2 C2H2(g) + 5 O2(g) 4 CO2(g) + 2 H2O(g)
I was looking for some guidelines on how to tell if an equation is redox or not, and if it is I am also looking for help on how to write the half reactions.
Info and advice to help General Chemistry students (and anyone interested in chemistry)
2 C2H2(g) + 5 O2(g) 4 CO2(g) + 2 H2O(g)
I was looking for some guidelines on how to tell if an equation is redox or not, and if it is I am also looking for help on how to write the half reactions.
Chem 210
In the event of class cancellation or campus closure due to flood, material will be presented online using assorted methods (videos, online notes/lectures, etc.). For information, refer to the class blog (http://msumgenchem.blogspot.com/) and/or Dr. Bodwin’s website (www.mnstate.edu/bodwin). There will continue to be Mastering Chemistry assignments, the exams may be rescheduled or reformatted. Dr. Bodwin will remain in contact via email (bodwin@mnstate.edu).
Chem 210L
In the event of class cancellation or campus closure due to flood, material will be presented online using assorted methods (videos, online notes/lectures, etc.). For information, refer to the class D2L page (https://mnstate.ims.mnscu.edu/shared/login.html) and/or Dr. Bodwin’s website (www.mnstate.edu/bodwin). If more than 1-2 weeks are lost to flood, “at home” experiments will be posted and quizzes/assignment will be posted in D2L. Dr. Bodwin will remain in contact via email (bodwin@mnstate.edu).
How can you look at a molecular formula and know if it's a strong acid or not? like in the question 4 from fall 2007, which of the following the the strongest acid? KOH CHLO4 HC2H3O2 H20 or NH3
For winter 2006 number 12, I took (1.62M)(50.00mL) = C2(500.0mL) and figured out C2, but I don't get the same answer as the test. Is there another step I'm missing?
Chem 150 – Fall 2009 – Problem Set #2
You are studying the reaction of 1.132M potassium phosphate solution with 1.275M barium nitrate solution.
1. Write a balanced chemical equation for this reaction.
a. How many grams of precipitate could you make if you completely react 125.0mL of the potassium phosphate solution?
b. How many grams of precipitate could you make if you completely react 175.0mL of the barium nitrate solution?
c. How many mL of the barium nitrate solution is required to react completely with 125.0mL of the potassium phosphate solution?
c. How many mL of the potassium phosphate solution is required to react completely with 175.0mL of the barium nitrate solution?
d. What is the theoretical yield of precipitate (in grams) if you react 125.0mL of the potassium phosphate solution with 175.0mL of the barium nitrate solution?
e. What is the limiting reagent in part d? How many moles of the excess reagent remain after the reaction is complete?
f. Write the balanced net ionic equation for this chemical process.
2. These questions deal with concentrations of the solutions used above:
a. What is the concentration of potassium ions in the 1.132M stock solution? Phosphate ions?
b. What is the concentration of barium ions in the 1.434M stock solution? Nitrate ions?
c. How many grams of potassium phosphate are present in 125.0mL of the 1.132M stock solution? How many grams of barium nitrate are present in 175.0mL of the 1.275M stock solution?
d. If you dissolved the mass of potassium phosphate in part c in enough water to make 300.0mL of solution, what would the concentration be? If you dissolved the mass of barium nitrate in part c in enough water to make 300.0mL of solution, what would the concentration be?
e. If you dilute 125.0mL of the potassium phosphate stock solution to a total volume of 300.0mL, what will be the “new” concentration of potassium phosphate? If you dilute 175.0mL of the barium nitrate stock solution to a total volume of 300.0mL, what will be the “new” concentration of barium nitrate?
what do the numbers in front of the name mean? (for instance 2 pentene or 4 nonene)
Chem 210 – Summer 2009 – Problem Set #11
1. You have combined 50.0mL of 0.927M barium nitrate solution and 50.0mL of 0.899M sodium sulfate solution to form barium sulfate. You have captured all of the energy liberated by this spontaneous process to decompose water to hydrogen gas and oxygen gas. How many grams of hydrogen gas could you produce?
