Experiment 4: Chemical and Physical Changes |
|||||||||||||||||||||||||||||||||||||||||||||||||||||||
Page 32: Physical and chemical properties
This is the table in the lab manual. The physical properties are "Color, Form, and Odor" By "Form" they mean solid or liquid. The chemical properties are "H2O solubility" and "Behavior when heating"
|
|||||||||||||||||||||||||||||||||||||||||||||||||||||||
B. Physical and chemical changes. a. Solutions: Comparison between physical change and chemical change.
NaHCO3 + HCl -> NaCl + H2O + CO2 This is a chemical change because the starting chemicals changed into different chemicals. |
|||||||||||||||||||||||||||||||||||||||||||||||||||||||
Page 33.
Here we are looking for signs of a chemical change. When you mix the salt solution with the silver nitrate solution, you will see the solution turn white. After sitting for awhile, the white will settle to the bottom. Therefore, the mixing created small white particles that settles to the bottom. They call this a precipitate. A precipitate is a good indicator that some chemical change (chemical reaction) occurred. You shouldn't expect anything to happen when adding distilled water because the 0.1M AgNO3 solution already has water in it. Tap water is not pure, so there may be something in it that will produce a precipitate or at least a cloudiness (small amount of precipitate). Here's the reaction you are looking for: The "(s)" means that AgCl is a solid. This is the precipitate that you are looking for. |
|||||||||||||||||||||||||||||||||||||||||||||||||||||||
Page 34: Questions |
|||||||||||||||||||||||||||||||||||||||||||||||||||||||
1. List three physical properties of copper. Some physical properties are color, form (gas/liquid/solid), odor, melting point, boiling point, malleable (easy to bend or reshape), crystalline, amorphous (no crystal structure), density, electrical conductivity (good conductor or insulator), and more. These are properties of the substance itself. Physical properties do not mention how the element or compound behaves with another substance. Without using equipment, you can identify the physical properties of copper regarding color, form, and malleability (it bends easily without breaking). |
|||||||||||||||||||||||||||||||||||||||||||||||||||||||
2. Classify the following as physical or chemical changes. Freezing a saltwater solution: In general freezing or melting are physical changes. They don't usually cause a chemical change. Also, if you can imagine that after freezing you let it thaw and it will return to the same condition before freezing. That is just a physical change. |
|||||||||||||||||||||||||||||||||||||||||||||||||||||||
Boiling an egg: As you know boiling an egg causes a permanent change in the egg because when the egg cools down it doesn't look the same as it did before you heated it up. The heating of the egg causes the protein in the egg to change shape by breaking bonds and forming some new ones. An analogy would be a basket. Toss it gently back and forth and there's no change to the basket (warming); however, if you throw it too fast (high temperature), the woven fibers in the basket will break and rearrange themselves. That is a like a chemical change. The basket is not going to return to its original shape after such vigorous handling. That's like a chemical change. |
|||||||||||||||||||||||||||||||||||||||||||||||||||||||
Boiling of water: This is easy. It simply changes from liquid to gas, but it is still water. |
|||||||||||||||||||||||||||||||||||||||||||||||||||||||
Burning of gasoline: This is easy. When the combustion products of gasoline go out the tail pipe (water and carbon dioxide), you no longer have gasoline anymore. There was definitely a chemical change. |
|||||||||||||||||||||||||||||||||||||||||||||||||||||||
Dissolving sugar in water: The question to determine chemical or physical change depends on whether sugar remains sugar in water or does it undergo a chemical change? Also, does it cause water to undergo a chemical change? Our experience is that sugar in water is still sweet, so it still appears to be unchanged. Also, if sugary water spills and the water evaporates, sugar remains. So this is a physical change. Be aware that there are some substances that are added to water that will undergo a chemical change. For example, when magnesium sulfate is added to water, it bonds to the water and forms a new compound called magnesium sulfate heptahydrate (also known as Epsom salts). |
|||||||||||||||||||||||||||||||||||||||||||||||||||||||
Lighting a candle: This is like burning gasoline. Combustion is always a chemical change. Heat begins to break the fuel down and oxygen comes in to combine with the carbon and hydrogen atoms to make carbon dioxide and water. |
|||||||||||||||||||||||||||||||||||||||||||||||||||||||
3. Classify the following as physical or chemical properties of a substance. color_______ density________ flammability____________ boiling point__________ reactivity of a substance___________ Chemical properties is finding out information about how a substance reacts with other substances. "Flammability" is information about how a substance will react with oxygen when heated. Density, for example, can be determined by weighing a certain volume of a substance. It doesn't require any other substances. |
