stoichiometry introduction: matter and measurement

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Stoichiometry Introduction: Matter and Measurement

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Page 1: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Introduction:Matter and Measurement

Page 2: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Units of Measurement

Page 3: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

SI Units

• Système International d’Unités• Uses a different base unit for each quantity

Page 4: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Metric System

Prefixes convert the base units into units that are appropriate for the item being measured.

Page 5: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

THE METRIC SYSTEM

Page 6: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

WHY DO WE USE THE METRIC SYSTEM?

• Almost all other countries are using the metric system

• Other countries’ companies are refusing to buy products from the U.S. if not labeled in metric units

• Scientists need a universal way to communicate data (SI Units)

Page 7: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

APPROXIMATE CONVERSIONS BETWEEN METRIC & US LENGTH UNITS

• A meter is about the same length as a yard

• A meter is about three feet long• A decimeter is about four inches long• An inch is about 25 millimeters• A foot contains about 30 centimeters• A foot contains about 3 decimeters

Page 8: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

WHAT DOES THE METRIC SYSTEM MEASURE?

• The gram measures mass or how much something weighs

• The liter measures volume which is used when measuring liquids

• The meter measures the length of an object or the distance from place to place

Page 9: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

THE METRIC CONVERSION CHART (STAIRCASE METHOD)

Kilo1000units

Hecto100units

Deka10

unitsBasic Unit Deci

0.1units

Centi0.01units

Milli0.001units

To convert to a smaller unit, movedecimal point to the right or

multiply.

To convert to a larger unit, movedecimal point to the left or divide

Page 10: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

TRY THIS USING THE STAIRCASE METHOD

1000 mg = ______ g

Step 1: Determine if you are going to go up or down the ladder.Step 2: Determine how many steps there are from milligrams to grams.Step 3: Move the decimal point the amount of places that was determined in steps 1 & 2.

Page 11: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

TRY THIS USING THE STAIRCASE METHOD

1000 mg = ______ g

Step 1: Determine if you are going to go up or down the ladder.Step 2: Determine how many steps there are from milligrams to grams.Step 3: Move the decimal point the amount of places that was determined in steps 1 & 2.

1

Page 12: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

TRY THIS USING THE STAIRCASE METHOD

.15 L = __________ ml

Page 13: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

TRY THIS USING THE STAIRCASE METHOD

.15 L = __________ ml150

Page 14: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Volume

• The most commonly used metric units for volume are the liter (L) and the milliliter (mL).□ A liter is a cube 1 dm

long on each side.□ A milliliter is a cube 1 cm

long on each side.

Page 15: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Uncertainty in Measurements

Different measuring devices have different uses and different degrees of accuracy.

Page 16: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Temperature:

A measure of the average kinetic energy of the particles in a sample.

Page 17: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Temperature

• In scientific measurements, the Celsius and Kelvin scales are most often used.

• The Celsius scale is based on the properties of water.□ 0C is the freezing point

of water.□ 100C is the boiling

point of water.

Page 18: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Temperature

• The Kelvin is the SI unit of temperature.

• It is based on the properties of gases.

• There are no negative Kelvin temperatures.

• K = C + 273.15

Page 19: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Temperature

• The Fahrenheit scale is not used in scientific measurements.

• F = 9/5(C) + 32• C = 5/9(F − 32)

Page 20: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

A Standard Measurement System

The Metric System

Page 21: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

When and why was the metric system invented?

• The metric system was invented in 1790

• The metric system was invented because countries were using many different systems of measurement causing confusion and lack of consistency

Page 22: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Who invented the metric system?

• The metric system was invented by a group of French scientists

Page 23: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Metric System

• A system of measurement used by the majority of countries on Earth based on the number 10

Page 24: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

A Standard Measurement System

The International System of Units (SI)

Page 25: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Scientists all over the world use the International System of Units to measure:

• Length• Volume• Mass• Density• Temperature• Time

Page 26: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Figure 1: Calculating - How much larger is a kilo- than a deka-?

• 100 times

Page 27: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Reading Checkpoint (page 45): SI units are based on multiples of what

number?

• SI units are based on multiples of 10

• Add a zero• Subtract a zero

Page 28: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Key Concept: Why do scientists use a

standard measurement system?

• Using SI as the standard system of measurement allows scientists to compare data and communicate with each other about their results

• Using SI measurement also allows experiments to be repeated and most importantly achieve a desired result

Page 29: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Length

Page 30: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

What is length?

