This is a cooperative effort of our period 3 class to document what occurs in class on a daily basis. This is "our book", written by us, for us (and for whomever else stops by). Each day, one student is the "scribe". Before the next class, that student "adds a post" in which he/she explains what happened in class. Concepts must be explained and documented. Examples, diagrams, graphs, scanned worksheets, links, photos or videos (taken with a camera or cell phone) can be included.
Monday, January 31, 2011
Defining Entropy
Next we went over pages 33-34 in our packets. This was once a reading sheet for webassign so the answers are as follows:
1) Independent of external agencies
2)C
3)B
4)B
5)A,D,E
6)B
7)A
8)A
9)C
10)B
11)B
12)C
13)A
14)B
15)D
16)C
17)A
18)iNCORRECT: The student did not take into account the number of moles that pertained to each molecule
19)E
While going over the reading sheet, Mr.H told us a few concepts that we should keep in mind for the test. One of which was that when there is a negative enthalpy change (-delta H) the reaction is most likely spontaneous. We also went over how to calculate change in entropy or delta S. This took no more than 2 minutes because as you will notice in the reading, the equation for delta H and delta S are identical! This means that find the sum of all products minus the sum of all reactants (in terms of entropy) will provide you with your delta S. Another concept that is important to take note of is that if the system does not lower its energy in a reaction and the universe does not higher its entropy, that specific reaction will never take place spontaneously.
Next, we did pages 19 and 20 as a class. The questions on this sheet were very straight forward with one key concept on page 19. This is that if a reaction has a positive delta S (or increase in entropy) then that reaction is favorable to occur spontaneously under the given conditions, and vice versa. Although this was true for problems 4 a b c d and e, a positive entropy change does not automatically mean a spontaneous reaction. The two driving factors that determine whether or not a reaction is spontaneous are 1) increase in entropy and 2) decrease in enthalpy. This was a main idea of today's lesson. We continued on to finish problems 6a and 7 on page 20. The process of finding the answer of 6a (-21.2 J/K) is the exact same as finding the change in enthalpy (sum of products entropy - sum of reactants entropy). Finally, number 7 was focused on determining whether or not a reaction was spontaneous. Those that had 1 of the 2 driving factors of determining spontaneity had insufficient information to determine whether or not the reaction would be spontaneous. Those that had none of the 2 factors were not spontaneous. Those that had both, of course, were spontaneous.
Lastly, we began our TC10) Hess's Law Lab that will utilize both entropy and enthalpy change. Today we obtained only general information regarding the reaction of Hydrochloric acid and magnesium, but tomorrow we will utilize the entropy and enthalpy equations. Good Luck!
Friday, January 27
Thursday, January 27, 2011
Thursday, January 27th, 2011
Next, Mr. H projected Emma's blog on the screen and went over the specific heat for each phase of thermochemistry and other main ideas. He also talked about how Emma's blog was very useful, because it explained how to do phase change calculations very well. If you are someone who is confused about phase change calculations and heating curves, i would recommend that you refer to Emma's blog.
After going over Emma's blog, Mr. H had the everyone open their packets to page 15. He reiterated the idea that if you lower the pressure around an element, then you can boil it; just like yesterday's demo. Mr. H then focused the rest of his time on page 15 to go over some of the answers and explain how to use the graph. He explained to the class, while using the graph, that at any given temperature, if you were to increase the pressure, then, an element would change its phase to either a solid or liquid (depending on the temperature of course). He also explained how if you were to decrease the pressure while at any temperature, then that element would turn to gas. For those of you who are still confused on how to use the graph on page 15, i would recommend trying to do problem #2 on page 15. For instance, if you want to find the phase type of an element when its pressure is 1atm and its temperature is 300°C, the answer would be a liquid. You would find this answer by using your finger and going along the x-axis and finding 300°C, then you would use your finger and go up the y-axis until you found 1atm. Then, you would slide your finger from the y-axis, to the right until you got to the point where 1atm and 300°C met. From there, you would look at which part of the graph you were in (solid,liquid,gas) and then record that answer. Its pretty simple once you understand how to do it.
