Mole Concept

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Last updated 2:41 AM on 11/19/25
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55 Terms

1
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What is precision?

Degree of exactness or reproducibility in measurements.

2
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What is accuracy?

How close data is to the true or accepted value.

3
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How do precision and accuracy differ?

Precision = consistency; Accuracy = correctness vs known value.

4
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In multiple trials, what does accuracy refer to?

How close the average (mean) of trials is to the true value.

5
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What does the bull's-eye represent in the dartboard analogy?

The true value.

6
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In the dartboard analogy, what do darts represent?

Experimental measurements.

7
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Describe "accurate and precise" on the dartboard.

Darts tightly clustered at the center (true value).

8
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Describe "precise but inaccurate" on the dartboard.

Darts tightly clustered away from center.

9
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Describe "imprecise but accurate average" on the dartboard.

Darts scattered but their average is near center.

10
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When reading lab instruments, how far should you read?

Read to the last place you can clearly see.

11
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What is a "good faith estimate" in measurement?

Estimating one extra digit beyond the smallest marked division.

12
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Which unit system is recommended for precision?

Use metric units for precise measurement.

13
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Pencil example: visible past 0.6 but not on 0.7 — acceptable answers?

9.66 cm–9.69 cm are acceptable; most appropriate: 9.69 cm.

14
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Which glassware gives more decimal places: beaker or graduated cylinder?

Graduated cylinder provides more decimal places (more precise).

15
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How should you read the meniscus?

Read the bottom of the curved liquid surface at eye level.

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Example meniscus reading: which is correct, 7.3 mL or 7.38 mL?

7.3 mL — instrument increment is 0.2 mL, so report to that precision.

17
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Beaker precision and use?

±5%\pm 5\% estimation — use for approximate volumes.

18
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Graduated cylinder precision and use?

0.1–0.2 mL increments — use for precise volume measurements.

19
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Digital instruments: how are last digits treated?

Computer already estimates the last digit; record exactly what's displayed.

20
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If a digital scale shows 5.67 g, how to record it?

Record 5.67 g — do not estimate beyond the display.

21
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What is dimensional analysis?

Converting units while keeping the same quantity by canceling units.

22
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What fundamental trick does dimensional analysis use?

Multiply by 1 in the form of conversion ratios (unit fractions).

23
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Example conversion principle: how to convert inches to feet?

Multiply by (1 ft/12 in)(1 \text{ ft} / 12 \text{ in}); units cancel leaving feet.

24
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Why does division by a conversion factor work?

Units cancel when the same unit appears in numerator and denominator.

25
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How to convert 144 in to ft?

144 in×(1 ft/12 in)=12 ft144 \text{ in} \times (1 \text{ ft} / 12 \text{ in}) = 12 \text{ ft}.

26
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How do you convert 1.0 year to seconds (multi-step)?

Year \rightarrow days \rightarrow hours \rightarrow minutes \rightarrow seconds, multiplying by each unit ratio.

27
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Chemical application example: 3 mol H₂ → 2 mol NH₃. How much NH₃ from 4.65 mol H₂?

4.65×(2/3)=3.10 mol NH34.65 \times (2/3) = 3.10 \text{ mol NH}_3.

28
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Dimensional analysis checklist — first step?

Start with the given quantity.

29
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Dimensional analysis checklist — next step?

Choose conversion ratios that cancel unwanted units.

30
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Dimensional analysis checklist — calculation step?

Multiply numerators and divide denominators; ensure units cancel.

31
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Does dimensional analysis change the amount?

No — it only changes how the quantity is expressed (units).

32
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What is a mole?

SI unit for amount of substance; like a chemical "dozen" on a huge scale.

33
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Avogadro's number value?

6.022×10236.022 \times 10^{23} particles per mole.

34
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What does 1 mol represent for any substance?

6.022×10236.022 \times 10^{23} atoms, molecules, ions, or particles of that substance.

35
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How to find molar mass from the periodic table?

Sum each element’s atomic mass ×\times its subscript in the formula.

36
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Molar mass example: H₂O — what is total molar mass?

H: 2×1.008=2.0162 \times 1.008 = 2.016; O: 16.00total18.015 gmol116.00 \rightarrow \text{total} \approx 18.015 \text{ g}\cdot\text{mol}^{-1}.

