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Chemistry Reviewer

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“A WINNER knows how much he has to LEARN,
even when he is considered an EXPERT by
others.
A LOSER wants to be considered an EXPERT by
others before he has learned enough to
know how LITTLE he knows.”
CHEMISTRY
- From egyptian kēme, meaning “earth”
- the science concerned with the
composition, structure, and properties
of matter, as well as the changes it
undergoes during chemical reactions.
Hypothesis – A statement or idea that describes or
attempts to explain observable information.
Experiment – Is a controlled testing of the properties
of a substance or system through carefully
recorded measurements.
Theory – The result of thorough testing and
confirmation of a hypothesis. A theory predicts
the outcome of new testing based on past
experimental data.
Law – A hypothesis or theory that is tested time
after time with the same resulting data and
thought to be without exception
1. Who is said to be the founder of the
scientific method?
A. Alexander Fleming
B. Joseph Priestly
C. Galileo Galilei
D. Antoine Lavoisier
2. In the universe, it is anything that
occupies space and has mass.
A. Matter
B. Isotope
C. Atom
D. Solid
Matter - anything that occupies
space and has mass (i.e.,
anything that has density). It
commonly exists in three
phases: solid, liquid, and gas.
3. Electron came from the greek word:
A. Helios
B. Elektra
C. Amber
D. Volta
4. Which of the following falls under
fluids?
A. gas
B. solid
C. liquid.
D. both a & c.
5. The state of matter which occupies
the whole space available is
A. gas
B. solid
C. liquid
D. both a & c.
6. It is a property of matter which can be
measured by changing the identity and
composition of a substance.
A. Chemical
B. extensive
C. physical
D. extrinsic
2/2/2020
13
7. Which of the following is not an
extensive property?
A. Energy
B. Weight
C. Boiling point
D. Length
THE ATOM
Atom is the basic building block of
matter. It is the smallest particle of
element.
An ELEMENT is a fundamental type of
matter in which all of the atoms in the
material are the same.
The atomic number of an element is
the number of protons that is
contained in the nucleus of each of
its atoms.
Mass number or atomic weight is
the sum of the number of protons
and neutrons in the nucleus of the
atom.
A compound is a substance with a
particular ratio of atoms of particular
chemical elements which determines
its composition, and a particular
organization which determines
chemical properties.
The standard nomenclature of chemical
substances is set by the International
Union of Pure and Applied Chemistry
(IUPAC).
8. What do you call chemically identical
atoms of the same element but with
different numbers of neutrons and
different mass numbers.
A. Isotones
B. Isobars
C. Isotopes
D. homogenous
9. Tritium has
A. 1 electron and 1 proton
B. 1 proton and 1 neutron
C. 1 proton and 2 neutron
D. 2 proton and 1 neutron
Protium – most common hydrogen isotope
Deuterium – 1 neutron, 1 proton
- non radioactive,
-“heavy hydrogen”
Tritium – 2 neutrons, 1 proton
radioactive
Hydrogen is the only element that has different names for
its isotopes in common use today.
10. What is the most abundant element
in the universe?
A. nitrogen
B. hydrogen
C. oxygen
D. helium
11. What is the most abundant element
in the Earth’s atmosphere?
A. nitrogen
B. hydrogen
C. oxygen
D. helium
12. The net electrical charge of an atom
under normal state is:
A. negative
B. positive
C. neutral
D. infinite
13. A substance that cannot be
decomposed into simpler substances
by ordinary chemical reactions
A. Compound
B. Mixture
C. Element
D. Homogenous
14. The subdivision of an element that
can take part in a chemical reaction
A. Element
B. Hydrogen
C. Electron
D. Atom
15. The sub-atomic part consisting of
neutrons and protons is known as
A. Nuclear fusion
B. Nucleons
C. Neurons
D. Neutron-proton spatial formation
IV.
ATOMIC NUMBER AND MASS NUMBER
The atomic number of an element is the
number of protons that is contained in the
nucleus of each of its atoms.
Mass number or atomic weight is the sum of
the number of protons and neutrons in the
nucleus of the atom.
16. The no. of protons in the nucleus on
an atom
A. Atomic number
B. Mass number
C. Atomic mass
D. Atomic mass unit
17. The no. of protons and neutrons in
the nucleus of an atom
A. Atomic number
B. Mass number
C. Atomic mass
D. Atomic mass unit
18. 1 amu is approximately equal to
A. 6.23 x 10 ^ -27 kg
B. 2.36 x 10 ^ -27 kg
C. 3.62 x 10 ^ -27 kg
D. 1.66 x 10 ^ -27 kg
19. The group of elements that do not
normally combine with other elements
to form compounds
A. Alkali Metals
B. Chalcogens
C. Inert gases or noble gases
