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.
Wednesday, December 15, 2010
Wednesday, December 15, 2010
Tuesday, December 14, 2010
Tuesday December 14, 2010
Monday, December 13, 2010
To start off class today, Mr. H handed us a lab procedure sheet for the Molar Volume Lab. He then told us the purpose of the lab which is to determine the volume of one mole of gas at STP. After Mr. H briefly explained the lab, we got into our groups and started the experiment.
My groups data looked like this:
Barometric Pressure: 763.52 mm Hg
Length of Mg strip: 3.8 cm
Mass of Mg strip: 0.05 g
Density of Mg strip: 0.00995/3.8= 0.0026 g/cm
Temperature of water: 20.1 degrees Celsius or 293.1 Kelvin
Volume of gas: 61.5 mL
After each group finished up the data part of the lab, Mr. H showed us Brooke's blog from Friday which had some really important information about the five equations used for solving gas related problems.
We then started off the lesson on page 15 with Gas Stoichiometry Calculations. Mr. H taught us that Avogadro's Law is used in these types of problems which are very similar to conversions we did in previous chapters. Avogadro's law states that one mole of any gas occupies the same volume when held at the same temperature and pressure.
The first problem that involved finding the volume of a certain compound was #4.
Our first step in solving this problem is to write a balanced equation:
C3H8(g) + 5O2(g) ------> 3 CO2(g) + 4 H2O(g)
Then the question told us to determine the volume of CO2 that is produced at STP.
In order to solve this question, you have to make a conversion factor problem:
149 g C3H8 * 1 mol C3H8 * 3 mol CO2 * 22.4 L CO2/44 gC3H8.
The reason I used the number 22.4 L is because if a gas is at STP then there are 22.4 L of that certain gas.
The final answer would be approximately 228 L CO2.
After we did this, we did one more problem on page 16, #6 and the answer was 44.8 L H2.
Then we went back to our lab to record the data measurements and after this class was over.
HW: WebAssign due tomorrow, Test on Friday, Unit 6 Delicious due Thursday, WebAssign due Wednesday, and 3 WebAssigns due on Friday.
Sunday, December 12, 2010
Friday, December 10, 2010
To answer the following problems one of five equations must be used.
1)P*V=n*R*T
(R=0.08206 L * atm/mol * k)
P=pressure=force/area, force=cumulative force from all collisions of particles with container walls.(pounds/inch2=psi, atmosphere=atm, millimeters of mercury=mmHg, torr)
V=volume(liters,mL)
n=number of moles
T=temperature= measure of average kinetic energy or KE (C or kelvin). Kelvin(K)=C + 273
2)V1/T1=V2/T2
(when n and P are constant)
3)P1* V1= P2* V2
(when n and T are constant)
4)P1/T1= P2/T2
(when n and V are constant)
5)[P1*V1]/T1=[P2*V2]/T2
Page#9 number 1
1) V1= 16.9 V2=?
T1=25C (25+273=298), 298K T2=268K
Since the information given contains temperature and volume the next step is to look at which of the five equations contains temperature and volume and the equation is V1/T1=V2/T2
16.9/298=V2/268
V2=15.198 Liters
Page #10 number 7
7)V1=412 mL V2=663
P1=1.00 atm P2=?
Since the information given contains volume and pressure the equation for this problem is P1*V1=P2*V2
412*1=663*P2
P2=0.621 atm
Page #11 number 15
15) P1=2.50atm P2=?
T1=5C(5+273=278), 278K T2=650C(650+273=923), 923K
P1/T1=P2/T2
2.5/278=P2/923
P2=8.30 atm
Page #13 number 26 and 32
26) V1=18.5 L V2=?
P1=85.5 kPa P2=1atm, 1atm=101.3kPa
T1=296 K T2=273 K
[P1*V1]/T1=[P2*V2]/T2
[25.5kPa*18.5L]/296 K=[101.3kPa*V2]/273 K
V2=14.4L
32)V1=5.25L
T1=23C(23+273=296), 296K
P1=8.00 atm
n=?
m=?
P*V=n*R*T n=[P*V]/[R*T]
n=[8.00 atm*5.25L]/[0.08206L*atm/mol*K *296 K]=1.73 mol
m=1.73 mol CO2*[44 gCO2/1 mole CO2]=76.1 g
The class period ended with Mr. Henderson making ice cream for the class.
HW:2 webassigns due Monday and test Friday
Thursday, December 9, 2010
Thursday, December 9, 2010
Next, we reviewed the equation: P*V=n*R*T which would used for today's entire lesson. With this equation, the P stands for pressure, V stands for volume, n stands for the number of moles, R stands for the gas law content, and the T stands for temperature.
