PPT2 Test Review - Bennett

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HN Chemistry PVI

Last updated 11:56 PM on 9/29/26
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87 Terms

1
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What is a measurement?

A measurement compares an object with a standard unit and contains some degree of error.

2
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What are the three parts of every measurement?

Unit, magnitude, and uncertainty.

3
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What is the unit in a measurement?

What is being measured, such as grams, feet, or liters.

4
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What is magnitude in a measurement?

The numerical value, such as 4.27 ft or 3.8 g.

5
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What is uncertainty in a measurement?

The estimated part of the measurement.

6
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What is an example of a length measurement?

5 meters, 10.3 miles, or 2 inches.

7
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What is an example of a speed measurement?

55 miles/hour or 75 km/hour.

8
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What is an example of a mass measurement?

72 kg, 55 pounds, or 77.46 grams.

9
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How are units treated in calculations?

Units are treated like algebraic variables.

10
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What is the rule for addition and subtraction of units?

They require the same units.

11
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What is the rule for multiplication and division of units?

They can use different units.

12
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What are significant figures?

Digits known with certainty plus one estimated digit.

13
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How do you determine significant figures when a decimal is present?

Count from the left side toward the first nonzero digit.

14
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How do you determine significant figures when a decimal is absent?

Count from the right side toward the first nonzero digit.

15
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What is the rule for multiplication and division regarding significant figures?

The answer must have the same number of significant figures as the measurement with the fewest significant figures.

16
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What is the rule for addition and subtraction regarding significant figures?

The answer must have the same number of decimal places as the least precise measurement.

17
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What is the rounding rule if the dropped digit is greater than 5?

Round up.

18
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What is the rounding rule if the dropped digit is less than 5?

Do not change the previous digit.

19
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What is accuracy in measurements?

How close a measurement is to the true or accepted value.

20
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What is precision in measurements?

How reproducible a group of measurements is.

21
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What is percent error?

The difference between the observed value and the true value, expressed as a percentage.

22
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What is the observed value?

The value obtained from performing an experiment.

23
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What is the true value?

The actual or theoretical value found in literature.

24
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What is the International System of Units (SI)?

The modern form of the metric system developed in 1960.

25
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What is an ampere?

The unit that measures the amount of electric charge passing a point in a circuit per second.

26
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What is a terameter?

A unit of length equal to 10^12 meters.

27
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What does the SI mnemonic represent?

The order of SI prefixes from tera to pico.

28
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What is the rule for arithmetic operations with units?

Quantities must have the same units for addition and subtraction.

29
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What is a conversion factor?

A ratio that represents equality between two units.

30
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How do conversion factors affect measurements?

They do not change the value of a measurement.

31
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What is dimensional analysis?

A method using conversion factors and unit-labeled numbers to solve problems.

32
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What is the first step in solving a conversion problem?

Identify the unknown, including its units.

33
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What should you do after identifying the unknown in a conversion problem?

Choose a starting point.

34
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What is the purpose of listing needed conversion factors?

To multiply the starting measurement by them.

35
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What should you do to the units in dimensional analysis?

Cancel unwanted units until the correct ending unit remains.

36
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What is the equation used for heat calculations?

Q = mcΔT.

37
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What does 'm' represent in the heat calculation equation?

The mass of the substance, measured in grams.

38
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What does 'c' represent in the heat calculation equation?

The specific heat of the substance.

39
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What does 'ΔT' represent in the heat calculation equation?

The change in temperature.

40
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What is significant figures?

All digits known with certainty plus one estimated or uncertain digit.

41
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What controls the number of digits reported in a calculated answer?

Significant figures.

42
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What is the Pacific-side rule for counting significant figures?

Start on the left, move to the first nonzero digit, and count that digit and everything to the right.

43
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What is the Atlantic-side rule for counting significant figures?

Start on the right, move to the first nonzero digit, and count that digit and everything to the left.

44
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How many significant figures are in 36.600?

Five significant figures.

45
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How many significant figures are in 36,600?

Three significant figures.

46
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What is the multiplication and division significant-figure rule?

The answer must have the same number of significant figures as the original value with the fewest significant figures.

47
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What is the addition and subtraction significant-figure rule?

The answer must have the same number of decimal places as the least precise number in the calculation.

48
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What is the answer to 36 cm Ɨ 1.03 cm?

37 cm².

49
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What is the answer to 12.11 + 18.0 + 1.013?

31.1.

50
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What are the three parts of a measurement?

Unit, magnitude, and uncertainty.

51
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Why are measurements inexact?

They always contain some degree of error.

52
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How are counted numbers different from measurements?

Counted numbers are exact, while measurements are inexact.

53
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How are units used in algebra?

Units can be added, subtracted, multiplied, divided, and canceled like algebraic variables.

54
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What is an uncertain digit?

The final digit of a measurement; it is estimated.

55
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What must you consider when counting significant figures?

Nonzero digits, leading zeros, trailing zeros, placeholder zeros, and whether a decimal is present.

56
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What is the method for heat calculations?

Write the equation, solve for the unknown, substitute numbers and units, and calculate the answer.

57
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What does it mean if measurements are accurate and precise?

Measurements are close to the accepted value and close to each other.

58
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What does it mean if measurements are accurate but not precise?

Measurements are close to the accepted value but spread apart from one another.

59
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What does it mean if measurements are precise but not accurate?

Measurements are close to one another but far from the accepted value.

60
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What does it mean if measurements are neither accurate nor precise?

Measurements are far from the accepted value and far from one another.

61
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What affects accuracy and precision?

The circumstances and the type of instruments used to make measurements.

62
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What is the formula for absolute error?

Absolute error = observed value minus true value.

63
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Can absolute error be negative?

Yes, absolute error may be positive or negative.

64
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What does a negative percent error indicate?

The observed value is below the standard value.

65
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What percent error should almost always be achievable?

Less than 10%.

66
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What is the SI system?

The International System of Units, which is the modern form of the metric system.

67
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When was the SI system developed?

1960.

68
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What is the purpose of the SI system?

To create a common set of units from which other measurements can be derived.

69
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What is the SI base unit for length?

Meter, m.

70
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What is the SI base unit for mass?

Kilogram, kg.

71
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What is the SI base unit for time?

Second, s or sec.

72
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What is the SI base unit for temperature?

Kelvin, K.

73
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What is the SI base unit for amount of substance?

Mole, mol.

74
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What is the SI base unit for electric current?

Ampere, A.

75
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What is the SI base unit for luminous intensity?

Candela, cd.

76
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What is the SI derived unit for area?

Square meter, m².

77
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What is the SI derived unit for volume?

Cubic meter, m³.

78
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What is the SI derived unit for velocity?

Meter per second, m/s.

79
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What is the SI derived unit for acceleration?

Meter per second squared, m/s².

80
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What is the SI derived unit for density?

Grams per cubic centimeter, g/cm³.

81
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What is the SI derived unit for energy?

Joule, J.

82
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What is the SI derived unit for pressure?

Pascal, Pa.

83
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What does the SI-prefix mnemonic represent?

Tera, giga, mega, kilo, hecto, deca, base unit, deci, centi, milli, micro, nano, and pico.

84
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What is the main goal of dimensional analysis?

Cancel all unwanted units so that only the desired unit remains.

85
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What is the first step in a conversion problem?

Identify the unknown and its units.

86
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What is the last step in a conversion problem?

Check whether the answer makes sense.

87
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What should you do if the temperature is given in Fahrenheit?

Convert it to Celsius before using the specific-heat equation when the specific heat is given in joules per gram-degree Celsius.