D. Halogens
20. What do you call the electrons in the
outermost orbitals?
A. Valence electrons
B. super electrons
C. holes
D. active electrons
21. Calculate the mass of the product of
reaction of 6.54 g of zinc with 3.21 g of
sulfur.
A. 21 g
B. 3.33 g
C. 9.75 g
D. 10.15 g
22. Calculate the mass of the oxygen
that reacts with 1.24 g of methane
(natural gas) to form 3.41 g of carbon
dioxide and 2.79 g of water.
A. 7.38 g
B. 1.86 g
C. 0.62 g
D. 4.96 g
ATOMIC MASS
The atomic mass (or atomic weight) of
an element is the average of the
element’s isotopic masses.
Atomic mass   m1p1  m2p 2  m3p3  ...
Where
mn  mass of isotopes 1,2,3...
pn  percent abundance of isotopes 1,2,3...
23. Calculate the atomic mass of an
element if 60.4% of the atoms have a
mass of 68.9257 amu and the rest
have a mass of 70.9249 amu.
A. 67.9 amu
B. 69.7 amu
C. 79.6 amu
D. 97.6 amu
24. Calculate the atomic mass of an
element if 60.4% of the atoms have a
mass of 68.9257 amu and the rest
have a mass of 70.9249 amu.
A. 79.6 amu
B. 67.9 amu
C. 96.7 amu
D. 69.7 amu
Practice Problem:
Calculate the percentage of bromine atoms
that have a mass of 78.9183 amu and the
percentage that have a mass of 80.9163
amu. The atomic mass of bromine is 79.909
amu, and theses are the only two naturally
occurring isotopes.
A. 35.3%, 64.7%
C. 50.4%, 49.6%
B. 47.5% , 52.5%
D. 63.2%, 36.8%
FORMULA MASS
The formula mass (or formula weight) is the sum of the
masses of all atoms in a given formula.
THE MOLE
A mole is the amount of pure substance containing the same
number of chemical units, as there are atoms in exactly 12
grams of carbon-12.
AVOGADRO’S NUMBER
One mole refers to Avogadro’s number of particles of
anything:
23
NA  6.02  10
MOLE – MASS CONVERSIONS
The formula for calculating among mass, gramformula mass (also known as molar mass), and the
number of moles:
m
n
FM
Where:
n = number of moles
m = mass of the substance in grams
M= molar mass in grams per mole
MOLE – NUMBERS OF PARTICLES CONVERSION
Conversion factor:
1 mole  6.02  1023 particles
• EXAMPLE:
How many particles are in 2.00 moles of
SO2? Ans. 1.2 x 1024 particles
25. Calculate the formula mass of
(NH4)2HPO4 (one type of fertilizer).
A. 125 amu
B. 132 amu
C. 110 amu
D. 148 amu
26. Calculate the number of moles of Al
atoms in 5.75 x 1024 Al atoms.
A. 19.1 mol Al atoms
B. 9.55 mol Al atoms
C. 4.77 mol Al atoms
D. 14.3 mol Al atoms
27. Calculate the number of moles of H2
molecules in 5.75 x 1024 H2 molecules.
A. 19.1 mol H2 molecules
B. 9.55 mol H2 molecules
C. 4.77 mol H2 molecules
D. 14.3 mol H2 molecules
28. Calculate the number of molecules in
30 g NH3.
A. 1.06 x 1024 molecules
B. 3.08 x 1024 molecules
C. 1.06 x 1023 molecules
D. 3.08 x 1023 molecues
29. In a 5.00-g sample of carbon, how
many of the atoms have a mass of
12.01 amu?
A. None
B. 2.507 x 1023 molecules
C. 2.507 x 1024 molecules
D. 1.44 x 1024 molecules
EMPIRICAL FORMULA
An empirical formula is a formula that gives the simplest wholenumber ratio of atoms in a compound.
Steps for Determining an Empirical Formula
Start with the number of grams of each element, given in the
problem.
If percentages are given, assume that the total mass is 100 grams
so that the mass of each element = the percent given.
2. Convert the mass of each element to moles using the molar
mass from the periodic table.
3. Divide each mole value by the smallest number of moles
calculated.
 Round to the nearest whole number. This is the mole ratio of
the elements and is represented by subscripts in the empirical
formula. (If one of the numbers is 1.5, you would multiply
each number by 2, and get a whole number of 3).
30. Calculate the empirical formula of
“hypo,” used in photographic
development, consisting of 29.1% Na,
40.5% S, and 30.4% O.
A. NaS2O2
B. NaS2O3
C. Na2S4O3
D. Na2S2O3
MOLECULAR FORMULA
Once the empirical formula is found, the molecular formula
for a compound can be determined if the molar mass of
the compound is known.
Steps for Determining molecular Formula
1. Find the empirical formula
2. Find the mass of the empirical unit.
3. Divide the molecular mass of the compound by the mass
of the empirical formula.
4. Multiply all the atoms (subscripts) of the empirical formula
by this ratio to find the molecular formula.
31. Calculate the molecular formula of a
compound with molar mass 104 g/mol
composed of 92.3% carbon and 7.7%
hydrogen.
A. C8H8
B. C7H14
C. C2H3
D. C7H8
CHEMICAL REACTION
A chemical reaction is a process in which
a substance or a combination of
substances undergo a change in
appearance or properties, and further
transform into a different substance or
a combination of new substances.
CLASSIFICATION OF CHEMICAL REACTIONS
DIRECT COMBINATION OR SYNTHESIS
A  B  AB

