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    1

    CHAPTER 1:CHEMISTRY AND MEASUREMENT

    Vanessa Prasad-PermaulValencia College

    CHM 1045

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    Properties of Matter

    Chemistry: The study of composition,properties, and transformations of matter

    Matter: Anything that has both mass &volume

    Hypothesis: Interpretation of results

    Theory: Consistent explanation ofobservations

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    Conservation of Mass

    Law of Mass Conservation: Mass is neithercreated nor destroyed in chemical reactions.

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    Example 1: Conservation of Mass

    C(s)

    + O2(g)

    CO2(g)

    a) 12.3g C reacts with 32.8g O 2, ?g CO212.3g + 32.8g = 45.1g

    a) 0.238g C reacts with ?g O 2 to make .873g CO 2 0.238g + x = 0.873g = 0.873g-0.238g = 0.635g of O 2

    a) ?g C reacts with 1.63g O 2 to make 2.24g CO 2x + 1.63g = 2.24g = 2.24g - 1.63g = 0.61g C

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    Example 1: Conservation of Mass

    Exercise 1.11.85g of wood is placed with 9.45g of air in a sealed vessel. It isheated and the wood burns to produce ash and gases. The ashis weighed to yield 0.28g. What is the mass of the gases in thevessel?

    1.85g Wood + 9.45g Air heat 0.28g Ash + ? g gases

    1.85 + 9.45 - 0.28 = 11.02g of gases

    What is the mass of wood that is converted to gas by the end ofthe experiment?

    1.85g of Wood 0.28g of ash = 1.57g

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    Matter

    Matter is any substance that has mass andoccupies volume.

    Matter exists in one of three physical states:solid

    liquid

    gas

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    Solid

    In a solid , the particles of matter are tightlypacked together.

    Solids have a definite, fixed shape.

    Solids cannot be compressed and have adefinite volume.

    Solids have the least energy of the three statesof matter.

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    Liquid

    In a liquid , the particles of matter are looselypacked and are free to move past one another.

    Liquids have an indefinite shape and assume theshape of their container.

    Liquids cannot be compressed and have adefinite volume.

    Liquids have less energy than gases but moreenergy than solids.

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    Gases

    In a gas , the particles of matter are far apartand uniformly distributed throughout thecontainer.

    Gases have an indefinite shape and assume theshape of their container.

    Gases can be compressed and have anindefinite volume.

    Gases have the most energy of the three statesof matter.

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    Phases

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    Properties of Matter

    A physical change is a change in the form of matterbut not in its chemical identity

    A chemical change or a chemical reaction is a changein which one of more kinds of matter are transformedinto a new kind of matter or several new kinds ofmatter

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    Properties of Matter

    Physical Properties can be determined withoutchanging the chemical makeup of the sample.

    Some typical physical properties are:

    Melting Point, Boiling Point, Density, Mass, Touch,Taste, Temperature, Size, Color, Hardness,Conductivity.

    Some typical physical changes are:Melting, Freezing, Boiling, Condensation, Evaporation,Dissolving, Stretching, Bending, Breaking.

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    Properties of Matter

    Chemical Properties are those that do changethe chemical makeup of the sample.

    Some typical chemical properties are:

    Burning, Cooking, Rusting, Color change, Souring ofmilk, Ripening of fruit, Browning of apples, Taking a

    photograph, Digesting food.

    Note: Chemical properties are actually chemicalchanges

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    Properties of Matter

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    Exercise 1.2

    Potassium (K) is a soft, silvery-colored metal that melts @ 64 oC.It reacts vigorously with water (H 2O), Oxygen (O 2) and Chlorine(Cl 2).Identify all physical properties:

    Soft Silvery-colored Melting point of 64 oC

    Identify all chemical properties: Metal (its chemical identity) K reacts vigorously with H 2O K reacts vigorously with O 2 K reacts vigorously with Cl 2

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    Classifications of Matter

    Matter can be divided into two classes:

    mixtures

    pure substances

    Mixtures are composed of more than onesubstance and can be physically separated intoits component substances.

    Pure substances are composed of only onesubstance and cannot be physically separated.

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    Pure Substances

    There are two types of pure substances:CompoundsElements

    A compound is a substance composed of two ormore elements chemically combined

    Compounds can be chemically separated intoindividual elements.Water is a compound that can be separated intohydrogen and oxygen.

    An element cannot be broken down further bychemical reactions.

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    Daltons Atomic Theory

    Law of Definite Proportions: Differentsamples of a pure chemical substance always

    contain the same proportion of elements by

    mass.

