title
stringlengths 8
78
| text
stringlengths 3
643
|
---|---|
Rate Law .txt | Let's plug in 0.5 for this guy, 0.5 for this guy, and 0.2
for our rate of reaction, the forward direction. |
Rate Law .txt | So we plug these guys in and we solve for KF and we get 0.002 divided by zero. |
Rate Law .txt | Five 0.5 times 0.05 gives us 0.08. |
Rate Law .txt | So that means our KF, our rate constant for this reaction going this way is 0.8. |
Rate Law .txt | So now we plug this into our reaction and we find the final rate law to be the rate of our four reaction is equal to 0.8 times the concentration of our methyl acetate to the first power. |
Rate Law .txt | Times the concentration of our hydroxide to the first power. |
Rate Law .txt | Now, let's think about it. |
Rate Law .txt | So our initial concentration increases and that increase increases our initial rates. |
Rate Law .txt | Why is that? |
Rate Law .txt | Well, think about it. |
Rate Law .txt | The only way that these guys react is if they collide. |
Rate Law .txt | And if you increase the concentration of either guy, we have more collisions happening. |
Rate Law .txt | And if there are more collisions happening, that means our rate should increase. |
Rate Law .txt | In other words, these guys will convert quicker to our products from the reactants. |
Rate Law .txt | Now, likewise, if you decrease either concentration, our rate should decrease because we have less collisions occurring. |
Rate Law .txt | So our rate constant will be less and therefore our rate will be less. |
Molarity Example .txt | One of the different ways that people could measure the concentration of a solution is using molarity. |
Molarity Example .txt | What is molarity? |
Molarity Example .txt | Molarity is represented by the capital letter M, and it has the unit moles of solid over volume of solution. |
Molarity Example .txt | And this includes the volume of both the solvent and the solid. |
Molarity Example .txt | Now let's do an example using molar. |
Molarity Example .txt | The question tells us that we have 0.6 liters of a three molar solution. |
Molarity Example .txt | We need to find the number of liters that we need to add to go from three molar to a one molar solution. |
Molarity Example .txt | So we're diluting. |
Molarity Example .txt | Whenever we dilute, we want to keep the number of solid the same. |
Molarity Example .txt | We want to increase the number of solids. |
Molarity Example .txt | So this is our current situation. |
Molarity Example .txt | We have a three molar solution where the red dots are the solid, blue dots are the solid. |
Molarity Example .txt | We want to go from a three molar to a one molar solution. |
Molarity Example .txt | So we need to ask ourselves, how many more blue dots do we need to add to go from a three molar to a one molar? |
Molarity Example .txt | So since the number of red dots stays the same, we need to find the constant. |
Molarity Example .txt | The constant here is the number of moles of solute. |
Molarity Example .txt | To find the number of moles of solute, we take 0.6 liters and we multiply it by three molar. |
Molarity Example .txt | 0.6
liters times three moles of solute over liters. |
Molarity Example .txt | The L's cross out 0.6 times three. |
Molarity Example .txt | We get 1.8 moles of solution. |
Molarity Example .txt | Now, we found the number of red dots or the moles of red dots. |
Molarity Example .txt | Now, our goal is a one molar solution. |
Molarity Example .txt | So we set up an equation. |
Molarity Example .txt | One molar is equal to the thing that stays constant, one moles of solution. |
Molarity Example .txt | Over what the amount? |
Molarity Example .txt | We already have 0.6 liters plus the amount we need to add the mount of blue dots that we need to add to the system to get one molar solution. |
Molarity Example .txt | Okay, now we do a little bit of algebra, and we get x equals 1.2
liters of solvent. |
Molarity Example .txt | In other words, we need to add 1.2 liters worth of blue dots to get a one molar solution. |
Sp2 Hybridization.txt | So in the previous lecture, we began our discussion on hybridization and we develop sphybidized orbitals. |
Sp2 Hybridization.txt | So we essentially took one S orbital, we took one P orbital, we combine them, and we formed two different sphypedized orbitals. |
Sp2 Hybridization.txt | Now we're going to look at SP two hybridized orbitals. |
Sp2 Hybridization.txt | So let's suppose we want to construct a BH three molecule. |
Sp2 Hybridization.txt | Now, in order to construct this molecule, we need three H atoms and one boron atom. |
Sp2 Hybridization.txt | Now, boron has five protons, so has five electrons. |
Sp2 Hybridization.txt | Two go into the one S, two go into the two S, and one goes into the two piece. |
Sp2 Hybridization.txt | So we have three balanced electrons. |
