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CH 101
  Exercises 1  
  Exercises 2  
  Exercises 3  
  Exercises 4  
  Exercises 5  
  Exercises 6  
  Exercises 7  
  Exercises 8  
  Exercises 9  
  Exercises 10  
  Exercises 11  
  Exercises 12  
  Exercises 13  
  Exercises 14  
  Exercises 15  



Back to CH 101

Stoichiometry problems

Contents

Exercises

Exercise 1

Balance the following equations
C6H6 + O2 => CO2 + H2O

First start with the element that occurs the least frequently, that's carbon

C6H6 + O2 => 6CO2 + H2O

At least we have as many carbons on the right as on the left.
The next is hydrogen

C6H6 + O2 => 6CO2 + 3H2O

Now the hydrogens match. Note that you do need to multiply the 3 in front of the H and the 2 subscript.
Now count your oxygen atoms and make sure none get lost or created out of thin air
There are 6x2+3=15 oxygen atoms on the right. On the left you need to divide by two to get O2 molecules

C6H6 + 7.5O2 => 6CO2 + 3H2O

If you think in moles the 7.5 is fine, but not if you think in molecules, so often people would multiply everthing with two to get:

2C6H6 + 15O2 => 12CO2 + 6H2O

The next two go much the same

C6H12 + O2 => CO2 + H2O
C6H12 + 9O2 => 6CO2 + 6H2O
CS2 + O2 => CO2 + SO2
CS2 + 3O2 => CO2 + 2SO2

This one is a bit trickier. First do S and Al and that gives the coefficients of the left.

Al(OH)3 + SO2 => Al2(SO3)3 + H2O
2Al(OH)3 + 3SO2 => Al2(SO3)3 + H2O

Now do H. There are 2 -(OH)3 groups i.e. 2*3=6 hydrogens on the left. That means the water needs a 3 in front of it to make 6.

2Al(OH)3 + 3SO2 => Al2(SO3)3 + 3H2O
Now we need to check that O will fall in place. On the left the aluminum hydroxide has 2*3=6 O's, the sulfur dioxide has 3*2= 6 for a total of 12. On the right we have 3*3=9 O's in the sulfite plus 3 O's in the water. Also 12!
Notice that the -(SO3)3 group is a little tricky: we need to multiply the threes.

Exercise

Compute the molar mass for
Al2O3
Aluminum oxide: 2x27+3x16=102 [g/mol]
AuCl3
Gold(III)chloride: 197+3*35.5= 303.5 [g/mol]
Rb2SeO4
Rubidium selenate: 2*85.5+ 79+4*16=314 [g/mol]
Ho(OH)3
Holmium hydroxide 165+3*(16+1)= 216 [g/mol]
C12(OH)3N2O3F3
I have no idea, I made this up: 12*12+3*17+2*14+3*16+3*19=328 [g/mol]

Exercise 3

I have one gram of the following compounds; how many moles do I have?
Molar masses are in [g/mol]. The question does the opposite: it asks for [mol/g]. This means you need to compute the molar mass and then take its reciprocal
Ca(OH)2
1 g of Calcium hydroxide is 1/[40+2x17]=1/[74] [mol/g].[g]= 0.0135 [mol]
AuCl
1 g of Gold(I) chloride is 1/[197+35.5]=1/[232.5] [mol/g].[g]= 4.3 [mmol]. Note that if you get too many zeros it is easier to go to milimoles etc.
Rb2SO4
1 gram of Rubidium sulfate: 1/[2*85.5+ 32+4*16]= 1/[] [mol/g].[g] = 3.7 [mmol]
HoBr3
1 gram of Holmium bromide 1/[165+3*(80)]= = 2.4 [mmol]
C12(OH)3N2O3F3
1 gram of whatever: 1/[12*12+3*17+2*14+3*16+3*19=328] = 3.0 [mmol]

Exercise 4

I add one mole of oxygen in the following reactions and it is exactly enough to burn up the other reactant. How many grams reactant do I need?
Warning: the equations are not balanced!
WARNING: such warnings are not always given! You need to make sure equations are balanced at all times!!!
C6H14 + O2 => CO2 + H2O
C6H14 + 9.5O2 => 6CO2 + 7H2O
One mole of oxygen can only react with 1/(9.5)= 0.105 moles of C6H14.
One way to prove that is to remember that we can always multiply all the coefficients with the same number. I.e. we could divide all of them by 9.5 to make sure the oxygen coefficient is 1:
[1/9.5] C6H14 + [9.5/9.5]O2 => [6/9.5]CO2 + [7/9.5]H2O


C5H12 + O2 => CO2 + H2O
C5H12 + 8O2 => 5CO2 + 6H2O
[1/8] mol of C5H12 will react with one mole of oxygen


CSH4 + O2 => CO2 + SO2 + H2O
CSH4 + 3O2 => CO2 + SO2 + 2H2O
Burning 1/3 of a mole of very smelly methyl mercaptane is burnt by one mole of oxygen and produces suffocating sulfur dioxide. Yikes.
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