2. You are attempting to find the Gibb’s free energy of formation for NS2(g). When you react nitrogen dioxide with H2S(g) to produce NS2(g) and gaseous water, the free energy change for the reaction is 28.7kJ/mol. What is ΔG°f for NS2(g)?
3. You have reacted lead(II) nitrate solution and sodium chloride solution under standard conditions to produce lead(II) chloride. What is ΔG° for this reaction? What is ΔG for this reaction if you use 0.85M lead(II) nitrate solution, 1.7M sodium chloride solution, and perform the reaction at 15.00°C? At 91.82°C?
Chem 210 – Summer 2009 – Problem Set #10
1. Ethanol {C2H5OH(l)} reacts with oxygen gas to create carbon dioxide and water.
a. Calculate ΔH°, ΔS°, and ΔG° for this reaction. Is this reaction spontaneous?
b. How much energy is transferred between the system and the surroundings when 10.83g of ethanol is burned in excess oxygen? Is energy transferred from the system to the surroundings, or from the surroundings to the system?
2. Ideally, the hydrogen gas used in fuel cells would come from water.
a. Calculate ΔH°, ΔS°, and ΔG° for the decomposition of water to hydrogen gas and oxygen gas. Is this reaction spontaneous?
b. How much energy is transferred between the system and the surroundings when 6.28g of hydrogen gas is produced by this reaction? Is energy transferred from the system to the surroundings, or from the surroundings to the system?
3. In the previous problems, did you use liquid water or gaseous water? Why? How will changing from liquid-to-gas or gas-to-liquid change your answers? On a molecular level, explain the differences in ΔH°f, S°, and ΔG°f for liquid and gaseous water using the numbers found in thermodynamics tables. Why is gaseous water higher or lower than liquid water for each thermodynamic quantity?
4. If burning ethanol is a step in a reaction mechanism, the reaction may have to be multiplied by some integer.
a. Double all the coefficients in the balanced equation from #1 and calculate ΔG° for the “new” reaction. How is this value of ΔG° related to the value calculated in #1?
b. How much energy is transferred between the system and the surroundings when 10.83g of ethanol is burned in excess oxygen? Compare your answer to the value you found in #1b.
5. If 50.00g of ethanol is burned and all of the water produced by the reaction is decomposed to form hydrogen gas, what is the change in Gibb’s free energy for the whole process?
I'm looking at Exam 3 from Winter 2006, and for question 5, shouldn't K2SO3 be the one being added to HClO4 since it is stonger?
Chem 210 – Summer 2009 – Problem Set #4
1. Oxygen gas and chlorine gas react in the atmosphere to form chlorine dioxide, one of the substances responsible for ozone destruction. In a laboratory experiment, 18.237g of oxygen gas and 31.294g of chlorine gas are combined in a 8.00L vessel and allowed to reach equilibrium. At equilibrium, the chlorine concentration is found to be 48.9mM. What is the equilibrium constant for this reaction? Is this reaction product-favored?
2. Carbon dioxide reacts with ammonia (NH3) in the gas phase to produce formamide (HCONH2) and oxygen. If 15.215g of CO2(g) and 4.139g of ammonia are combined in a 3.50L vessel and allowed to react equilibrium, the formamide concentration is found to be 24.8mM. What is the equilibrium constant for this reaction? Is this reaction product-favored or reactant-favored?
3. Graphite (solid carbon) reacts with oxygen gas to form carbon dioxide gas. You have sealed 23.84g of graphite and 53.97g of oxygen in a 12.00L vessel and allowed the system to react equilibrium at 73.91°C. If the equilibrium constant value is 294.7 at this temperature, what are the equilibrium concentrations of all reactants and products?
4. At 149.79°C, methane, CH4(g), reacts with oxygen to form carbon dioxide and water with an equilibrium constant value of 6.43x106. If you combine 6.85g of methane with 29.99g of oxygen in a 18.00L vessel, raise the temperature to 149.79°C, and allow the mixture to react equilibrium, what are the concentrations of all reactants and products?