After Mr. H explained how to use the graph, he then worked with the class on problems #3-5 and then he had the class do the rest on our own. the answers are as followed:
#3) Solid
#4)100°C
#5) 450°C
#6)175°C
#7) T=100°C P=0.70atm
#8) No, because although it is in the liquid state, its minimum temperature would have to be 100°C
#9) Melting
#10) 1st: Condensation 2nd: Freezing
After going over the answers in class, Mr. H then prepared a demo for the class. Prior to the demo occurring, he got dry ice (CO2 as a solid) from a container and then went around the class and had some students hold it. He warned that you can't hold the dry ice for too long because then it would burn your hand, so he advocated that students should hold it as if they were holding a hot potato. He then proceeded to crush it up, put the crushed up pieces in what seemed to be a pill capsule and then closed the lid of the capsule while using pliers. This demo was significant because it showed the transfer of heat from the water to the dry ice in the capsule (endothermic). Mr. H was also trying to demonstrate how an element could reach the triple point in a reaction. Mr. H then proceeded to put the capsule of dry ice in a beaker of water while holding the capsule with a pair of pliers. At first, bubbles began to escape from the capsule, after a couple seconds, there was a mini-explosion. That occurred because enough pressure built up inside the capsule and when it couldn't hold any more, it caused this mini explosion to occur.
After doing this lab, Mr. H had everyone turn their packets to page 17. Once everyone did, he began to talk about Spontaneity, what it means, and what it would look like with real world examples. It is important to note that Spontaneity= reactions that occur naturally (once activated). Also, there are 2 factors to be considered, and they are:
- Enthalpy Δ (ΔH)
- Entrapy Δ (ΔS)
Next, Mr. H had us answer questions #1-2. The answers are as followed:
a) NS
b) S
c) NS
d)NS
e)S
f) NS
g)S
h)NS
i)S
#2) Tosh, because not all exothermic reactions are spontaneous
Once we finished talking about page 17, Mr. H did a special demo for the class. Mr. H prepared the demo by using Jovan's water bottle, then putting a lot of crushed up dry ice inside it and then closing the water bottle with the cap. Enough pressure built up inside the water bottle, and the outcome was similar to this:
Wednesday, January 26, 2011
Wednesday, January 26, 2011
Tuesday, January 25, 2011
Tuesday, January 25, 2011
1. False
2. B
3 D
4. C
5. B
6. D
7. A
8. B
9. D
10. True
11. A, B, C
12. D, A, C, B
13. A
14. A
Subsequently, Mr. H told us to get out our lab notebooks while we looked at Daria's blog. As he read through it, he explained to us what was happening at the molecular level during state changes of water. First, the particles in the solid crystal lattice begin to vibrate when thermal energy (heat) is added (temperature increase). They wiggle more and more violently until they turn into a puddle (liquid). The fluid particles have small intermolecular forces and are relatively close together. When heat is added, they begin to vibrate and move about the puddle until so much kinetic energy is gained that the molecules "pop" out of the puddle and "fly" (as Matt said) because they are now a gas. Particles in a gas are far apart and if one were to walk through gas, there would be no resistance. Particles in a liquid are semi-close to each other and if one were to walk through liquid, there would be slight resistance. However, particles in a solid are very close together and if one were to walk through a solid...they wouldn't! Mr. H reminded us: "You can never walk through a solid."
- A plateau does not equal [Delta] T
- Melting point and freezing point are the same temperature! For lauric acid, it's 44 degrees Celsius
- Plateau = mix of solid/liquid or liquid/gas
After discussing this, Mr. H gave us 5 minutes to work on the conclusion. Then, he said that there would be a demo in the back of the class later on involving boiling water and capturing the emitted gas.
Even more after, we turned to page 13 in our Thermochemistry packets. First, we did numbers 1-13:
1. D E F
2. A
3. F
4. NONE
5. A
6. D
7. D E F
8. E
[oops, where's the 9?]