• Length is the distance from one point to another

Page 31: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Length

Units of Length

Page 32: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

The basic unit of length in the SI system is the …

• The basic unit of length in the SI system is the meter

Page 33: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

The two units that measure the length of smaller objects are, …

• millimeter

• centimeter

Page 34: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Complete the Table Below

Prefix Meaning Unit of Length

milli

one-hundredth

meter

one-thousand

Page 35: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Complete the Table Below

Prefix Meaning Unit of Length

milli One-thousandth

one-hundredth

meter

one-thousand

Page 36: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Complete the Table Below

Prefix Meaning Unit of Length

milli One-thousandth

millimeter

one-hundredth

meter

one-thousand

Page 37: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Complete the Table Below

Prefix Meaning Unit of Length

milli One-thousandth

millimeter

centi one-hundredth

meter

one-thousand

Page 38: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Complete the Table Below

Prefix Meaning Unit of Length

milli One-thousandth

millimeter

centi one-hundredth centimeter

meter

one-thousand

Page 39: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Complete the Table Below

Prefix Meaning Unit of Length

milli One-thousandth

millimeter

centi one-hundredth centimeter

none meter

one-thousand

Page 40: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Complete the Table Below

Prefix Meaning Unit of Length

milli One-thousandth

millimeter

centi one-hundredth centimeter

none one meter

one-thousand

Page 41: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Complete the Table Below

Prefix Meaning Unit of Length

milli One-thousandth

millimeter

centi one-hundredth centimeter

none one meter

kilo one-thousand

Page 42: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Complete the Table Below

Prefix Meaning Unit of Length

milli One-thousandth

millimeter

centi one-hundredth centimeter

none one meter

kilo one-thousand kilometer

Page 43: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Length

Measuring Length

Page 44: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

The longer lines on the metric ruler are called…

• centimeters

Page 45: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

The shorter lines on the metric ruler are called…

• millimeters

Page 46: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Checkpoint One centimeter is divided into how many millimeters?

• 10 millimeters (mm)

Page 47: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Figure 2: Calculating: Measure the turtle in figure 2 from the rear of its shell to the tip of its nose. Record its length in both centimeters and

millimeters.

• 10.5 cm

• 105 mm

Page 48: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Density

Page 49: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Density

• The measure of how much mass is contained in a given volume

Page 50: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

The formula of density is:

Density = Mass / Volume

Page 51: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Figure 5: Comparing Densities - Inferring: Which item has the greater density?

• The bowling ball• Since the bowling

bowl has a greater mass, it has a greater density, even though both balls have the same volume

Page 52: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Density

Units of Density

Page 53: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Why is density expressed as a combination of two different units?

• Because density is actually made up of two other measurements – mass and volume – an objects density is expressed as a combination of two units

Page 54: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Two Common Units For Density

• Grams per cubic centimeter (g/cm³)

• Grams per milliliter (g/mL)

Page 55: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Math Practice: What is the density of a wood block with a volume of 125 cm³ and a mass of 57 g?

Density = mass / volume

Density = 57 g / 125 cm³

Density = 0.46 g/ cm³

Page 56: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Math Practice: What is the density of a liquid with a mass of 45 g and a volume of 48 mL?

Density = mass / volume

Density = 45 g / 48 mL

Density = 0.94 g/mL

Page 57: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Density

Densities of Common Substances

Page 58: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

The density of a substance is the ______for all samples of that substance.

• Same

Page 59: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

An object will float if it is _____ _____ than a surrounding liquid.

• Less dense

Page 60: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Figure 6: Applying Concepts: How could you use density to determine whether a bar of metal is pure gold?

• If the bar of gold has a density that is greater than or less than 19.3 g/cm³, then the sample is not pure gold.

Densities of Some Common

SubstancesSubstanc

eDensity(g/cm³)

Air 0.001Ice 0.9

Water 1.0Aluminum 2.7

Gold 19.3

Page 61: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Checkpoint Will an object with a density of 0.7 g/cm³ float or sink in water?

• An object that has a density of 0.7 g/cm³ will float in water (1 g/cm³) because it is less dense than water

Page 62: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Density:

Physical property of a substance

d=mV

Page 63: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Time

Page 64: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Time

Units of Time

Page 65: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

What is the SI unit used to measure time?

