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vApxjo9sAmI-026|E is 3/2 nRT. |
vApxjo9sAmI-027|For other systems like rubber, it's almost the same. |
vApxjo9sAmI-028|That is, energy changes and temperature changes are very often correlated, and in this case, they are. |
TZuRh_epSyI-000|Let's talk some more about bonding. |
TZuRh_epSyI-001|When two elements come together to bond, they can share electrons to fill their octets. |
TZuRh_epSyI-002|And when we write down elements and their electrons as dots to form bonds, we're writing down what's known as Lewis electron dot structures. |
TZuRh_epSyI-003|It was Gilbert Lewis who first proposed that eight electrons form a stable octet and the basis of much of bonding. |
TZuRh_epSyI-004|So let's look at a few examples. |
TZuRh_epSyI-005|Here's carbon bonded to four hydrogens. |
TZuRh_epSyI-006|And why does that occur? |
TZuRh_epSyI-007|Well, carbon has four valence electrons. |
TZuRh_epSyI-008|Hydrogen has one. |
TZuRh_epSyI-009|So if a carbon wants to fill its octet, it needs four more electrons. |
TZuRh_epSyI-010|Each hydrogen has one. |
TZuRh_epSyI-011|So if it bonds to four hydrogens it can get to its octet. |
TZuRh_epSyI-012|Carbon says I'll share one with you. |
TZuRh_epSyI-013|I'll share one with you. |
TZuRh_epSyI-014|I'll share one with you and one with you. |
TZuRh_epSyI-015|And what I'll end up with is a carbon with an octet. |
TZuRh_epSyI-016|And here, instead of the dots, I've drawn a single line to indicate the pair of electrons. |
TZuRh_epSyI-017|So carbon has two, four, six, eight electrons around it. |
TZuRh_epSyI-018|Each hydrogen has a pair of electrons. |
TZuRh_epSyI-019|And a pair is sufficient for hydrogen because hydrogen only goes up to two. |
TZuRh_epSyI-020|It fills up principal quantum level one. |
TZuRh_epSyI-021|And the maximum number of electrons there is two. |
TZuRh_epSyI-022|Now, there's some other examples. |
TZuRh_epSyI-025|Well, six on one and six on another is a total of 12. |
TZuRh_epSyI-026|How do these oxygens share 12 electrons so that each octet is fulfilled? |
TZuRh_epSyI-027|Well, here's the best way to do it. |
TZuRh_epSyI-028|I write the oxygens with a double bond. |
TZuRh_epSyI-029|Each of these lines represent two electrons that the oxygens are sharing. |
TZuRh_epSyI-030|So if I count up the electrons-- two, four, six, eight, 10, 12, that's the 12 valence electrons that I can use for bonding. |
TZuRh_epSyI-031|How did I share them? |
TZuRh_epSyI-032|Well, this oxygen can count two, four, six, eight in its octet. |
TZuRh_epSyI-033|And this oxygen can count two, four, six, eight in its octet. |
TZuRh_epSyI-034|The shared electrons can be counted on both atoms. |
TZuRh_epSyI-035|That's how nitrogen bonds as well. |
TZuRh_epSyI-036|Nitrogen, the molecule, is a 10 electron system. |
TZuRh_epSyI-037|Each nitrogen has five valence electrons. |
TZuRh_epSyI-039|We write the Lewis electron dot structure with a triple bond. |
TZuRh_epSyI-040|Here it is. |
TZuRh_epSyI-041|Nitrogen each sharing six electrons. |
TZuRh_epSyI-042|The total count is 10- two, four, six, eight, 10. |
TZuRh_epSyI-043|Those are all the valence electrons. |
TZuRh_epSyI-044|For each nitrogen it's two, four, six, eight, a stable octet. |
TZuRh_epSyI-045|Two, four, six, eight on the other nitrogen. |
TZuRh_epSyI-046|Now the octet rule is followed a lot of the time, but there are exceptions. |
TZuRh_epSyI-048|The boron trifluoride molecule is relatively stable, but boron only has six electrons around it. |
TZuRh_epSyI-049|But because it's not a stable octet, it turns out boron trifluoride as a molecule is very reactive. |
TZuRh_epSyI-050|Boron is looking to fill its octet. |
TZuRh_epSyI-051|In fact, boron trifluoride will react with ammonia. |
TZuRh_epSyI-053|When you mix boron trifluoride and ammonia, immediately they form a compound between the nitrogen and boron. |
TZuRh_epSyI-054|And a new molecule is formed. |
TZuRh_epSyI-055|And we'll see that in the demo lab. |
TZuRh_epSyI-056|Here's xenon with four florines bonded to it and two lone pairs. |