10. B
11. E
12. C
13. D
The bottom of page 13 is as Mr. Henderson said "basically lab TC9" except with water. The labels for the diagram are: 1 - solid, 2 - solid/liquid (0 degrees), 3 - liquid, 4 - liquid/gas (100 degrees), 5- gas. Then, we turned to the next page (14) where we completed questions 15-28:
15. 2, 4
16. 4
17. 1
18. 2
19. 2
20. 2
21. 4
22. 5
23. 2
24. 3
25. 4
26. 1, 3, 5
27. 2
28. 4
We migrated to the back of the room to finish the demo. Mr. H connected a thin copper pipe to the flask with the boiling water. We observed as steam spewed from the end. We thought this was gas. NO! It was water!!!!!!! As the gas traveled through the pipe, it cooled back to liquid state. Mr. H then put the burner under the pipe. He showed us that this was real gas. It was SO hot that he could light a match! Then he placed a paper at the end, which he burned "I'M HOT" into. Then the bell rang.
Homework: WebAssign Due Thursday the 27th, page 15 in packet
Monday, January 24, 2011
Monday January 24, 2011
Wednesday, January 12, 2011
On the board were notes on using ΔHf values to calculate heats of reaction. They were the following:ΔH RXN = Sum of ΔH°f products – Sum of ΔH°f reactants
What the above basically means is that the heat of reaction from any reaction is equal to sum of the heats formation values for reactants subtracted from those of the product.
Next we moved to page 9 in our packets and we started on number 2. The problem was the following:
The space shuttle orbiter utilizes the oxidation of methyl hydrazine by dinitrogen tetroxide can be used as an oxidizing agent. The balanced equation for the reaction is:
5N2H4(l) + 4N2H3CH3(l) -----------------> 3N2(g) +4H2O(g),
Determine the heat of the reaction.
What we did first was move the product side in the reaction over. Next we looked at the chart and we found the ΔH°f values of the compounds and in this N2 was 0 because it was an element in its natural state. For H2O in a GAS state the chart said it was -242 kJ/mol. Then we moved on to the reactant part of the equation. We found the ΔH°f values for the reactants and we multiplied them by the coefficients attached to each one of the compounds. So for this problem we had to multiply -20 kJ/mole by 5 for the 5N2H4(l) and that is -100 kJ/mole. Next we found that the heat formation values of N2H3CH3(l) were 54 kJ/mole, and because the compound was accompanied with a molar number of four, you have to multiply 54 by 4 to get 216 kJ/mole. When you add the two heat formation numbers you get -46 kJ/mole. Finally to finish the problem you subtract the first sum from the second one. So it would be -242 - -46 and you get -196 kJ/mole and that would be your answer.
Then we also did #3 following and if you weren’t here that one would be good practice. Next we looked at Wills blog and Mr. Henderson briefly went over its content.
We then went back to our packets and looked at page 11 and started with #2. The problem was the following:
Calculate the ΔH for: C(s) + 2 H2(g) → CH4 (g)
Given: C(s) + O2(g) → CO2 (g) ΔH = -394 kJ
2 H2(g) +O2(g) → 2 H2O (l) ΔH = -572 kJ
CH4(g) + 2O2 (g) → CO2 (g) + 2 H2O ΔH = -890 kJ
To solve the problem you basically have match up variables that aren’t in the model equation (the one on top) and cancel out the ones that aren’t by either switching around the product and reactants or by multiplying the whole equation by a number to put coefficients to the numbers could match up and cancel out. Then by adding up the ΔH of the equations to finally end up with the model one you wanted and that will be the answer to the problem which in this case is ΔH = -76 kJ. We finished the class by working on our labs TC4.
Monday, January 10, 2011
Monday, January 10
Answers:
1. C
2. B
3. C
4. C
5. B & C
6. False - The enthalpy value is relative to those values of other substances
7. B
8. A
9. To give off 185 kJ of heat
10. B
- B
- 370 kJ
- 1998 kJ
11. a. 6232.1 kJ
b. 91.0 kJ
12. D
13. B
14. D
15. 790 kJ
16. A
17. 40.64 kJ
18. (Delta)H4 = 40 kJ
Then it was time to learn about something new, Hess's law. We flipped to page 11 of our packet. Mr. H told us that this section of the unit would be one of the harder sections. But he also mentioned that it was a bit like algebra. 2 of my favorite things! Chemistry and algebra! But the way you would solve the problems went something like this.
1. Calculate (Delta)H for: 2C(s) + O2(g) --> 2CO2(g) (Delta)H = -393.5 kJ
Now to do this, we had to find a way to combine the formulas, like in algebra. In this situation, we multiplied all of the coefficients in the first formula by 2, and we flipped the second formula around making the (delta)H positive 566.