37
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What is the mole-particle conversion factor?

1 mol=6.022×10231 \text{ mol} = 6.022 \times 10^{23} particles.

38
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How do you convert moles to grams?

Use molar mass (g/mol): grams = moles ×\times molar mass.

39
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What is the molar volume at STP?

1 mol gas=22.4 L1 \text{ mol gas} = 22.4 \text{ L} at STP.

40
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Example: convert 5.2 Mcal to calories — what's the calculation?

5.2 Mcal×106 cal/Mcal=5.2×106 cal5.2 \text{ Mcal} \times 10^6 \text{ cal/Mcal} = 5.2 \times 10^6 \text{ cal}.

41
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How do mole ratios arise in stoichiometry?

From coefficients in a balanced chemical equation.

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Stoichiometry example: interpret 2 H₂ + 1 O₂ → 2 H₂O.

2 mol H<em>22 \text{ mol H}<em>2 react with 1 mol O</em>21 \text{ mol O}</em>2 to produce 2 mol H2O2 \text{ mol H}_2\text{O}.

43
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Propane combustion example: steps to find moles CO₂ from 98.0 g C₃H₈?

Find molar mass of C<em>3H</em>8\text{C}<em>3\text{H}</em>8, convert grams \rightarrow moles, use mole ratio to get CO2\text{CO}_2 moles.

44
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Molar mass of C₃H₈ (from notes)?

C: 3×12.01=36.033 \times 12.01=36.03; H: 8×1.008=8.0648 \times 1.008=8.064; total 44.094 gmol1\approx 44.094 \text{ g}\cdot\text{mol}^{-1}.

45
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Result from 98.0 g C₃H₈ → moles C₃H₈ (notes)?

98.0 g/44.094 gmol12.22 mol C<em>3H</em>898.0 \text{ g} / 44.094 \text{ g}\cdot\text{mol}^{-1} \approx 2.22 \text{ mol C}<em>3\text{H}</em>8.

46
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Using reaction C₃H₈ + 5 O₂ → 3 CO₂ + 4 H₂O, CO₂ moles produced from 2.22 mol C₃H₈?

2.22×(3/1)6.66 mol CO22.22 \times (3/1) \approx 6.66 \text{ mol CO}_2.

47
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Quick reference: Avogadro's number symbol and value?

Na=6.022×1023N_a = 6.022 \times 10^{23} particles/mol.

48
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Quick reference: molar volume symbol and value?

Vm=22.4 L/molV_m = 22.4 \text{ L/mol} (at STP).

49
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Quick reference: gram-to-mole factor?

Use molar mass (g/mol) to convert grams \leftrightarrow moles.

50
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Why divide by 12 when converting inches to feet?

Because 12 in=1 ft12 \text{ in} = 1 \text{ ft}; using (1 ft/12 in)(1 \text{ ft} / 12 \text{ in}) creates a unit fraction equal to 1.

51
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What three mole relationships are foundational for stoichiometry?

Particles\leftrightarrowmoles (Avogadro), mass\leftrightarrowmoles (molar mass), reaction stoichiometry (balanced eqns).

52
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Decomposition of KClO₃ example — main solution pathway?

Convert given mass \rightarrow moles via molar mass, use mole ratio from equation, compute product moles.

53
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In lab aluminum-foil experiment, what intermediate and final insights are noted?

Intermediate steps yield small numbers; final foil length will exceed 200 cm.

54
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General approach for multi-step lab stoichiometry problems?

Convert mass\leftrightarrowmoles\leftrightarrowother units using dimensional analysis and mole ratios; proceed stepwise.

55
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How to do Dimensional Analysis with Elements

  1. Write the balanced reaction (given):
      3 H2 → 2 NH3

  2. Identify the mole ratio (from coefficients):
      2 mol NH3 / 3 mol H2

  3. Multiply by the conversion factor by the given amount of H2 (4.65)

           4.65 mol H2 × (2 mol NH3 / 3 mol H2)

  1. Do the arithmetic (step-by-step):
    4.65 × 2 = 9.30
    9.30 ÷ 3 = 3.10


3.10 mol NH3