DECOMPOSITION
AB  A  B
SINGLE – REPLACEMENT REACTIONS
A  BC AC B
Double – Replacement Reactions
AB CD  AD CB
32. The reaction Na2O + H2O  2NaOH
illustrates a
A. Synthesis Reaction
B. Metathesis Reaction
C. Single Replacement Reaction
D. Decomposition Reaction
33. The reaction Ba(OH)2 + 2CuCNS 
Ba(CNS)2 + 2CuOH is an example of
A. Synthesis Reaction
B. Metathesis Reaction
C. Single Replacement Reaction
D. Decomposition Reaction
34. The decomposition of a given
compound can be carried out
A. by heating the compound
B. by passing the electric current while
heating
C. by passing the electric current
D. either by passing electric current or
heating
I. UNITS OF CONCENTRATION
 MOLE FRACTION
The number of moles of solute divided
by the number of moles of solvent and
all solutes.
XA 
nA
nA  nB
or
XB 
nB
nA  nB
NORMALITY
The number of gram equivalent weights
of solute per liter. A solution is “
normal” if there is exactly one gram
equivalent weight per liter.
nORMALITY 
Equivalent weight in grams
Vsolution in liters
MOLARITY
Molarity (M) is defined as the number of
moles of solute dissolved in 1 liter of
solution. In other words, molarity is a
ratio between number of moles of
solute and the number of liters of
solution.
nsolute
M 
Vsolution ( L )
FORMALITY
The number of gram formula weights
(i.e., molecular weights in grams) per
liter of solution.
FORMALI
TY 
Formula weight in grams
Vsolution in liters
MOLALITY
Molality (m) is defined as the number of
moles of solute dissolved in 1 kg of
solvent. In other words molality is the
ratio between the number of moles of
solute and the mass of the solvent
expressed in kilograms.
m
nsolute
kg solvent
mass solute
MM solute