What makes an effective buffer solution? 1) an approximately equimolar combination of a weak conjugate acid and its weak conjugate base; 2) at concentrations at least 100x the Ka of the weak conjugate acid.
The first combination listed above is indeed a combination of a weak conjugate acid (NH4+) and its weak conjugate base (NH3), but their concentrations are not approximately equimolar. If the concentration of conjugate acid and conjugate base are not within a factor of ~10, the buffer will not be able to effectively control pH. This could be an effective buffer if an extra mol of NH3 was added.
The second combination is equimolar, but HI(aq) is a strong acid, therefore it would not make an effective buffer. This could be an effective buffer if HF and NaF were used instead of HI and NaI.
The third combination is a mixture of a weak base with a strong base, and the resulting solution does not contain an equilmolar combination of a weak conjugate acid and its weak conjugate base, so it is not an effective buffer. This could be an effective buffer if 0.64mols of HCl(aq) was added instead of 0.64mol NaOH(aq), because the resulting solution would contain 0.64mols of HCO3-(aq) {a weak conjugate acid} and 0.64mols of CO32-(aq) {its weak conjugate base}.
I was wondering about adding for delta H, and delta S. Sometimes I mix the numbers up and put positives where there should be negatives. for example number 11 on summer 2007 test. for the delta H I got all the numbers right except for PH3(g). How come it is positive not negative?
Calculate the following values for the unbalanced reaction listed at 25ºC.
Reaction 1: P4O10(s) + H2(g) -> PH3(g) + H2O(g)
The values listed in the table are (in order of the reaction):
{delta}Hf : -2984 ; 0 ; +5.4 ; -241.818
So : +228.86 ; +130.684 ; +310.23 ; +188.825
{delta}Gf : -2697.7 ; 0 ; +13.4 ; -228.572
If something is a reactant, change the sign listed in the table; if it's a product, don't change it. PH3(g) is a product in this reaction, so use the values directly from the table, in this case they all happen to be positive numbers. You can think of these numbers sort of like prices. Let's say you look up the price of a calculator and it's $10. If you're buying the calculator, the balance in your checking account will decrease by $10. If you're selling the calculator, the balance in your checking account will increase by $10. If you're forming something in a reaction, the values listed in the table represent what you have; if you're consuming something in a reaction, the values in the table represent what you have lost.
Someone also asked about a Mastering Chemistry question from Assignment 5. It has 2 parts...
The rate constant for a certain reaction is k = 3.30×10−3 s-1. If the initial reactant concentration was 0.250M, what will the concentration be after 13.0 minutes?
Integrated rate laws are all about choosing the correct order and then doing some algebra. In this case, the order of the rate law expression must be determined by the units of the rate law constant. Remember that:
Rate0 = k[reactant]x
Since the rate is expressed as "M/time", then this must be a first-order rate law because (1/s)(M) = M/s. That means we have to use the first-order integrated rate law expression
ln[reactant]t = -kt + ln[reactant]0
ln[reactant]13.0min = -(3.30x10-3 s-1){(13.0min)(60s/min)} + ln(0.250) = -3.96
[reactant]13.0min = 0.0191M
A zero-order reaction has a constant rate of 4.30×10−4 M/sec. If after 40.0seconds the concentration has dropped to 5.00×10−2 M, what was the initial concentration?
This one tells you it's a zero-order process, but it might trip you up by giving you the "constant rate" rather than a "rate constant". We can plug the rate and the concentration at 40.0sec in to the regular rate law expression to get the rate law constant:
Rate0 = k[reactant]0
(4.30x10-4 M/sec) = k (5.00x10-2 M)0
Since this is a zero-order process, it turns out that k is equal to the constant rate. Again, plug values into the correct integrated rate law expression and have some algebra fun. For a zero-order process, the IRL is:
[reactant]t = -kt + [reactant]0
(5.00x10-2 M) = -(4.30x10-4 M/sec)(40.0sec) + [reactant]0
Solving, the initial concentration of reactant was 0.0672M.
Other questions, let me know...