    Any sample of H 2O contains 2 hydrogen atoms for

    every oxygen atom17

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    Mixtures

    There are two types of mixtures:homogeneous mixturesheterogeneous mixtures

    Homogeneous mixtures have uniformproperties throughout.

    Salt water is a homogeneous mixture.

    Heterogeneous mixtures do not have uniformproperties throughout.

    Sand and water is a heterogeneous mixture.

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    Accuracy, Precision, and Significant Figures inMeasurement

    Accuracy is how closeto the true value agiven measurement is.

    Precision is how well anumber of independentmeasurements agreewith one another.

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    l

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    Example 8: Accuracy & Precision

    Which of the following is precise but not

    accurate?

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    A P i i d Si ifi Fi i

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    Accuracy, Precision, and Significant Figures inMeasurement

    Rules for Significant Figures:

    Zeros in the middle of a number are significant

    Zeros at the beginning of a number are notsignificant

    Zeros at the end of a number and following a

    period are significantZeros at the end of a number and before a periodmay or may not be significant .

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    E l 4 Si ifi Fi

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    Example 4: Significant Figures

    How many Significant Figures ?

    a) 0.000459 = 3

    b) 12.36 = 4

    c) 36,450 = 4

    d) 8.005 = 4e) 28.050 = 5

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    A P i i d Si ifi t Fi i

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    Accuracy, Precision, and Significant Figures inMeasurement

    Rules for Calculating Numbers:

    During multiplication or division, the answer canthave more significant figures than any of theoriginal numbers.

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    Example 5: Significant Figures

    a) 218.2 x 79 = 17237.8 = 1.7 x 104

    a) 12.5 / 0.1272 = 94.33962264150943 = 94.3

    b) 0.2895 x 0.29 = 0.083955 = 0.084

    c) 32.567 / 22.98 = 1.417188859878155 = 1.417

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    -During addition or subtraction, the answercant have more digits to the right of thedecimal point than any of the original numbers.

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    Accuracy, Precision, and Significant Figures in Measurement

    E ample 6: Significant Fig res

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    Example 6: Significant Figures

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    a) 218.2 + 79 = 297.2 = 297

    b) 12.5 - 0.1272 = 12.3728 = 12.4

    c) 0.2895 + 0.29 = 0.5795 = 0.58

    d) 32.567 - 22.98 = 55.547 = 55.55

    e) 185.5+2.224 = 187.724 = 187.7

    Accuracy Precision and Significant Figures in

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    Accuracy, Precision, and Significant Figures inMeasurement

    Rules for Rounding Numbers:

    If the first digit removed is less than 5

    round down (leave # same)

    If the first digit removed is 5 or greaterround up

    Only final answers are rounded off, do not roundintermediate calculations

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    Example 7: Rounding and Significant Figures

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    Example 7: Rounding and Significant Figures

    Round off each of the following measurements

    a) 3.774499 L to 4 sig. figs. = 3.774L

    b) 255.0974 K to 3 sig. figs. = 255K

    c) 55.265 kg to 4 sig. figs. = 55.27kg

    d) 1.2151ml to 3 sig. figs. = 1.22ml

    e) 1.2143g to 3 sig. figs. = 1.21g

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    SIGNIFICANT FIGURESExercise 1.3Give answers to the following arithmetic setups. Round to thecorrect number of significant figures:

    a) 5.61 x 7.891 = 4.864671 = 4.99.1

    b) 8.91 - 6.435 = 2.475 = 2.48

    c) 6.81 6.730 = 0.08 = 0.08

    d) 38.91 x (6.81-6.730) = 38.91 x 0.08 = 3.1128 = 3

    Scientific Notation

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    Scientific Notation

    Changing numbers into scientific notationLarge # to small #Moving decimal place to left, positive exponent

    123,987 = 1.23987 x 105

    Small # to large #Moving decimal place to right, negative exponent

    0.000239 = 2.39 x 10 -4

    How to put into calculator

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    Example 3: Scientific Notation

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    Example 3: Scientific Notation