• The second(s) is the SI unit to measure time

Page 66: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Common Conversions for Time

1s =

= 60 s

1h =

Page 67: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Common Conversions for Time

1s = 1,000 ms

= 60 s

1h =

Page 68: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Common Conversions for Time

1s = 1,000 ms

1 min = 60 s

1h =

Page 69: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Common Conversions for Time

1s = 1,000 ms

1 min = 60 s

1h = 60 min

Page 70: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Time

Measuring Time

Page 71: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Why would a stop watch be used to measure time in an important race?

• Because stop watches measure in units smaller than the second

• These measurements include the tenth and hundredth of a second

Page 72: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Checkpoint

- How many milliseconds are in one second?

• 1,000 milliseconds

Page 73: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Temperature

Page 74: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Temperature

Units of Temperature

Page 75: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

A common unit to measure temperature is the ___ ___.

• Celsius scale

Page 76: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Water freezes at ______ and boils at ______.

• 0 °C• 100 °C

Page 77: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

The normal human body temperature is approximately ________.

• 37 °C

Page 78: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

What is the official SI unit for temperature?

• The Kelvin Scale (°K)

• 0 °K = -273 °C

Page 79: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Figure 8: Measuring Temperature - Observing: At what temperature on the Kelvin scale does water boil?

• 373 °K

Page 80: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

What is absolute zero?

• Absolute zero is considered by scientists to be the coldest temperature possible

• 0 °K or –273 °C

Page 81: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Temperature

Measuring Temperature

Page 82: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

What instrument is used to measure temperature?

• Thermometer

Page 83: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Volume

Page 84: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Volume

• The amount of space an object takes up

Page 85: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Volume

Volume of Liquids

Page 86: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

When measuring the volume of a liquid, scientists use a unit known as the…

• Liter (L).

Page 87: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

To measure the volume of smaller liquids, the _________ is used.

• Milliliter (mL)

Page 88: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

The instrument used to measure the volume of liquids is called the…

• Graduated cylinder.

Page 89: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

This instrument has markings that are in increments of…

• 1 milliliter (mL)

Page 90: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Meniscus

• The curve in the top surface of water in the graduated cylinder

Page 91: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Figure 4: Observing - What is the proper way to read a meniscus?

• Read the milliliter marking at the bottom of the curve

Page 92: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Volume

Volume of Rectangular Solids

Page 93: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Common Conversions For Volume

1 L =

= 1,000 cm³

1 mL =

Page 94: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Common Conversions For Volume

1 L = 1,000 mL

= 1,000 cm³

1 mL =

Page 95: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Common Conversions For Volume

1 L = 1,000 mL

1 L = 1,000 cm³

1 mL =

Page 96: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Common Conversions For Volume

1 L = 1,000 mL

1 L = 1,000 cm³

1 mL = 1 cm³

Page 97: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

How can the volume of a solid object such as a shoebox be measured?

• To measure a solid objects that are regular shaped, a formula for volume can be applied

• To measure a rectangular object such as a shoebox, multiply the object’s length, width, and height

Page 98: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

The SI unit known for measuring solids with a larger volume is known as the…

• Cubic meter (m³).

Page 99: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

The formula for calculating the volume of a rectangular object is:

Volume = Length x Width x Height

Page 100: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Why is the unit cm³ used when calculating the volume of a rectangular object?

• When multiplying the object’s length, width and height, the cm units are also multiplied

cm x cm x cm = cm³

Page 101: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Suppose a cereal box is 10 centimeters long, 4 centimeters wide, and 20 centimeters high. What would be the volume of the box?

Volume = Length x Width x Height

Volume = 10 cm x 4 cm x 20 cm

Volume = 800 cm³

Page 102: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Checkpoint What is a cubic meter?

• The SI unit used to measure solids with a larger volume

• A cubic meter is equal to the volume of a cube that measures 1 meter on each side

Page 103: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Volume

Volume of Irregular Solids

Page 104: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

How is the volume of an irregular solid such as a rock measured?

• To measure the volume of an irregular solid, immerse the object in water, and measure how much the water level rises

• Water displacement method

Page 105: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

How does the water displacement method work?

• Record the volume of water in the graduated cylinder

• Carefully place the irregular solid into the water. Record the volume of the water plus the object

• Subtract the volume of the water alone from the volume of the water plus the object

Page 106: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Uncertainty in Measurement

Page 107: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Significant Figures

• The term significant figures refers to digits that were measured.

• When rounding calculated numbers, we pay attention to significant figures so we do not overstate the accuracy of our answers.

Page 108: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Significant Figures

1. All nonzero digits are significant.

2. Zeroes between two significant figures are themselves significant.

3. Zeroes at the beginning of a number are never significant.

4. Zeroes at the end of a number are significant if a decimal point is written in the number.

Page 109: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Significant Figures

• When addition or subtraction is performed, answers are rounded to the least significant decimal place.

