1 / 31

Meet the Mole.

Meet the Mole. Moles. The mole is a unit of measurement. The unit can be defined in multiple ways. (We’ll learn 3 today.) In its simplest terms, it represents a specific number. Dozen = what number? Pair = what number? Baker’s dozen = what number? Mole = 6.02 x 10 23

dylan
Télécharger la présentation

Meet the Mole.

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. Meet the Mole.

  2. Moles • The mole is a unit of measurement. • The unit can be defined in multiple ways. (We’ll learn 3 today.) • In its simplest terms, it represents a specific number. • Dozen = what number? • Pair = what number? • Baker’s dozen = what number? • Mole = 6.02 x 1023 • Atoms are SUBmicroscopic. In order to have an amount large enough with which to really interact, we need quite a few atoms.

  3. Avogadro’s Number • 6.02x1023 • My pet mole is named Avogadro.

  4. Defining the Mole • Counting • Weighing • Amount of Space Needed

  5. Molar mass Example 6.5 • Some questions simply test your understanding of the definitions. • Calculate the molar mass of sulfur dioxide, a gas produced when sulfur-containing fuels are burned. • SO2 • S = 32.07 g • O = 2(16.00 g) • Total = 64.07 g/mol • Can also be expressed as 1 mol SO2 = 64.07 g

  6. Molar Mass Practice Problem 6.5 • Polyvinyl chloride, called PVC, which is widely used for floor coverings (“vinyl”) as well as for plastic pipes in plumbing systems, is made form a molecule with the formula C2H3Cl. Calculate the molar mass of this substance. • 62.49 g/mol

  7. Unit Conversion Example 6.3 • Most questions will require you to apply the definitions to convert from one unit to another. • Aluminum (Al), a metal with a high strength-to-weight ratio and a high resistance to corrosion, is often used for structures such as high-quality bicycle frames. Compute both the number of moles in a 10.0-g sample of aluminum.

  8. Unit Conversion Example 6.4 • A silicon chip used in an integrated circuit of a computer has a mass of 5.68 mg. How many silicon (Si) atoms are present in this chip? The average atomic mass for silicon is 28.09 amu.

  9. Unit Conversion Example • During cellular respiration, a cell releases 0.25 mol of O2 gas. What volume is needed to hold this gas?

  10. Partner PracticeBack together with 10 min left in class. 10-2 Practice Problems (1-3, 12-14, 17, 18, 23-25)

  11. Calculate the number of formula units in a 45.0 gram sample of FeO. Exit Question

  12. Problem-Based Learning Activity Exit Question Groups

  13. HIGHER LEVEL APPLICATIONS OF MOLE • Let’s make sure that we all understand how the particle vocabulary can complicate a problem. • Consider: Calculate the number of oxygen atoms in 3.5 g aluminum sulfate. • A few examples in your practice packet.

  14. Choose a partner. Work is due at the end of the period. MOLE THINK TAC TOE

  15. Percent Composition • The relative amounts of each element in a compound are expressed in percent composition. • AKA: percent by mass of each element • % of element = grams of element X 100 grams of compound

  16. Percent Composition Example 6.9 • Carvone is a substance that occurs in two forms, both of which have the same molecular formula (C10H14O) and molar mass. One type of carvone give caraway seeds their characteristic smell; the other is responsible for the smell of spearmint oil. Compute the mass percent of each element in carvone.

  17. Connecting Moles & Mass % to Chemical Formulas • Mass % is easily related to chemical formulas • The relationship of moles to chemical formulas requires a little more thought. • First, let’s learn two new vocabulary words.

  18. Type of Chemical Formula: Empirical Formula • Empirical formula: lowest whole number ratio of the atoms of the elements in a compound • Ionic compounds are criss-crossed and then reduced. Ionic compound formulas are nearly always empirical formulas. • Covalent compounds are not always reduced formulas. (Ex. C6H12O6) • Therefore, an empirical formula doesn’t have to be the same as the actual molecularformula of the compound.

  19. Empirical Formula • CH2O • Calculate the mass percent of each element. • C = 40% • H = 6.7% • O = 53.3% • Isn’t this the reduced formula for: C3H6O3, C4H8O4, C5H10O5, & C6H12O6 • The mass percent of each of these compounds is the same.

  20. Type of Chemical Formula: Molecular Formula • Molecular formula: actual formula for the compound which gives the composition of the molecule • Glucose shares an empirical formula with many compounds, but it has its molecular formula all to itself. • 6(CH2O) = glucose

  21. Applying the vocabulary • When an unknown compound is found, instruments can tell scientists the mass percent composition of the compound. • Calculations are required to convert that series of percentages into a chemical formula. • We start by converting to the empirical formula. • Situation: A white solid has been found on the floor of a government mailroom. Is it dangerous? • Step 1: Mass spectrometer analysis • 40.9 % Carbon • 4.58% Hydrogen • 54.5% Oxygen • Molar mass of 180 grams/mole • Step 2: Convert % to formula with simple calculations

  22. Calculating Empirical Formula Use a simple rhyme! • % to gram • Gram to mole • Divide by the smallest • Multiply ‘til whole. • Situation: A white solid has been found on the floor of a government mailroom. Is it dangerous? • Mass spectrometer analysis • 40.9 % Carbon • 4.58% Hydrogen • 54.5% Oxygen • Molar mass of 180 grams/mole

  23. Empirical Formula Example 6.11 • An oxide of aluminum is formed by the reaction of 4.151 g of aluminum with 3.692 g of oxygen. Calculate the empirical formula for this compound. • % to gram = IS DONE FOR YOU • Gram to mole = dimensional analysis • Let’s carry out the calculation on the board.

  24. Empirical formula Example 6.13 • A sample of lead arsenate, an insecticide used against the potato beetle, contains 1.3813 g of lead, 0.00672 g of hydrogen, 0.4995 g of arsenic, and 0.4267 g of oxygen. Calculate the empirical formula for lead arsenate.

  25. Empirical Formula Example 6.14 • The most common form of nylon is 63.68% carbon, 12.38% nitrogen, 9.80% hydrogen, and 14.4% oxygen. Calculate the empirical formula for nylon.

  26. Calculating Molecular Formula • Molecular Formula= n(empirical formula) (Remember 6(CH2O) = glucose) • We know how to calculate the empirical formula, but how do we know what number to multiply it by? n= actual formula mass/molar mass of empirical

  27. Molecular formula Example 6.15 • A white powder is analyzed and found to have an empirical formula of P2O5. The compound has a molar mass of 283.88 g/mol. What is the compound’s molecular formula?

  28. Molecular formula Practice Problem 6.15 • A compound used as an additive for gasoline to help percent engine knock shows the following percentage composition: • 71.65% Cl • 24.27% C • 4.07% H • The molar mass is known to be 98.96 g. Determine the empirical formula and the molecular formula for this compound.

  29. Problem-based learningday 1: forensic chemistday 2: Assistant medical examiner Mole Airlines

  30. The final product in protein metabolism is urea. Urea contains 20.00% C, 6.73% H, 46.65% N, and 26.64% O. The molar mass of urea is 60.07g/mol. Calculate the empirical formula and molecular formula. Warm up for Quiz

  31. Problem-based learningday 1: forensic chemistday 2: Assistant medical examiner Mole Airlines

More Related