Transcript for:
AP Chemistry: Unit 1 – Atomic Structure and Properties

Hi there! I’m Jeremy Krug, and welcome  to my review of AP Chemistry’s Unit 1   – which covers Atomic Structure and  Properties. Please like, subscribe,   leave a comment, and share with  your classmates! Let’s get started…. You have to be able to convert from moles to  grams, and vice versa. To do this, use the atomic   mass for an element – or for a compound, the sum  of the atomic masses of the atoms in the compound.   For example, to convert 10.00 grams of carbon  dioxide to moles, you’ll use dimensional   analysis – in your conversion factor put 1  mole on top, 44.01 grams on bottom (which is   12.01 plus 16.00 plus 16.00). And when you  divide, you get an answer of 0.2272 moles. You should also be able to convert particles  to moles. There are 6.022 x 1023 teeny tiny   particles in a mole – atoms, molecules,  ions, whatever it happens to be for that   substance. So if you have those 0.2272 moles of  carbon dioxide, you can convert to molecules,   by putting 1 mole on the bottom of your  conversion factor, and 6.022 x 1023 molecules   on the top. When you cancel out the units  and multiply, you get 1.368 x 1023 molecules. Another skill is being able to interpret a mass  spectrometer graph for an element. For example,   a graph like this shows the relative abundance  of the isotopes of the element that’s being   analyzed. So we have two isotopes, one of them  has a mass of 107 atomic mass units, and the   other one has a mass of 109 atomic mass  units. The 107 isotope is more abundant;   about 52% of all the atoms of  this element have a mass of 107,   while about 48% have a mass of 109. We can do  some quick math and estimate that the average   atomic mass of this element would be right around  108, maybe a tad less than that. So we can look   at the periodic table and confidently say that  this is the graph for SILVER. You need to be   able to do that for any element’s mass spec  graph that you might be given on the exam. You should be able to determine an empirical  formula from a compound’s composition data.   An empirical formula is the simplest whole  number ratio formula for a compound. It’s   like taking a formula and reducing it  down to lowest terms. So for example,   the molecular formula for oxalic acid is  H2C2O4, but its empirical formula is HCO2.   If we have a substance that contains 40.05 percent  sulfur and 59.95 percent oxygen by mass, we would   express those percents as grams, like we show  here. Then, convert both of those masses to moles,   using those elements’ respective atomic masses.  Then, when we get the moles, we divide each of   them by the smallest of those values. These  are the relative subscripts of the elements,   so the 1 and 3 tell us that the empirical  formula is SO3. Now the law of definite   proportions tells us that every sample of SO3,  sulfur trioxide, no matter where it comes from,   will always have that same proportion, 40.05  percent sulfur, and 59.95 percent oxygen. You need to understand that mixtures  are not the same as pure substances.   Often in the lab, we’re asked to analyze  a sample that has a certain substance   we’re interested in. Let’s say it’s  potassium chloride. Now that sample   might have some other impurities in it. We  can weigh the sample, dissolve it in water,   then analyze how much potassium or how much  chloride is in there using a variety of methods. If we’re asked to compare samples containing  multiple chlorides – such as a few different   vials containing lithium chloride, sodium  chloride, aluminum chloride, and who knows what   else, our key here is to focus on the chloride,  because it’s the ion they have in common.   And if you have a sample of sodium chloride, you  can calculate its percent mass and see that a pure   sample of sodium chloride should be about 61%  chloride. If the sample is only 20% chloride,   then you know that the sodium chloride only  makes up about 1/3 of what it would be if   it were a pure sample; that means you have  about 2/3 of the sample making up impurities. One of the key skills in understanding atomic  structure is being able to write electron   configurations for the elements. For example, the  electron configuration for scandium would be 1s2   2s2 2p6 3s2 3p6 4s2 3d1. You need to be very good  at writing these. You need to recognize that the   electrons in the outermost energy level, or shell,  are called valence electrons. In scandium, there   are two. The s, p, and d represent sublevels, or  subshells, and there are 7 sublevels in scandium. If we’re trying to compare the forces holding the  electrons to the nucleus, we use Coulomb’s Law.   Essentially, Coulomb’s Law states that there are  two factors, CHARGE and DISTANCE, when determining   the force holding two charged particles together.  The GREATER the CHARGE, the stronger the   attractive force, the LOWER the CHARGE, the weaker  the attractive force. The GREATER the DISTANCE,   the weaker the attractive force, and the LOWER  the DISTANCE, the stronger the attractive force.   So that means that the electrons that are farthest  way from the nucleus, the VALENCE electrons, have   the weakest attractions to the nucleus. So they’re  the ones that can be removed the easiest. And   these core electrons, the ones that are closest  to the nucleus, are most difficult to remove. You can identify an atom using photoelectron  spectroscopy. If you can write an electron   configuration, you can interpret a PES graph like  this. All you have to do is label the peaks from   left to right with the sublevels in increasing  energy, so 1s, 2s, 2p, 3s, 3p, and 4s. And the   relative heights of the peaks correspond to number  of electrons in each sublevel. So all these s   sublevels each have 2, since they’re all the same  height. And these two are three times taller, so   they must have 6. So you can look at this and see  that it ends with 4s2, so that means it’s calcium. Several trends in atomic properties can be  predicted by looking at the periodic table.   For example, ionization energy and  electronegativity generally increase   as you move to the right and top of the periodic  table. And they decrease as you move toward the   left and bottom of the table. Atomic radius is  the opposite – atoms are smaller toward the top   and right of the periodic table, and they  are the largest toward the bottom and left. The periodic table helps predict these  trends, but they DO NOT EXPLAIN THEM!   Generally speaking, if you are asked for  an explanation comparing atoms that are   across from each other, left and right, their  differences are due to a greater effective   nuclear charge on the right, and lower  effective nuclear charge on the left. When   comparing atoms that are above or below  each other, their differences are due to   a greater distance of valence electrons from  the nucleus toward the bottom of the table,   and a lower distance from the valence electrons  to the nucleus for the atom at the top. When you’re looking at ions, generally  speaking, the more positively charged an ion,   the smaller it is, and the more  negatively charged the ion it is,   the larger it will be. That’s because of Coulomb’s  Law – an ion with more electrons than protons will   allow the electrons to repel each other more  and will be larger; an ion with more protons   than electrons will have that nucleus pulling  in those electrons as tightly as possible. You need to be comfortable with the  number of valence electrons in atoms,   and how this affects the compounds they form.   There are specific patterns that help us to  see how many valence electrons an atom has,   and as you can see here, the group that an element  is in tells us how many valence electrons it has. The octet rule helps us to predict the charge  that ions of these atoms will have. So ions   from Group 1 tend to have a +1 charge, Group 2  will be +2, and Group 13 will be +3. Ions from   Group 17 tend to take a -1 charge, Group  16 will be -2, and Group 15 will be -3. So an ionic compound made up of magnesium  and chloride will have +2 and -1 charges.   So its formula would be MgCl2. And  likewise, aluminum has a +3 charge,   while sulfide has a -2 charge. So the  formula for aluminum sulfide would be Al2S3. That was 10 minutes, and that’s Unit  1! I’m Jeremy Krug, join me soon for   my Unit 2 review in 10 minutes, so we can  review some more AP Chemistry together!