From that formula, there are other equations that are formed when P, V, or T is constant. The first equation is: V=K*T (assuming that the pressure is constant).This equation is direct which means that as the volume of a sample of the gas increases, the Kelvin temperature of the gas increases also. An example of this would be (#3a, packet page 5): As the Kelvin temperature is increased by a factor of 2, the volume of the gas sample is increased by a factor of 2. When a sample of gas with volume V1 and temperature T1 are changed to a new volume V2 or a new temperature T2, you form a 2-point equation. The theory relating volume and temperature for a two-point equation is called Charle's Law. This equation would be: V1/T1=V2/T2. On packet page 6, number 6 is an example of how to apply the Another equation that can be formed using Charle's Law. For number 6a, you would take the initial temp and the inital volume and plug that into v1 and t1 (5L/300K). Next, you would plug in 600K for t2 and "X" for v2. After solving the proportion (multiplying both sides by 600), the answer would become 10L for the final volume.
Another equation derived off of the forumla PV=nRT is: PV=K (assuming that temperature is constant). This equation is inversely proportional meaning that when the pressure of a sample of gas is increased, the volume of the sample decreases. An example of this would be (#10): As the pressure is increased by a factor of 2, the volume of the gas sample is decreased by a factor of two (or 1/2 of the original value). If a sample of gas with a volume of V1 and a pressure of P1 is changed to a new volume V2 and a new pressure P2, a two-point equation is formed. This theory is called Boyle's Law. The Boyle's Law equation is: P1V1=P2V2. An example of Boyle's law is number 13a on packet page 7. In this problem, you would multiply the p1(1.0 atm) and v1(5.0L). After you get the answer to that, you divide that2.0 atm(p2) to get the final volume(V2 or "X").
The last equation that is derrived off of the formula is: P=KT. This is equation is direct meaning that as the pressure of the gas increases, so does the Kelvin temperature of the gas. If a sample of gas with a pressure P1 and a temperature of T1 is changed to a new pressure P2 and a new temperature T2, you would use a two-point equation. The theory of this equation is called John's Law. The equation is: P1/T1=P2/T2. An example of John's Law is on packet page 8 and number 20a. You would plug in 300K for T1 and .528atm for P1, and 600K for T2 and "x" for P2. After that, you would solve the porportion (multiplying both sides by 600k to get 1.056 atm for the final pressure.
After going over packet pages 5-8, we went to the science computer lab to work on our web assigns. That concluded our day! HW: web assign due Friday
Wednesday, December 8, 2010
Wednesday, December 8
The following statements are false:
- Gases are massless matter. Gases are made up of atoms, which have mass.
- Gases will condense when heated. Gases expand when heated.
- Gases are colorless. I2(g) is purple, NO2(g) is brown.
- Gases push on the walls of their container, but ONLY in a downwards direction due to the influence of gravity. Consider a balloon; gas is pushed in ALL directions on the wall
- The volume of a gas is inversely related to the temperature of a gas. They are directly related. As temperature increases, volume increases.
- The particles of a sample of gas are relatively motionless. The particles move very quickly.
- The entire column of our atmosphere applies pressure on objects on Earth; this pressure is so small that it is of little consequence and influence.
We then did page 2, #4. The units for pressure are atm, psi, mm Hg, torr, and Pa. The units for volume are L, m3, and mL. The units for temperature are celcius and Kelvin. The answers are:
a) P
b)V
c)V
d)P
e)P
f)T
g)V
h)P
i)P
j)T
We then did #5 on page 2. To do this, we had to use the equation °C+273=K
For a, we were given 100°C to convert to K. The answer was 373 K since 100+273=373.
For b, we were given 400 K to convert to °C. The answer was 127°C since 400-273=127.
For c, d, and e we had to use converting factors.
1 atm=14.7 psi=760 mm Hg
The answers were:
c) 1.03 atm
d) 3.0 atm
e) 684 mm Hg (torr)
We then did page 3, #8 and 9. To determine the pressure, you take the difference in height and add or subtract from 760 mm Hg. For the second manometer in #8 you had becuase P has more pressing power than Hg. For that one, P=700 mm Hg + 760 mm Hg = 1460 mm Hg. In the third one, the gas outside has more pressing power, so you subtract the difference in height. P=760 mm Hg - 560 mm Hg=200 mm Hg.
For #9 we did something similar to measure pressure. For A, we had to convert 75 cm (the differnence in heights) to 750 m Hg. For B, we subtracted the two heights, 82 cm- 25 cm, to get 57 cm which we then converted to 570 mm Hg. For C, we also subtracted the two heights, 125 cm-50 cm, to get 75 cm which we converted to 750 mm Hg.
We then wrote down the answers to the Chapter 5.2-3 reading sheet on page 27 about gas laws. The answers are:
1. a, b
2. b, c, d
3. a
4. b
5. d
6. c
7. a, ,b c, d
8. a
9. d
10. c
11. d
12. b, c, a
13. a
14. b, c
We ended class with some interesting demos. In one, Mr. H put a vlown up balloon in liquid nitrogen. That caused the volume to decrease because the the nitrogen is very cold, so the temperature had decreased. It was so cold that the air turned into liquid air. He also froze a water bottle by putting it in the liquid nitrogen. Another demo was to take the shrunken balloon and quickly put it in an empty bottle. As the temperature increases, the volume of the balloon increases causing there to be a blown up balloon inside a water bottle. At the very end of class, Mr. H poured the liquid nitrogen all over the floor where we watched it seem to disappear as it turned into a gas.