kg solvent
PERCENT OF VOLUME
Percent of volume refers to the number
of millilitres of solute dissolved in 100
ml of solution.
volume solute
% volume 
x100
volume solution
DILUTION
Dilution is the process of adding solvent (usually
water) to a concentrated solution to achieve a
solution of the desired concentration. When
we dilute a solution, we do not change the
number of moles of solute present, we simply
add more solvent. Thus,
Molesofsolute afterdi
luti
on=Molesofsolute before di
luti
on
nafter  nbefore
 MV after
  MV before
35. Calculate the molarity of a 250-mL
solution containing 80.0 mmol of
solute.
A. 0.567 M
B. 0.320 M
C. 0.118 M
D. 0.235 M
36. Calculate the number of moles of
solute required to make 50.00 mL of
1.500 M solution
A. 0.025 mol
B. 0.75 mol
C. 0.075 mol
D. 0.25 mol
37. Calculate the molarity of a solution
after 1.70 L of 2.06 M solution is
diluted to 2.50 L.
A. 1.20 M
B. 2.10 M
C. 1.50 M
D. 1.40 M
38. Calculate the mole fraction of a solution
of 0.015 mol of NaCl in 50.0 g of water if
the solution has a density of 1.02 g/mL.
A. 0.00536
B. 0.0536
C. 0.536
D. 0.000536
39. Calculate the molality of an alcohol
in aqueous solution if the mole
fraction of the alcohol is 0.150.
A. 3.60 m alcohol
B. 5.40 m alcohol
C. 9.80 m alcohol
D. 10.12 m alcohol
ACIDS AND BASES
ACIDS
Acid is any compound that dissociates H+ ions into water .
Acids with 1,2, and 3 ionizable hydrogen atoms are called monoprotic,
diprotic, and triprotic acids, respectively.
Properties of Acids:
1.
2.
3.
4.
5.
6.
7.
Acid conducts electricity in aqueous solutions
Acids have a sour taste
Acids turn blue litmus paper to red
Acids have pH between 0 and 7
Acids neutralizes bases
Acids react with active metals to form hydrogen
Acids react with oxides and hydroxides to form salts and water
pH Equation:
 1 

pH  log 

 H  
 
For a partially ionized compound, X, in a
solution of known molarity, M, the
ionic concentration is:
 X    fraction ionized   M
BASES
Base is any compound that dissociates OH- ions into water.
Bases with 1, 2, and 3 replaceable hydroxide ions are called
monohydroxic, dihydroxic, and trihydroxic bases, respectively.
Properties of Basis:
1.
2.
3.
4.
5.
Bases conduct electricity in aqueous solutions
Bases have bitter taste
Bases turn red litmus paper to blue
Bases have pH between 7 and 14
Bases neutralize acids, forming salts and water
pOH Equation:
 1 

pOH  log 
 OH  


pH and pOH Relationship:
pH  pOH  14
40. Battery acid is the common name for
A. formic acid
B. hydrochloric acid
C. nitric acid
D. sulfuric acid
41. When one element causes the
oxidation of another element, it is
A. oxidized
B. an acid
C. reduced
D. a base
42. According to the Bronsted Theory, an
acid is
A. a proton donor
B. a proton acceptor
C. an electron donor
D. an electron acceptor
43. The pH of an acid solution is
A. 3
B. 7
C. 9
D. 10
44. The pH of a solution with a hydrogen
ion concentration of 1 x 103 is
A. +3
B. -3
C. ±3
D. +11
45. The pH concentration of a solution
that has a hydroxide ion concentration
of 1 x 10-4 mol/L is
A. 4
B. -4
C. 10
D. -10
46. A 10-6 M HCl solution is diluted to
100 times. The pH of the diluted
solution would be
A. between 6 to 7
B. between 7 to 8
C. equal to 7
D. equal to 10
47. A substance which can act both an
acid and a base is:
A. allotropic
B. amphoteric
C. isotopic
D. amorphous
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