    Put into or take out of scientific notation

    a) 1973 = 1.973 x 103

    b) 5.5423 x 10-4 = 0.00055423

    c) 0.775 = 7.75 x 10-1

    d) 3.55 x 107 = 35,500,000

    e) 8500 = 8.5 x 103

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    Measurement and Units

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    Measurement and Units

    Physical Quantity Name of Unit AbbreviationMass kilogram kg

    Length meter mTemperature kelvin K

    Amount of substance mole molTime second s

    Electric current ampere ALuminous intensity candela cd

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    SI Units

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    Measurement and Units

    Factor Prefix Symbol1,000,000,000 = 10 9 giga G

    1,000,000 = 10 6 mega M1,000 = 10 3 kilo k100 = 10 2 hecto h10 = 10 1 deka da

    0.1 = 10 -1 deci d0.01 = 10 -2 centi c

    0.001 = 10 -3 milli m0.000,001 = 10 -6 micro

    0.000,000,001 = 10 -9 nano n0.000,000,000,001 = 10 -12 pico p

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    *

    *

    * *

    **

    *

    * Important

    Some prefixes for multiples of SI units

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    Exercise 1.4Express the following quantities using an SI prefix and abase unit. For instance, 1.6 x 10 -6m = 1.6mm. A quantity suchas0.000168g could be written 0.168mg or 168 mg.

    a) 1.84 x 10-9 m = 1.84 nm (nanometer)b) 5.67 x 10-12 s = 5.67 ps (picosecond)c) 7.85 x 10-3 g = 7.85 mg (milligram)d) 9.7 x 103 m = 9.7 km (kilometer)e) 0.000732 s = 0.732 ms (millisecond)

    = 732us (microsecond)f) 0.000000000154 m = 0.154nm (nanometer)

    = 154pm (picometer)

    Changes in Physical State

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    Changes in Physical State

    Most substances can exist as either a solid,liquid, or gas.

    Water exists as a solid below 0 C; as a liquidbetween 0 C and 100 C; and as a gas above100 C.

    A substance can change physical states as thetemperature changes.

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    Solid Liquid

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    Solid Liquid

    When a solid changes to a liquid, the phasechange is called melting .

    A substance melts as the temperature increases.

    When a liquid changes to a solid, the phase

    change is called freezing .

    A substance freezes as the temperature decreases.

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    Liquid Gas

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    Liquid Gas

    When a liquid changes to a

    gas, the phase change iscalled vaporization .

    A substance vaporizes asthe temperature increases.

    When a gas changes to aliquid, the phase change iscalled condensation .

    A substance condenses asthe temperature decreases.

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    Solid Gas

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    Solid Gas

    When a solid changes directly to a gas,the phase change is called sublimation .

    A substance sublimes as the temperatureincreases.

    When a gas changesdirectly to a solid, the phasechange is called deposition .

    A substance undergoesdeposition as thetemperature decreases.

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    T

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    Temperature

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    Diagram of the various phases of temperature change

    T

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    Temperature

    Temperature

    Conversions:The Kelvin and Celsius

    scales have equal size

    units (a change of 1 oC isequivalent to a change

    of 1K)

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    100 K100o

    C180o

    F

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    Temperature Conversions:

    Celsius (C) Kelvin (K) temperature conversion:Kelvin (K) = t C x 1K + 273.15K

    1oC

    Fahrenheit (F) Celsius ( C) temperature conversions:there are exactly 9 oF for every 5oC. Knowing that 0 oC =32oF

    t F = t C x 9oF + 325oC

    t C = 5oC x (t oF 32)9oF

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    Example 9: Temp. Conversions

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    p p

    Carry out the indicated temperature conversions:

    a) 78C = ? K = (-78oC x 1K/1oC) +273.15K = 195.15 = 195K

    b) 158C = ? F = (158oC x 9oF/5oC)+32oF = 316.4 = 316oF

    c) 373.15 K = ? C = (373.15K x 1oC/1K) 273.15K = 100K

    d) 98.6F = ? C = 5oC/9oF x (98.6oF 32oF) = 37oC

    e) 98.6F = ? K = (37oC x 1K/1oC) +273.15K = 310.15 = 310K

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    Exercise 1.5A person with a fever has temperature of 102.5 oF.What is this temperature in oC? A cooling mixtureof dry ice and isopropyl alcohol has a temperatureof -78 oC. What is the temperature in kelvins?

    a) oC = 5oC x (oF 32 ) = 0.555 x (102.5 32) = 39.2oC9oF

    b) K =oC + 273.15 = -78 + 273.15 = 195 K

    Volume

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    Volume : how much three-dimensional space asubstance (solid, liquid, gas) or shape occupies orcontains often quantified numerically using the SI

    derived unit (m3

    ) the cubic meter.The volume of a container is generally understood to bethe capacity of the container, i. e. the amount of fluid(gas or liquid) that the container could hold, rather than

    the amount of space the container itself displaces.

