Percent Strontium Chloride Hexahydrate in Mixture (Lab 4) |
Note: At this point there is only help with the problem section of the lab. |
PROBLEMS |
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(Answers must have the correct number of significant figures and the correct units! You must show your method of solution!) |
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Problems from Lab Manual |
Practice Problems and comments |
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1. A mixture of 45.0% NaCl (inert) and 55.0% BaCl2•2H2O. If 4.165 g of this mixture is heated until all of the hydrate is decomposed, what mass of solid residue will be left? BaCl2•2H2O (s) -> BaCl2(s) + 2H2O(g) |
The percentages in the problem (45.0% and 55.0%) are not specifying that they are percentage by weight, but they are. In other words, NaCl is 45.0% of the 4.165 grams of the whole mixture. Practice for #1: 5.000 grams of table salt (NaCl) were dissolved in water along with an unknown amount of barium chloride (BaCl2). The water is allowed to evaporate. At that point the barium chloride is now barium chloride dihydrate (BaCl2•2H2O) because it binds to water. The powder after the water evaporates weighs 12.500 g. That means the salt (NaCl) mass is 40.00% (5.000g/12.500g x100) of that powder and BaCl2•2H2O must be 60.00%. The temperature is then raised to 300°C to drive off the two water molecules from the barium chloride dihydate. What is the mass of the powder after the barium chloride dihydrate is converted to anhydrous ("no water") barium chloride? In chemistry, whenever you see mass, your first inclination should be to think about converting the mass to moles. That's because the mass of formulas like NaCl is not equal masses of Na and Cl, but about equal numbers of sodium and chlorine atoms. Using the Periodic Table to look up the molar masses of the elements involved is your bridge between the grams found by a balance and the numbers of the atoms in a formula. |
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We are rounding our answer to 4 significant figures because the least accurate measurements of 5.000 g and 60.00% are 4 significant figures. In the lab manual problem, round to 3 significant figures because the percentages are only 3 sig figs. For the lab manual problem 1, your mixture's mass and percentages are different but the procedure is the same. Note: In a spreadsheet program, the formula at cell K2 would be =A2*B2*F2*H2/D3 |
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2. An ore contains 3.50% ZnS. How many kilograms of zinc are in 880. pounds of the ore? Use molar masses and moles to solve the problem. A vein of zinc sulfide (mineral name is sphalerite) |
Again, the percentage of 3.50% is assumed to be "by weight." 3.50% w/w meaning 3.50% weight to weight is a more explicit way to write it. The main reason you know it is by weight is that the problem is giving the mass of the ore. Also, notice that the pounds "880." has a decimal point. That means it was measured to the nearest pound and the zero is therefore significant. Without the decimal point, "880" is assumed to be measured only to the nearest 10 pounds and only the 88 digits would be significant. Since "3.50%" and "880." both have 3 significant figures, your answer needs to have 3 significant figures.
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Practice for 2: A dump truck has a load of ZnS ore that weighs 4.76 tons. An assay of the ore shows a concentration of 5.34% w/w zinc sulfide. How many kilograms of zinc could be extracted from this ore?
All units in red cancel. All names in blue canceled. Note the only units left is kilograms of zinc. Also, the answer is 3 significant figures because the tons and % had 3 significant figures. It's important to make sure the conversion values are using 3 significant figures or better. 1 ton is exactly 2,000 lbs and the 2.204 lb is accurate to 4 significant figures. |
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3. A sample contains a mixture of magnesium carbonate and sand (an inert material). If 5.00g of sample loses 1.00 g upon heating, calculate the % magnesium carbonate in the sample. MgCO3(s) -> MgO(s) + CO2(g) Note: The crucible you used for this lab is partially made from MgO (magnesium oxide). MgO most likely came from the heating of magnesium carbonate. Lab Problem
Practice Problem
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Magnesium carbonate is used for many things. It's used in antacid tablets (TUMS) and in toothpaste. It's put in table salt to keep the salt dry. Gymnasts and rock climbers put it on their hands to prevent slippage. It's also used in plastics and tires. Below is Lake Salba in Turkey. Outcroppings and much of the beaches are made of magnesium carbonate and sand. Mining of it is being considered. To be profitable, the concentration of magnesium carbonate needs to high enough to offset the costs of separating it from the sand. Let's say the concentration needs to be over 35% by weight to be profitable. |
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The key to solving this problem is to realize that for each MgCO3 that decomposes you get a single CO2 molecule. The difference in mass is attributed to the CO2 that floated away. Turn that mass into moles of CO2. That number of moles is the same as moles of MgCO3. Then you just change the moles of MgCO3 into grams of MgCO3. Divide by the original mass to get fraction of MgCO3.
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4. Unknowns are prepared using Epsom salt, MgSO4•7H2O, and NaCl (inert). Calculate mass percent MgSO4•7H2O in a sample from the following data: MgSO4•7H2O(s) -> MgSO4(s) + 7H2O(g)
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The calculation for row 3 is a simple subtraction. To find row 7, you will use the 3rd heating value of 53.661 because that is the Epsom salt with the least amount of water. The easiest way to find mass loss is to take row 1 (mass crucible and sample) and subtract row 6 (mass of crucible and residue). The mass loss is the water coming off. The strategy is if you know the mass of the water coming off, you can turn that into moles of water that was lost. The balanced equation shows us that the number of Epsom salt molecules is 1/7 of the number of water molecules that come off. So dividing the moles of water by 7 gives us the moles of Epsom salt. After you get moles of Epsom salt, you can turn that into grams of Epsom salt. From there it's just division by the starting mass (row 3) to get the fraction of Epsom salt. So this is just like problem 3 above. Below is the spreadsheet layout of the problem. Plug in your values from rows 7 and 3. |
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5. A pure sample of hydrated cobalt (II) chloride weighing 2.854 g is heated to a constant mass of 1.558 g. Calculate the formula of the hydrated salt. CoCl2• nH2O(s) -> CoCl2(s) + nH2O(g) |
5) Cobalt chloride is used as moisture indicator. CoCl2 is blue and when it gets moist, it turns to red. Practice for 5. A white powder is found at a crime scene. Initial analysis shows a powder to be a hydrated form of calcium sulfate, but which form requires the same procedure as used in this lab. The difference between gypsum (drywall) and plaster of Paris (plaster for casts) is the number of water molecules attached to calcium sulfate. You start off with a sample that weighs 37.8779 g. After heating until the mass doesn't change, the residue is 29.9512 g. Is it gypsum or plaster of Paris? The answer gives a clue if the suspect is a drywaller (gypsum) or works at a hospital creating casts for broken limbs (plaster of Paris). |
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To do Problem 5 from the lab manual, you would just use the mass loss of (2.854 g-1.558 g) in cell A2. The residue mass of CoCl2 is 1.558 g for cell A6. For cell C7, you will need the molar mass of CoCl2 rather than the molar mass of CaSO4. |