The four rows of data below show the boiling points for a solution with no solute, sucrose (C12H22O11), sodium chloride (NaCl),
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Answer:- Actual molarity of the original sulfuric acid solution is 17.0M.
Solution:- Barium chloride reacts with sulfuric acid to make a precipitate of barium sulfate. The balanced equation is written as:
From this equation there is 1:1 mol ratio between barium sulfate and sulfuric acid. So, if excess of barium chloride is added to sulfuric acid then the moles of sulfuric acid would be equivalent to the moles of barium sulfate. Moles of barium sulfate could be calculated from the mass of it's dry precipitate.
Molar mass of barium sulfate is 233.4 grams per mol. The calculations for the moles of sulfuric acid are given below:
=
From given information, 10.00 mL of final acid solution were taken to react with excess of barium chloride. It means 0.00170 moles of sulfuric acid are present in 10.0 mL of final acid solution. We could calculate the actual molarity of the final solution from here as:
10.0 mL = 0.0100 L
= 0.170M
Now we would use the dilution equation to calculate the actual molarity of the original sulfuric acid solution. The molarity equation is:
From given information, 10.0 mL of original acid solution were taken in a 100 mL flask and water was added up to the mark. It means the 10 fold dilution is done. 10 fold dilution means the molarity becomes one tenth of it's original value. Let's do the calculations in reverse way as we have calculated the molarity of the final solution.
let's say the molarity after first dilution is Y. the volume is taken as 10.0 mL. Final volume is 100 mL and the molarity is 0.170M. Let's plug in the values in the equation:
Y(10.0mL) = 0.170M(100mL)
X = 17.0M
Hence, the actual molarity of sulfuric acid solution is 17.0M.
Answer: 0.03798 kilograms
Explanation:
According to avogadro's law, 1 mole of every substance occupies 22.4 L at STP and contains avogadro's number of particles.
To calculate the moles, we use the equation:
1 mole of chlorine gas weighs = 71 g
Thus 0.535 moles of chlorine gas will weigh =
(1kg=1000g)
Thus there are 0.03798 kilograms in 12 L of chlorine gas.