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    Volume

    http://en.wikipedia.org/wiki/SI_derived_unithttp://en.wikipedia.org/wiki/SI_derived_unithttp://en.wikipedia.org/wiki/SI_derived_unithttp://en.wikipedia.org/wiki/SI_derived_unit
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    units of Volume :

    m 3 or cm 3 (cc)

    Traditionally chemists use liter (L)

    1cm 3 = 1cc = 1mL

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    Measurement and Units

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    Density : relates the mass of an object to itsvolume.

    Density = mass / Volume D = m / V

    V = m /D

    m = V D

    Density decreases as a substance is heatedbecause the substances volume increases.

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    Density

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    y

    What is the density of glass (in mL) if a sampleweighing 26.43 g has a volume of 12.40 cm 3?

    d = ?

    m = 26.43 gV = 12.40 cm3 = 12.40 mLd = m = 26.43 g = 2.13145 = 2.131 g/mL

    V 12.40 mL

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    Density

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    What is the volume of an unknown solution if themass is 12.567 g and the density is 14.621 g/mL ?

    d = m/V V x d = m V = m/d

    V = 12.567 g / 14.621 g/mL = 0.85952 mL

    12.567g x 1mL = 0.85952 mL14.621g

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    Density

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    What is the mass of an unknown solution if the

    volume is 20.2 mL and the density is 2.613 g/mL?

    d = m/V m = d x V

    m = 2.613g x 20.2 mL = 52.7826 = 52.8 gmL

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    Exercise 1.6A piece of metal wire has a volume of 20.2 cm 3 and amass of 159 g. What is the density of the metal?

    D = m = 159 g = 7.87128712 = 7.87 g /cm3V 20.2cm3

    We know that the following metals have the followingdensities. Which metal is the wire made of?

    Mn = 7.21 g/cm3

    Fe = 7.87 g/cm3Ni = 8.90 g/cm 3

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    Exercise 1.7

    Ethanol (grain alcohol) has a density of 0.789 g/cm 3.What volume (mL) of ethanol must be poured intoa graduated cylinder to equal 30.3 g ?

    d = m/V V x d = m V = m / d

    V = 30.3 g x 1 cm3 = 38.4cm3

    0.789 g

    Dimensional Analysis & Units

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    Dimensional-Analysis method uses a conversionfactor to express the relationship between units.

    Original quantity x conversion factor = equivalentquantity

    Example: express 2.50 kg lb.Conversion factor: 1.00 kg = 2.205 lb

    2.50 kg x 2.205 lb = 6.00 lb1.00 kg

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    Exercise 1.8The oxygen molecule (O 2) consists of two oxygenatoms a distance of 121 pm apart. How manymillimeters (mm) is this distance?

    121 pm x 10-12 m x 1mm = 1.21 x 10-7 mm1 pm 10-3

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    Exercise 1.9A large crystal is constructed by stacking small identicalpieces of crystal. A unit cell is the smallest piece fromwhich a crystal can be made. A unit cell of a crystal ofgold metal has a volume of 67.6 A 3. What is the volume

    in dm 3?

    67.6 A 3 x 10 -10 m x 10 dm = 6.76 x 10 -26 dm 3

    1 A3

    1 m

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    Exercise 1.10

    Using the following definitions, obtain theconversion factor for yards to meters. How manymeters are there in 3.54 yd?

    1 in = 2.54cm (exactly) 1 yd = 36in (exactly)

    1 yd x 1 in x 1 cm = 1.093613298 = 1.094 yd/m36 in 2.54 cm 10-2 m

    3.54 yd x 1 m = 3.24 m1.094 yd

    Conversions

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    a) 1.267 km m cm1.267km x 1000m x 100cm = 126700cm = 1.267 x 1051km 1m

    b) 0.784 L mL0.784L x 1000mL = 784L

    1L

    c) 3.67 x 105

    cm in3.67 x 105cm x 1in = 144488.1889in = 1.44 x 105in2.54cm

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    Conversions

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    d) 79 oz g79oz x 28.35g = 2239.65g = 2.2 x 103g

    1oz

    e) 9.63 x 10-3 yd ft

    9.63 x 10-3yd x 1m x 1km x 0.62137mile x 5280ft1.0936yd 1000m 1km 1mile= 0.0289ft

    f) 23.5 cm2 m223.5cm 2 x 1m2 = 0.235m2

    100cm 2

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    Conversions

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    g) 1.34 x 1012 pm m

    1.34 x 1012pm x 1m = 1.34 x 1024m10-12pm

    h) 4.67 x 10-7

    nm pm4.67 x10-7nm x 1m x 10-12pm = 4.67 x 10-12pm10-9nm 1m