2C(s) + 2O2(g) --> 2CO2(g) (delta)H = -787 kJ
2CO2(g) --> 2CO(g) + O2(g) (delta)H = +566 kJ
and the result.
2C(s) + O2(g) --> 2CO2(g) (delta)H = -221kJ
2. Calculate (Delta)H for: 4Al(s) + 3MnO2(s) --> 2Al2O3(s) + 3Mn(s)
Now to solve this one we flipped the second formula and multiplied it by 3.
4Al(s) + 3O2(g) --> 2Al2O3(s) (delta)H = 3352 kJ
3MnO2(s) --> 3Mn(s) + 3O2(g) (delta)H = 1563 kJ
and the result.
4Al(s) + 3MnO2(s) --> 2Al2O3(s) + 3Mn(s) (delta)H = 4915 kJ
We finished the day with a lab. The lab was the "Heat of Formation Lab"
Purpose: To use calorimetry to determine the heat of formation of calcium hydroxide (knowing that the heat of formation of H2O(l) is -286 kJ)
Tomorrow in class we will discuss the calculations, but these are the results my group got.
Volume of H2O: 100 mL
Mass of Ca: 2.0g
Initial temp. of H2O: 21.6 degrees Celsius
Final temp of H2O: 53.3 degrees Celsius
And here's a picture of what the reaction looked like. It is a bit unclear, but the reaction was a bit hard to see in real life due to all the steam.
Today would not have been a very good day to miss, because I think it's we all had fun doing this lab today.
Sunday, January 9, 2011
Friday, January 6th
Thursday, January 6, 2011
Thursday, January 6, 2011
Wednesday, January 5, 2011
Wednesday, Janurary 5, 2011
1-A
2-B
3-A
4-A,E
5-B
6-A
7-False
8-D
9-D
10-A,C
11-B,C
12-B
13-B
14-A,B,C,D
15-False
16-False
17-B
18-B
19-B
As usual, Mr. H walked us through the reading sheet by answering any questions we had or highlighting the key points on the reading sheet. The main focus of the discussion was on endothermic and exothermic reactions. We also learned about the difference between the system and surroundings. Next, we began to work in the packet for the second day and it was pretty exciting. The answers are below in the picture.
The first few questions weren't difficult because they started off distinguishing between basic endothermic and exothermic reactions. The top half of this page discusses this topic. Endothermic reactions are where the system absorbs energy from the surroundings cooling down the surroundings and exothermic reactions release heat/energy from the system heating up the surroundings. The second half of the page was a little more complex because it involved distinguishing what graphs represent which type of reaction. Also, more real world examples were used to help us grasp the concept of endothermic and exothermic reactions. Next, we moved onto pg. 3 of the packet and we got to use our calculators for the first time this unit, SWEEEEET!!
The questions on the following page involved understanding a mathematical concept. The equation that was essential was:
q=m*c*delta-t
q=a measure of the heat flow
m=mass of the substance that you are trying to find the heat flow for
c=heat capacity of the substance
delta-t=change in temperature over the reaction of the substance
We began to work on the problem, which was going to help us work on the lab TC2 that we had begun the day before. We were trying to find the heat flow of water to later find the specific heat of iron. In the equation, m was substituted with the mass of the water which was 100g, c was substituted with the heat capacity of water which is 4.18 and chart with heat capacity numbers can be found in our book in ch. 8. The change in temperature was from 21.9 degrees Celsius to the highest value of 29.5. So the equation looked like this:
100*4.18*(29.5-21.9)=q
Once we found q which was 2758.8 joules were needed to calculate the kilojoules lost by iron in the reaction, so we were able to conclude that the amount of energy water gained was the amount of energy that iron and that was -2.7588 KILOJOULES. The following equation was derived to find out the specific heat or heat capacity of the iron.
C= q/m*delta-t
When the known variables were substituted the equation looked like this:
-2758.8 J/(6.52)*(28.5-86.6)=c
The answer was 7.41 J/g*c.