|||||||||||||||||||||||||||||||||||||||||||||||||||||||
4. Define and distinguish between melting and burning in terms of physical and chemical changes. This is easy. You can do this without any help. |
|||||||||||||||||||||||||||||||||||||||||||||||||||||||
5. A 5.00 gram sample of a solution of potassium bromide (KBr) in water was heated until all water had evaporated. The potassium bromide that remained weighted 1.79 grams. Calculate the percentage of water (by weight) and KBr in the original solution. This is like the earlier experiments. The percentages of KBr and water are just fractions of the whole weight. KBr is this fraction of the solution: 1.79g/5.00g. If we divide 5.00g into 1.79g, we get the decimal fraction of 0.358 (notice grams cancelled). Percentage is how many hundreds so we re-read 0.358 as 35.8 hundredths (%). Or we can do this math 0.358 x 100 = 35.8 = 35.8% 100 100 If KBr weighed 1.79 grams then water has to be the remaining weight of 3.21g. (5.00g-1.79g). Water's percentage is done the same way. Start with the common fraction 3.21g/5.00g, go to the decimal fraction and then to percent. |
|||||||||||||||||||||||||||||||||||||||||||||||||||||||
6. A piece of metal weighs 44.867 g. When the metal is lowered into 30.0 mL of water in a graduated cylinder, the level rises to 33.5 mL. Calculate the density of the metal. This is pretty easy. Density is defined as weight (mass) per a specific volume. Normally in chemistry we use the mass as grams and the volume as milliliters (mL) or the equivalent cubic centimeters. We are given the mass as 44.867g. The volume is calculated of course by subtracting the 30.0 mL from the 33.5 mL to find the volume change. That will be 3.5 mL. So our density is 44.867grams per 3.5 milliliters. The standard density is given as weight per one milliliter. 44.867g = ??? g 3.5 mL 1 mL The above shows the calculations. Note that 3.5mL has only two significant figures. In other words, the accuracy of the volume was only measured to two significant digits (figures). That means we are not justified in reporting a density that has more than 2 significant figures. We have to round it to 2 significant digits. |
|||||||||||||||||||||||||||||||||||||||||||||||||||||||
7. The density of gold is 19.3 g/cm3. What is the mass of 25.0 cm3 of gold? You've done problems like this before. This is a refresher. You use factor-label method (also called dimensional analysis). By looking at the labels (dimensions) you set up factors (fractions) that will achieve the final label. In this case the final label or dimension is mass (grams). 19.3 g x 25.0 cm3 = ? g cm3 Notice that with this setup the cubic centimeters cancel leaving just the grams. Remember to round to 3 significant digits because the measurements here are to 3 significant digit accuracy. Note that sometimes you may have to invert the density in order to get the correct final label. |
|||||||||||||||||||||||||||||||||||||||||||||||||||||||
8. How many grams of NaCl are in 50.0 mL of a 22.9% by weight NaCl solution that has a density of 1.32 g/mL? |
|||||||||||||||||||||||||||||||||||||||||||||||||||||||
9. How easy is it to toss around a brick of solid gold (Au) as they do in the movies? Calculate the weight in grams and pounds (1 lb = 454 g) of a gold brick 35.00 cm long with a square cross section 9.50 cm by 9.50 cm. The density of gold is 19.3 g/cm3. This problem is pretty easy. Find the volume then use that to multiply by density, which will cancel out volumes (cm3) Volume is L x W x H. Here they give 35.00 cm x 9.50 cm x 9.50 cm, which gives us 3158.75 cm3. Now you think you should round this to 3 significant figures because 9.50 only has 3; however, since there's more calculations to follow, it is best not to round off these answers. Wait until you get the final answer. Looking at 3158.75 cm3 and 19.3g/cm3, you should now begin to see how the units of cm3 will cancel when multiplying. 3158.75 cm3 x 19.3 g = cm3 You see that the cm3 will cancel giving you the final units of grams. To get lbs use the conversion numbers. grams gold x 1 lb = ? lb 454 g Remember to round to 3 significant digits because our least accurate measurements were only 3 significant digits. |
|||||||||||||||||||||||||||||||||||||||||||||||||||||||
10. A sample of a solution is heated until all of the water is driven off leaving the solid salt. These weights were obtained: empty crucible, 61.084 g; crucible plus sample, 65.082 g; crucible plus sample after heating 63.664 g. Calculate the % water in the sample. Here they ask for % water, but they are assuming you know that means % by weight because only weights were given. This problem is pretty easy. Just subtract the crucible's weight from the 65.082 g to get the weight of the solution (water and salt). Subtract the crucible's weight from 63.664 g to get just the weight of the salt. The weight of the solution turns out to be 65.082g-61.084g=0.3998g. Just like in question 5, you find the percent of salt by making a common fraction grams salt = decimal fraction = percent salt. 0.3998g solution Also like question 5, to find the water's weight just subtract the salt's weight from the total solution weight (0.3998). Then make the water's weight a fraction of the solution's weight and convert it to a percentage like before. |
Number of different visitors (not just hits) since 11-12-08