TZuRh_epSyI-057|That's two, four, six, eight 10, 12, 12 electrons around xenon. |
TZuRh_epSyI-058|That's an expanded octet, more than eight. |
TZuRh_epSyI-059|Elements that have larger nuclei have higher principle quantum levels they can access. |
TZuRh_epSyI-060|So xenon can go to d orbitals in higher principle quantum levels. |
TZuRh_epSyI-061|And it's not restricted to an octet it can expand its octet using extra orbitals for bonding. |
TZuRh_epSyI-062|The same thing with SF6. |
TZuRh_epSyI-064|So as you go below principle quantum level three, you get extra orbitals. |
TZuRh_epSyI-065|You don't have to satisfy yourself with just your s and p orbitals in an octet. |
TZuRh_epSyI-067|And that's stable. |
TZuRh_epSyI-068|But expanded octets are also explained by quantum mechanics. |
TZuRh_epSyI-069|It says as you go to higher principle quantum levels, you have more orbitals that you can use for bonding. |
DVeicfdiyQk-003|Here, we're not at that standard-state conditions. |
DVeicfdiyQk-004|We're at a different set of conditions. |
DVeicfdiyQk-005|We want to determine if that set of conditions is at equilibrium or will the reaction proceed towards products or reactants to reach equilibrium? |
DVeicfdiyQk-006|So we know the equilibrium constant is 41. |
DVeicfdiyQk-011|I can plug in the conditions I've been given. |
DVeicfdiyQk-015|So Q is less than K. That means-- less than k, that means the denominator must be too big. |
DVeicfdiyQk-016|The reactants are too big. |
DVeicfdiyQk-017|So I'm going to proceed toward products to get Q to equal k. |
DVeicfdiyQk-019|Now, I should anticipate that that's going to be negative. |
DVeicfdiyQk-020|Because I've already said the reaction is going to go towards products. |
DVeicfdiyQk-021|That means it has to proceed further downhill. |
DVeicfdiyQk-022|The reactant free energies are still too high compared to the product free energies. |
DVeicfdiyQk-035|So everything rings true. |
DVeicfdiyQk-036|I can calculate reaction quotients. |
nEniUpvACdY-000|Let's a get a chemical reaction and some data and see if we can determine the rate orders. |
nEniUpvACdY-001|So, what's the order with respect to the partial pressure of bromine gas in this chemical reaction? |
nEniUpvACdY-002|Hydrogen gas plus bromine gas makes hydrogen bromide gas. |
nEniUpvACdY-003|I have some data here, some possible rate orders. |
nEniUpvACdY-010|We're looking at a chemical reaction and some data and trying to determine rate orders. |
nEniUpvACdY-011|So our chemical reaction hydrogen gas bromine gas goes to hydrogen bromide, and some data for initial partial pressures and rates. |
nEniUpvACdY-015|When I quadruple the concentration of bromine, holding everything else constant, the rate doubles. |
nEniUpvACdY-016|So if I'm going to write down a rate law, it sounds like the rate should be proportional to Br2 to the 1/2 power, the square root. |
nEniUpvACdY-017|Quadruple the concentration gives you a doubling of the rate. |
nEniUpvACdY-018|Well, as long as we're here, what about hydrogen? |
nEniUpvACdY-019|Can we figure that out too, the power with respect to hydrogen or the order with respect to hydrogen? |
nEniUpvACdY-021|And when I double the H2 partial pressure, I double the rate holding the Br concentration constant. |
nEniUpvACdY-022|So that's constant, doesn't matter, folded into the rate constant. |
nEniUpvACdY-023|Doubling this doubles that, so that should be a power of one. |
nEniUpvACdY-024|So what it looks like is our overall power is 1 and 1/2, or 3/2, the overall order of the rate is 3/2. |
nEniUpvACdY-025|We just asked for the order with respect to Br2. |
0JyN9PH2oNg-000|Water can act as an acid or a base. |
0JyN9PH2oNg-001|Water can react with itself, one molecule acting like an acid, another acting like a base, to form H3O+. |
0JyN9PH2oNg-002|When this water molecule donates a proton to this water molecule, I'll form an H3O+ and leave behind an OH-. |
0JyN9PH2oNg-007|So the equilibrium expression for the autodissociation of water is the product of H3O+ and OH- concentrations. |
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