Next, Mr. H gave us the directions, title and purpose Lab TC3: Heat of Fusion Lab. The goal of the lab was to determine the molar heat of the fusion of ice. We came back to the front of the room for a little bit as Mr. H explained to us how to complete the calculations to the Lab TC2 and TC3. It made it a lot easier to do. Most people didn't finish Lab TC3 and Mr. H said we would finish up the next day from help from him. That was the end of the class and Mr. H reminded us of our Webassign that was due which was a reading sheet.
Tuesday, January 4, 2011
Tuesday, January 4, 2011
Monday, January 3, 2011
Monday, January 3, 2011
We then began a new lab (TC1) called Zeroing in On Heat Lab. The purpose is to describe and explain the temperature changes experience by two objects of different temperatures when place din close contact with one another. In order to do this, we marked the temperatures of hot water and cold water every 10 seconds. We made a graph and the times started at 0 and went to 190. The temperatures for hot water (in celcius) were 84.6, 81.6, 75.2, 69.1, 64.9, 62.9, 59.3, 56.0, 51.8, 51.8, 51.3, 50.8, 50.2, 50.0, 49.7, 49.7, 49.4, 49.2, 49.0, and 48.9. The temperature of the cold water was as follows: 7.3, 17.8, 24.7, 28.3, 32.7, 37.8, 39.3, 43.4, 46.1, 47.0, 47.9, 48.3, 49.5, 49.5, 49.7, 49.7, 49.4, 49.2, 49.0, and 48.9. We then graphed our results, which should look something like this:
There is a line through 140 because that is when the hot and cold temperatures were equal. We then made our lab conclusion, which described how the temperature changes over time for both sets of data. My results were that the temperatures are inversely proportional until 140 seconds have passed. The difference between the seconds decreases over time. At the end, the released the same temperature. This constitutes a heat flow (exchange of energy). The hot warms up the cold and continues until they are at the same temperature. The graph should be taped into the lab notebook. Mr. Henderson also mentioned that there is a quest on Wednesday January 12th.
Sunday, January 2, 2011
Partial Pressures and Working through a Word Problem
P1V1=P2V2,
P1/n1=P2/n2,
P1/T1=P2/T2,
PV=nRT (R as a constant),
P1V1/T1=P2V2/T2.
All others can be derived from these core equations and concepts. It is also important to know that if P is divided by a variable, like temperature, then it varies directly with that variable (P/T). If P is multiplied by a variable, like volume, then it varies indirectly with that variable (PV). (look at pgs. 23-24)
After doing a few gas word problems on the white board, we continued on to pg.20. On pg. 20 was a question that seemed very difficult because it incorporated the mixing of two gases and their resulting pressure. We know from the start that the volume of H2 gas is 2L with a pressure of 1.2atm and the volume of the N2 gas is 1L with a pressure of 4.6atm. Temperature and moles stay constant. Although this equations looks very difficult, it is really just a P1V1=P2V2 equation. We begin by solving for 1 gas, H2. First, rearrange the equation using a bit of algebra and make it so that you are solving for P2, our unknown variable. Now, you should end up with P2=P1V1/V2. Next, simply plug in the information we are given to get P2= (1.2atm)(2L)/V2. Because we know that the new volume will be the old volumes added together, V2 is 3L. Now we solve and get that P2=.80atms. Repeat the same process for the N2 gas and you should end up with 1.53atms. Finally, to solve the last problem of the resulting pressure, just add together the two P2 values to get 2.33 atms. The equations should have a diagram that looked something like this:
This is the diagram from the webassign that was due on friday, so no you will not get a free answer!
Finally, we looked at pg. 19, which had similar partial pressure problems (although they are a bit easier). The key to these equations was to use your textbook to look up the vapor pressure of water at certain temperatures. This was given to us by Mr. H. He told us that the V.P. of H20 for problems 1 and 2 where 31.8 and 149 mmHg respectively. This left us with 868.3 mmHg and 151.02 mmHg for the O2 values of questions 1 and 2. Then, to solve parts 3+4 and Q 1-2, we put each pressure value over the total pressure. After converting each kPa pressure to mmHg, the correct answers for Parts 3-4 were 3.53% and 96.46% for Q1 and 49.66% and 50.34% for Q2. The rest of the problems could be solved the same way.
That was all for Thursday's class. Thank You and see you in class!