Sp2 Hybridization.txt | Now, the H atom each has one electron. |
Sp2 Hybridization.txt | So the one electron goes into the one S orbital. |
Sp2 Hybridization.txt | Now, before these atoms can combine to form, our BH three molecule hybridization of boron must take place. |
Sp2 Hybridization.txt | The question is, how many hybrid orbitals should boron form before this molecule can be created? |
Sp2 Hybridization.txt | The answer lies in this molecule itself. |
Sp2 Hybridization.txt | How many times does boron bond two H? |
Sp2 Hybridization.txt | Well, since there's one boron and three H atoms, that means there are three different orbitals. |
Sp2 Hybridization.txt | So that means we must develop three hybrid orbitals. |
Sp2 Hybridization.txt | So that means we can no longer use SP hybridization, because SP hybridization produces only two hybrid orbitals. |
Sp2 Hybridization.txt | And we need three, as we see in this case here. |
Sp2 Hybridization.txt | So that means we're not combining S and P, but we're combining three orbitals. |
Sp2 Hybridization.txt | And these three orbitals are the two S orbital, the two PX orbital, and the two PY orbital. |
Sp2 Hybridization.txt | So we combine these atomic orbitals of the boron atom, and we form three identical SP, two orbitals or hybrid orbitals. |
Sp2 Hybridization.txt | And these guys look like this hybrid orbital here. |
Sp2 Hybridization.txt | The only difference is they all lie in different directions. |
Sp2 Hybridization.txt | So they point in different directions. |
Sp2 Hybridization.txt | So that means because we're combining two P orbitals and one two S orbital, we're going to have 66% P character and 33% S character. |
Sp2 Hybridization.txt | So now that we formed the three different hybrid orbitals, we are ready for these orbitals to interact with the one S orbitals of the H.
So we take three one S orbitals, we combine them with three SP two orbitals, and we form the following picture. |
Sp2 Hybridization.txt | So here we have our boron atom. |
Sp2 Hybridization.txt | The nucleus is in the middle here. |
Sp2 Hybridization.txt | It's not shown. |
Sp2 Hybridization.txt | We have one SP hybridized orbital pointing into the page into the board, and it's bonding to one of the S's. |
Sp2 Hybridization.txt | One is coming out of the board, and that is bonding to a second one S orbital. |
Sp2 Hybridization.txt | And a third is lying on the board, and it's bonding with a third one S orbital. |
Sp2 Hybridization.txt | And here we have our BH three molecule that also looks like this. |
Sp2 Hybridization.txt | So once again, the boron nucleus, one bond is coming out of the page. |
Sp2 Hybridization.txt | The second bond is going into the page, and the third is going this way. |
Sp2 Hybridization.txt | Now, if we grab the XYZ axis, we see that this molecule lies on the same plane. |
Sp2 Hybridization.txt | All the bonds lie on the same plane. |
Sp2 Hybridization.txt | So that means since we have three angles, each angle must be 120 degrees. |
Sp2 Hybridization.txt | So, once again, let's review. |
Sp2 Hybridization.txt | So what is an SP two hybridized orbital? |
Sp2 Hybridization.txt | Well, an SP two hybridized orbital is simply the combination of three different atomic orbitals found within an atom. |
Sp2 Hybridization.txt | In this case, it was the Boron atom. |
Sp2 Hybridization.txt | When these three different atomic orbitals combined, they form identical hybrid orbitals. |
Sp2 Hybridization.txt | Remember, the amount of orbitals that go into the combination must equal to the amount of hybrid orbitals we form. |
Sp2 Hybridization.txt | So if we include three if we input three we you must produce three orbitals. |
Polyprotic Acids .txt | Now, as of now, we've only really spoken about monoprotic acids. |
Polyprotic Acids .txt | Now, monoprotic acid is an acid that can donate a single H plus ion. |
Polyprotic Acids .txt | Let's look at a few examples. |
Polyprotic Acids .txt | Hydrochloric acid, acetic acid, nitric acid, hydrobromic acid, hydrochloric acid, chloro acid, and perchloric acid are all examples of monopolic acids because they can all donate a single H plus ion. |
Polyprotic Acids .txt | Now let's look at the ionization of these acids in water. |
Polyprotic Acids .txt | Let's choose the hypothetical monopolic acid. |
Polyprotic Acids .txt | So let's choose Ha to be our acid. |
Polyprotic Acids .txt | And Ha will react in water to produce hydronium and a conjugate base. |
Polyprotic Acids .txt | Now, we've spoken about something called Ka, or the acid ionization concept. |
Polyprotic Acids .txt | If you don't know what K is, check out the link above. |
Polyprotic Acids .txt | But Ka is basically the product of the concentrations of the product. |
Subsets and Splits
No community queries yet
The top public SQL queries from the community will appear here once available.