• When multiplication or division is performed, answers are rounded to the number of digits that corresponds to the least number of significant figures in any of the numbers used in the calculation.

Page 110: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Relating Significant Figures to the Uncertainty of aMeasurement

What difference exists between the measured values 4.0 g and 4.00 g?

Solution Many people would say there is no difference, but a scientist would note the difference in the number of significant figures in the two measurements. The value 4.0 has two significant figures, while 4.00 has three. This difference implies that the first measurement has more uncertainty. A mass of 4.0 g indicates that the uncertainty is in the first decimal place of the measurement. Thus, the mass might be anything between 3.9 and 4.1 g, which we can represent as 4.0 ± 0.1 g. A measurement of 4.00 g implies that the uncertainty is in the second decimal place. Thus, the mass might be anything between 3.99 and 4.01 g, which we can represent as 4.00 ± 0.01 g. Without further information, we cannot be sure whether the difference in uncertainties of the two measurements reflects the precision or accuracy of the measurement.

Page 111: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Answer: five, as in the measurement 24.995 g

PRACTICE EXERCISE

A balance has a precision of ± 0.001 g. A sample that has a mass of about 25 g is placed on this balance. How many significant figures should be reported for this measurement?

Page 112: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

SAMPLE EXERCISE 1.6 Determining the Number of Significant Figures in a Measurement

How many significant figures are in each of the following numbers (assume that each number is a measured quantity):

(a) 4.003,

(b) 6.023 1023,

(c) 5000?

Four; the zeros are significant figures

Four; the exponential term does not add to the number of significant figures.

One. We assume that the zeros are not significant when there is no decimal point shown. If the number has more significant figures, a decimal point should be employed or the number written in exponential notation. Thus, 5000. has four significant figures, whereas 5.00 103 has three.

Page 113: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

PRACTICE EXERCISEHow many significant figures are in each of the following measurements:

(a) 3.549 g, (b) 23 104 cm, (c) 0.00134 m3?

Answers: 

(c) three

(b) two,

(a) four,

Page 114: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Determining the Number of Significant Figures in a Calculated Quantity

The width, length, and height of a small box are 15.5 cm, 27.3 cm, and 5.4 cm, respectively. Calculate the volume of the box, using the correct number of significant figures in your answer.

Solution The volume of a box is determined by the product of its width, length, and height. In reporting the product, we can show only as many significant figures as given in the dimension with the fewest significant figures, that for the height (two significant figures):

When we use a calculator to do this calculation, the display shows 2285.01, which we must round off to two significant figures. Because the resulting number is 2300, it is best reported in exponential notation, 2.3 103, to clearly indicate two significant figures.

Page 115: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

PRACTICE EXERCISEIt takes 10.5 s for a sprinter to run 100.00 m. Calculate the average speed of the sprinter in meters per second, and express the result to the correct number of significant figures.

Answer: 9.52 m/s (3 significant figures)

Page 116: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Determining the Number of Significant Figures in a Calculated QuantityA gas at 25°C fills a container whose volume is 1.05 103 cm3. The container plus gas have a mass of 837.6 g. The container, when emptied of all gas, has a mass of 836.2 g. What is the density of the gas at 25°C?

Solution  

To calculate the density, we must know both the mass and the volume of the gas. The mass of the gas is just the difference in the masses of the full and empty container:

(837.6 – 836.2) g = 1.4 g

In subtracting numbers, we determine the number of significant figures in our result by counting decimal places in each quantity. In this case each quantity has one decimal place. Thus, the mass of the gas, 1.4 g, has one decimal place.Using the volume given in the question, 1.05 103 cm3, and the definition of density, we have

In dividing numbers, we determine the number of significant figures in our result by counting the number of significant figures in each quantity. There are two significant figures in our answer, corresponding to the smaller number of significant figures in the two numbers that form the ratio.

Page 117: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

To how many significant figures should the mass of the container be measured (with and without the gas) in Sample Exercise 1.8 in order for the density to be calculated to three significant figures?

Answer: five (In order for the difference in the two masses to have three significant figures, there must be two decimal places in the masses of the filled and empty containers.)

Page 118: Stoichiometry Introduction: Matter and Measurement

Stoichiometry

Accuracy versus Precision

• Accuracy refers to the proximity of a measurement to the true value of a quantity.

• Precision refers to the proximity of several measurements to each other.