine elements o

xidized and re

duced.

• Write

half re

actio

ns in

dica

ting gain or lo

ss of electro

ns a

nd id

entify

the re

actio

n as e

ither

reductio

n or o

xidatio

n.

Students sh

ould be aware of so

me practica

l applica

tions o

f oxidatio

n/re

ductio

n re

actio

ns. S

ome examples

inclu

de: sim

ple wet ce

ll, dry ce

ll, bleaching, and electro

platin

g.

Oxidatio

n Numbers:

Summary of Rules for Oxidation Numbers:

� Rule 1: A

toms in

a pure element h

ave an oxidatio

n number o

f zero.

� Rule 2: T

he m

ore electro

negativ

e element in

a binary co

mpound is a

ssigned th

e number e

qual to

the negativ

e ch

arge it w

ould have as a

n anion. T

he less-e

lectro

negativ

e atom is a

ssigned th

e

number e

qual to

the positiv

e ch

arge it w

ould have as a

catio

n.

� Rule 3: F

luorin

e has a

n oxidatio

n number o

f -1 in

all o

f its compounds b

ecause it is th

e m

ost

electro

negativ

e element.

� Rule 4: O

xygen has a

n oxidatio

n number o

f -2 in

alm

ost a

ll compounds.

Excep

tions:

Peroxides, su

ch as H

2 O2 , in

which

its oxidatio

n # is -1

When oxygen is in

compounds w

ith halogens, su

ch as O

F2 , its o

xidatio

n # is +

2.

� Rule 5: H

ydrogen has a

n oxidatio

n # of +

1 in

all co

mpounds th

at a

re m

ore electro

negativ

e th

an it;

it has a

n oxidatio

n # of -1

in co

mpounds w

ith m

etals.

� Rule 6: T

he algebraic su

m of th

e oxidatio

n numbers o

f all a

toms in

a neutra

l compound is z

ero.

� Rule 7: T

he algebraic su

m of th

e oxidatio

n numbers o

f all a

toms in

a polyatomic io

n is e

qual to

the ch

arge of th

e ion.

� Rule 8: R

ules 1

-7 apply to

covalently

bonded atoms; h

owever, o

xidatio

n numbers ca

n also

be

assig

ned to

atoms in

ionic co

mpounds.

Page 42 of 4

5

Oxidatio

n & Reductio

n Notes – Chapter 19

oxidatio

n-re

ductio

n re

actio

ns: re

actio

ns w

hich

involve ch

anges in

oxidatio

n sta

tes d

ue to

an

exchange of e

-s.

Also

called redox reactions.

oxidatio

n: re

actio

n where atoms o

r ions b

ecome more positiv

e (le

ss negative) b

y losing e-s.

example:

2Na(s)

+

Cl2 (g

) →

2NaCl(s)

oxidation #

0

+1

(oxidation # is m

ore positiv

e due to loss o

f 1e-. N

a has been oxidized.)

reductio

n: re

actio

n where atoms o

r ions b

ecome more negative (less positiv

e) b

y gaining e

-s.

example:

2Na(s)

+

Cl2 (g

) →

2NaCl(s)

oxidation #

0

-1

(ox# is m

ore negative due to gain of 1e-. C

l2 has been reduced.)

Use

OIL RIG to R

emember!!

Oxidation I

nvolves L

oss of e- (= m

ore positive

“+”)

Reduction I

nvolves G

ain of e- (= m

ore ne

gative “-“)

Key Points:

Oxidatio

n & Reductio

n always o

ccur to

gether.

e-s lo

st & gained m

ust b

e equal.

If o

xidatio

n #’s d

o not c

hange, it is N

OT a

r re ed do ox x r re e

a ac ct ti io o

n n!!

example:

SO

2

+

H2 O

H2 SO

3

+

4 -2

+1 -2

+1 +

4 -2

This is

This is

This is

This is notnotnotnot a redox reaction

!a redox reaction

!a redox reaction

!a redox reaction

!

The compound or e

lement o

n th

e re

actant sid

e containing th

e oxidize

d element is th

e

reducing agent (it c

auses re

ductio

n).

The compound or e

lement o

n th

e re

actant sid

e containing th

e re

duced element is th

e

oxidizin

g agent (it c

auses o

xidatio

n).

Page 43 of 4

5

Nuclear:

A student should be able to

:

• Use th

e sy

mbols fo

r and distin

guish

betw

een alpha ( 2

4He), a

nd beta ( -1

0e) n

ucle

ar p

article

s, and

gamma (γ) ra

diatio

n in

clude re

lativ

e m

ass).

• Use sh

orth

and notatio

n of p

article

s involved in

nucle

ar e

quatio

ns to

balance and so

lve for

unknowns. E

xample: T

he neutro

n is re

presented as (

01n) .

• Discu

ss the penetra

ting ability

of a

lpha, b

eta, and gamma ra

diatio

n.

• Conceptually

describ

e nucle

ar d

ecay, in

cluding:

o Decay as a

random event, in

dependent o

f other e

nergy in

fluences

o Usin

g sy

mbols to

represent sim

ple balanced decay equatio

ns

o Half-life

(inclu

ding sim

ple ca

lculatio

ns)

• Contra

st fission and fu

sion.

Cite

illustra

tions o

f the uses o

f nucle

ar e

nergy, in

cluding, but n

ot lim

ited to

: electricity

, Carbon-14

datin

g, and ra

dioiso

topes fo

r medicin

e (tra

cers, io

nizing ra

diatio

n, gamma ste

rilizatio

n, etc).

Nuclear Decay

Types of d

ecay:

Name

Symbol

Mass

Shielding/Penetratin

g ability

Alpha

α

4 2 H

e

largest m

ass

sto

pped by a sh

eet o

f paper

(Heliu

m nucle

us)

Beta

β

0-1 e

relativ

ely sm

all m

ass

stopped by th

in m

etal

(electro

n emissio

n)

Gamma

γ

00 γ

no m

ass; e

nergy

sto

pped by th

ick lead or

(energy, n

ot w

ritten

Concre

te

in th

e equatio

n)

Neutron

n

10 n

relativ

ely sm

all m

ass

stopped by th

ick co

ncre

te

(neutro

n)

Page 44 of 4

5

Nuclear equatio

ns:

Must b

e balanced on both sides by mass and atomic number!

HALF-LIFE

Half-life

, t1/2 is th

e tim

e re

quire

d fo

r half th

e atoms o

f a ra

dioactiv

e nuclid

e to

decay.

Radioactiv

e datin

g uses k

nowledge of h

alf-liv

es to

approxim

ate th

e age of a

n object.

Radioactiv

e datin

g in

cludes u

sing Carbon -1

4 to

date organic m

ateria

l.

Half-life

calculatio

ns:

Use ra

tio’s to

solve: 1

half-life

= #

of h

alf-liv

es

T

ime of h

alf life

g

iven amount o

f time

Must re

member w

hat a

half-life

means –

½ of th

e orig

inal a

mount d

ecays

Tim

e

amount

Orig

inal

100 %

1 half-life

50 %

2ne half-life

25 %

3rd h

alf-life

12.5 %

4th h

alf-life

6.25 %

Page 45 of 4

5

Fission:

Fusion: