Chapter 6: Chemical Composition
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Tutorial 2 FORMULAS, PERCENTAGE COMPOSITION
T-6 Tutorial 2 FORMULAS, PERCENTAGE COMPOSITION, AND THE MOLE FORMULAS: A chemical formula shows the elemental composition of a substance: the chemical symbols show what elements are present and the numerical subscripts show how many atoms of each element there are in a formula unit. Examples: NaCl: one sodium atom, one chlorine atom in a formula unit CaCl2: one calcium atom, two chlorine atoms in a formula unit Mg3N2: three magnesium atoms, two nitrogen atoms in a formula unit The presence of a metal in a chemical formula indicates an ionic compound, which is composed of positive ions (cations) and negative ions (anions). A formula with only nonmetals indicates a + molecular compound (unless it is an ammonium, NH4 , compound). Only ionic compounds are considered in this Tutorial. There are tables of common ions in your lecture text, p 56 (cations) and p 57 (anions). A combined table of these same ions can be found on the inside back cover of the lecture text. A similar list is on the next page; all formulas needed in this and subsequent Tutorial problems can be written with ions from this list. Writing formulas for ionic compounds is very straightforward: TOTAL POSITIVE CHARGES MUST BE THE SAME AS TOTAL NEGATIVE CHARGES. The formula must be neutral. The positive ion is written first in the formula and the name of the compound is the two ion names. EXAMPLE: Write the formula for potassium chloride. The name tells you there are potassium, K+, and chloride, Cl–, ions. Each potassium ion is +1 and each chloride ion is -1: one of each is needed, and the formula for potassium chloride is KCl. -
2•Stoichiometry: Chemical Arithmetic Formula Conventions (1 Of
Superscripts used to show the charges on ions Mg2+ the 2 means a 2+ charge (lost 2 electrons) Subscripts 2•Stoichiometry: Chemical Arithmetic used to show numbers of atoms in a formula unit Formula Conventions H2SO4 two H’s, one S, and 4 O’s (1 of 24) Coefficients used to show the number of formula units 2Br– the 2 means two individual bromide ions Hydrates CuSO4 • 5 H2O some compounds have water molecules included stoichiometry study of the quantitative relationships in chemical formulas and equations. atomic mass weighted average mass of an atom, found on the periodic table 2•Stoichiometry: Chemical Arithmetic formula mass sum of the atomic masses of the Stoichiometry Terms atoms in a formula molecular mass sum of the atomic masses of the (2 of 24) atoms in a molecular formula gram molecular mass molecular mass written in grams molar mass same as gram molecular mass empirical formula formula reduced to lowest terms Formula or molecular mass is found by simply summing the atomic masses (on the periodic table) of each atom in a formula. H2SO4 2•Stoichiometry: Chemical Arithmetic 1.01 + 1.01 + 32.06 + 16.0 + 16.0 + 16.0 + 16.0 = 98.08 u Calculating Formula Mass 2(1.01) + 32.06 + 4(16.0) = 98.06 u or 98.06 g/mole (3 of 24) Generally, round off your answers to the hundredths or tenths place. Don’t round off too much (98.06 g/mol or 98.1 g/mol is OK, but don’t round off to 98 g/mol) Units Use u or amu if you are referring to one atom or molecule A mole (abbreviated mol) is a certain number of things. -
Solute Concentration: Molality
5/25/2012 Colligative Properties of Solutions . Colligative Properties: • Solution properties that depend on concentration of solute particles, not the identity of particles. Previous example: vapor pressure lowering. Consequences: change in b.p. and f.p. of solution. © 2012 by W. W. Norton & Company Solute Concentration: Molality . Changes in boiling point/freezing point of solutions depends on molality: moles of solute m kg of solvent • Preferred concentration unit for properties involving temperature changes because it is independent of temperature. © 2012 by W. W. Norton & Company 1 5/25/2012 Calculating Molality Starting with: a) Mass of solute and solvent. b) Mass of solute/ volume of solvent. c) Volume of solution. © 2012 by W. W. Norton & Company Sample Exercise 11.8 How many grams of Na2SO4 should be added to 275 mL of water to prepare a 0.750 m solution of Na2SO4? Assume the density of water is 1.000 g/mL. © 2012 by W. W. Norton & Company 2 5/25/2012 Boiling-Point Elevation and Freezing-Point Depression . Boiling Point Elevation (ΔTb): • ΔTb = Kb∙m • Kb = boiling point elevation constant of solvent; m = molality. Freezing Point Depression (ΔTf): • ΔTf = Kf∙m • Kf = freezing-point depression constant; m = molality. © 2012 by W. W. Norton & Company Sample Exercise 11.9 What is the boiling point of seawater if the concentration of ions in seawater is 1.15 m? © 2012 by W. W. Norton & Company 3 5/25/2012 Sample Exercise 11.10 What is the freezing point of radiator fluid prepared by mixing 1.00 L of ethylene glycol (HOCH2CH2OH, density 1.114 g/mL) with 1.00 L of water (density 1.000 g/mL)? The freezing-point-depression constant of water, Kf, is 1.86°C/m. -
16.4 Calculations Involving Colligative Properties 16.4
chem_TE_ch16.fm Page 491 Tuesday, April 18, 2006 11:27 AM 16.4 Calculations Involving Colligative Properties 16.4 1 FOCUS Connecting to Your World Cooking instructions for a wide Guide for Reading variety of foods, from dried pasta to packaged beans to frozen fruits to Objectives fresh vegetables, often call for the addition of a small amount of salt to the Key Concepts • What are two ways of 16.4.1 Solve problems related to the cooking water. Most people like the flavor of expressing the concentration food cooked with salt. But adding salt can of a solution? molality and mole fraction of a have another effect on the cooking pro- • How are freezing-point solution cess. Recall that dissolved salt elevates depression and boiling-point elevation related to molality? 16.4.2 Describe how freezing-point the boiling point of water. Suppose you Vocabulary depression and boiling-point added a teaspoon of salt to two liters of molality (m) elevation are related to water. A teaspoon of salt has a mass of mole fraction molality. about 20 g. Would the resulting boiling molal freezing-point depression K point increase be enough to shorten constant ( f) the time required for cooking? In this molal boiling-point elevation Guide to Reading constant (K ) section, you will learn how to calculate the b amount the boiling point of the cooking Reading Strategy Build Vocabulary L2 water would rise. Before you read, make a list of the vocabulary terms above. As you Graphic Organizers Use a chart to read, write the symbols or formu- las that apply to each term and organize the definitions and the math- Molality and Mole Fraction describe the symbols or formulas ematical formulas associated with each using words. -
AP Chemistry Summer Assignment #6 1. What Is the Molecular Mass Of
AP Chemistry Summer Assignment #6 1. What is the molecular mass of crotonaldehyde C 4H6O? 2. A substance contains 23.0 g sodium, 27.0 g aluminum, and 114 g fluorine. How many grams of sodium are there in a 120.-g sample of the substance? 3. NaHCO 3 is the active ingredient in baking soda. How many grams of oxygen are in 0.35 g of NaHCO 3? 4. A sample of copper weighing 6.93 g contains how many moles of copper atoms? 5. Roundup, a herbicide manufactured by Monsanto, has the formula C 3H8NO 5P How many moles of molecules are there in a 500.-g sample of Roundup? 6. What is the molecular weight of ammonium chloride? 7. What is the percent by mass of bromine in ammonium perbromate? (The perbromate ion is BrO 4-.) 8. A chloride of rhenium contains 63.6% rhenium. What is the formula of this compound? 9. The mass percent of carbon in a compound containing only oxygen and carbon is 27.29%. Calculate the empirical formula. 10. A 2.00-g sample of an oxide of bromine is converted to 2.936g of AgBr. Calculate the empirical formula of the oxide. (Mol. mass. for AgBr = 187.78) 11. Phenol is a compound which contains 76.57% carbon, 6.43% hydrogen, and 17.0% oxygen. The empirical formula of phenol is __ 12. The empirical formula of a group of compounds is CHCl. Lindane, a powerful insecticide, is a member of this group. The molecular weight of lindane is 290.8. -
Atomic Weights and Isotopic Abundances*
Pure&App/. Chem., Vol. 64, No. 10, pp. 1535-1543, 1992. Printed in Great Britain. @ 1992 IUPAC INTERNATIONAL UNION OF PURE AND APPLIED CHEMISTRY INORGANIC CHEMISTRY DIVISION COMMISSION ON ATOMIC WEIGHTS AND ISOTOPIC ABUNDANCES* 'ATOMIC WEIGHT' -THE NAME, ITS HISTORY, DEFINITION, AND UNITS Prepared for publication by P. DE BIEVRE' and H. S. PEISER2 'Central Bureau for Nuclear Measurements (CBNM), Commission of the European Communities-JRC, B-2440 Geel, Belgium 2638 Blossom Drive, Rockville, MD 20850, USA *Membership of the Commission for the period 1989-1991 was as follows: J. R. De Laeter (Australia, Chairman); K. G. Heumann (FRG, Secretary); R. C. Barber (Canada, Associate); J. CCsario (France, Titular); T. B. Coplen (USA, Titular); H. J. Dietze (FRG, Associate); J. W. Gramlich (USA, Associate); H. S. Hertz (USA, Associate); H. R. Krouse (Canada, Titular); A. Lamberty (Belgium, Associate); T. J. Murphy (USA, Associate); K. J. R. Rosman (Australia, Titular); M. P. Seyfried (FRG, Associate); M. Shima (Japan, Titular); K. Wade (UK, Associate); P. De Bi&vre(Belgium, National Representative); N. N. Greenwood (UK, National Representative); H. S. Peiser (USA, National Representative); N. K. Rao (India, National Representative). Republication of this report is permitted without the need for formal IUPAC permission on condition that an acknowledgement, with full reference together with IUPAC copyright symbol (01992 IUPAC), is printed. Publication of a translation into another language is subject to the additional condition of prior approval from the relevant IUPAC National Adhering Organization. ’Atomic weight‘: The name, its history, definition, and units Abstract-The widely used term “atomic weight” and its acceptance within the international system for measurements has been the subject of debate. -
Atomic Mass Is the Mass of an Atom in Atomic Mass Units (Amu)
Chemical Quantities Introduction Chapter 7 in our textbook Micro World Macro World atoms & molecules grams Atomic mass is the mass of an atom in atomic mass units (amu) By definition: 1 atom 12C “weighs” 12 amu On this scale H = 1.00794 amu O = 15.9994 amu Natural chlorine is: 75.78% 35Cl (34.968853 amu) 24.22% 37Cl (36.965903 amu) Chlorine Gas Average atomic mass of chlorine: (75.78 x 34.968853) + (24.22 x 36.965903) 100 = 35.45 amu Average atomic mass (35.45) Suppose you made a dot with your pencil like the one below, how many carbon atoms would be in the dot? The answer is: Approximately 4 000 000 000 000 000 000 That’s four billion, billion carbon atoms. So how do we handle such large numbers? Paper is sold by the ream. Eggs are sold Pencils are by the dozen. sold by the gross. Shoes are sold by the pair. Beverages are sold by the case. What about atoms? For really large numbers of items we use the MOLE. The mole (mol) is the amount of a substance that contains as many elementary entities as there are atoms in exactly 12.00 grams of 12C 1 mol = 6.022 x 1023 The value, 6.02 x 1023, is called Avogadro’s number in honor of Amedeo Avogadro. In 1811, Avogadro proposed that equal volumes of gas when at the same pressure and temperature have equal numbers of atoms or molecules regardless of the nature of the gas. Avogadro’s Principle Pressure = Pressure Volume = Volume Temperature = Temperature Number of particles = Number of particles The French physicist Jean Perrin in 1909 proposed naming the constant in honor of Avogadro. -
Zumdahl Chapter 5 Gases
5 Gases Contents 5.1 Pressure • Units of Pressure 5.2 The Gas Laws of Boyle, Charles, and Avogadro • Boyle’s Law • Charles’s Law • Avogadro’s Law 5.3 The Ideal Gas Law 5.4 Gas Stoichiometry • Molar Mass of a Gas 5.5 Dalton’s Law of Partial Pressures • Collecting a Gas over Water 5.6 The Kinetic Molecular Theory of Gases • Pressure and Volume (Boyle’s Law) • Pressure and Temperature • Volume and Temperature (Charles’s Law) • Volume and Number of Moles (Avogadro’s Law) • Mixture of Gases (Dalton’s Law) • Deriving the Ideal Gas Law • The Meaning of Temperature • Root Mean Square Velocity 5.7 Effusion and Diffusion • Effusion • Diffusion 5.8 Real Gases 5.9 Characteristics of Several Real Gases 5.10 Chemistry in the Atmosphere The steaming fumaroles located in Bjarnarflag, Iceland release a variety of gases. 178 Matter exists in three distinct physical states: gas, liquid, and solid. Although rel- atively few substances exist in the gaseous state under typical conditions, gases are very important. For example, we live immersed in a gaseous solution. The earth’s atmosphere is a mixture of gases that consists mainly of elemental nitrogen (N2) and oxygen (O2). The atmosphere both supports life and acts as a waste receptacle for the exhaust gases that accompany many industrial processes. The chemical reactions of these waste gases in the atmosphere lead to various types of pollution, including smog and acid rain. The gases in the atmosphere also shield us from harmful radiation from the sun and keep the earth warm by reflecting heat radiation back toward the earth. -
Isotope Distributions
Isotope distributions This exposition is based on: • R. Martin Smith: Understanding Mass Spectra. A Basic Approach. Wiley, 2nd edition 2004. [S04] • Exact masses and isotopic abundances can be found for example at http: //www.sisweb.com/referenc/source/exactmaa.htm or http://education. expasy.org/student_projects/isotopident/htdocs/motza.html • IUPAC Compendium of Chemical Terminology - the Gold Book. http:// goldbook.iupac.org/ [GoldBook] • Sebastian Bocker,¨ Zzuzsanna Liptak:´ Efficient Mass Decomposition. ACM Symposium on Applied Computing, 2005. [BL05] • Christian Huber, lectures given at Saarland University, 2005. [H05] • Wikipedia: http://en.wikipedia.org/, http://de.wikipedia.org/ 10000 Isotopes This lecture addresses some more combinatorial aspect of mass spectrometry re- lated to isotope distributions and mass decomposition. Most elements occur in nature as a mixture of isotopes. Isotopes are atom species of the same chemical element that have different masses. They have the same number of protons and electrons, but a different number of neutrons. The main ele- ments occurring in proteins are CHNOPS. A list of their naturally occurring isotopes is given below. Isotope Mass [Da] % Abundance Isotope Mass [Da] % Abundance 1H 1.007825 99.985 16O 15.994915 99.76 2H 2.014102 0.015 17O 16.999131 0.038 18O 17.999159 0.20 12C 12. (exact) 98.90 13C 13.003355 1.10 31P 30.973763 100. 14N 14.003074 99.63 32S 31.972072 95.02 15N 15.000109 0.37 33S 32.971459 0.75 34S 33.967868 4.21 10001 Isotopes (2) Note that the lightest isotope is also the most abundant one for these elements. -
Lecture Notes on Structure and Properties of Engineering Polymers
Structure and Properties of Engineering Polymers Lecture: Microstructures in Polymers Nikolai V. Priezjev Textbook: Plastics: Materials and Processing (Third Edition), by A. Brent Young (Pearson, NJ, 2006). Microstructures in Polymers • Gas, liquid, and solid phases, crystalline vs. amorphous structure, viscosity • Thermal expansion and heat distortion temperature • Glass transition temperature, melting temperature, crystallization • Polymer degradation, aging phenomena • Molecular weight distribution, polydispersity index, degree of polymerization • Effects of molecular weight, dispersity, branching on mechanical properties • Melt index, shape (steric) effects Reading: Chapter 3 of Plastics: Materials and Processing by A. Brent Strong https://www.slideshare.net/NikolaiPriezjev Gas, Liquid and Solid Phases At room temperature Increasing density Solid or liquid? Pitch Drop Experiment Pitch (derivative of tar) at room T feels like solid and can be shattered by a hammer. But, the longest experiment shows that it flows! In 1927, Professor Parnell at UQ heated a sample of pitch and poured it into a glass funnel with a sealed stem. Three years were allowed for the pitch to settle, and in 1930 the sealed stem was cut. From that date on the pitch has slowly dripped out of the funnel, with seven drops falling between 1930 and 1988, at an average of one drop every eight years. However, the eight drop in 2000 and the ninth drop in 2014 both took about 13 years to fall. It turns out to be about 100 billion times more viscous than water! Pitch, before and after being hit with a hammer. http://smp.uq.edu.au/content/pitch-drop-experiment Liquid phases: polymer melt vs. -
Mass Spectrometry
1/25/2017 Mass Spectrometry Introduction to Mass Spectrometry At the most fundamental level, matter is characterized by two quantities: FREQUENCY AND MASS. Measuring: (1) the frequencies of emitted, absorbed, and diffracted electromagnetic radiation and (2) the masses of intact particles & pieces of fragmented particles are the principal means by which we can investigate the structural features of atoms and molecules. 1 1/25/2017 Introduction to Mass Spectrometry At the most fundamental level, matter is characterized by two quantities: FREQUENCY AND MASS. Measuring: (1) the frequencies of emitted, absorbed, and diffracted electromagnetic radiation and (2) the masses of intact particles & pieces of fragmented particles are the principal means by which we can investigate the structural features of atoms and molecules. Mass Spectrometry Mass spectrometry refers to that branch of analytical science devoted to: 1) developing and using instruments to determine the masses of atoms and molecules 2) Deducing the identities or abundances of atoms in physical and biological samples, and 3) elucidating the structural properties or deducing the identities, or determining the concentrations of molecules in physical/biological samples. 2 1/25/2017 2: Mass Analysis •Sorting and counting •Pocket change (mixture of coins) •Penny, dime, nickel, quarter, half $ •Sorting change by value or size •Concept of visual interpretation Quantity (Abundance) Quantity dime penny nickel quarter half $ Value (m/z) 2: Mass Analysis •Sorting and counting •Pocket change (mixture of coins) •Mixture of molecules •Penny, dime, nickel, quarter, half $ •Molecules of different weight, size •Sorting change by value or size •Separation by mass spectrum •Concept of visual interpretation 8 5 4 3 2 Quantity (Abundance) Quantity dime penny nickel quarter half $ Value (m/z) "What is Mass Spectrometry?" D.H. -
5.1: Atomic Mass Unit 5.1: Atomic Mass
Topic 5: Stoichiometry - Chemical Arithmetic Masses of some atoms: 1 -24 16 -23 1H = 1.6736×10 g 8 O = 2.6788 ×10 g 238 -22 92U = 3.9851×10 g Introducing…….the Atomic Mass Unit (amu) 1 amu = 1.66054 x 10-24 g 1 5.1: Atomic Mass Unit Atomic Mass is defined relative to Carbon -12 isotope 12 12 amu is the mass of the 6 C isotope of carbon Carbon -12 atom = 12.000 amu Hydrogen -1 atom = 1.008 amu Oxygen -16 atom = 15.995 amu Chlorine -35 atom = 34.969 amu 2 5.1: Atomic Mass - Natural Abundance We deal with the naturally occurring mix of isotopes, rather than pure isotopes Carbon has three natural isotopes Isotope Mass (amu) Abundance (%) 12C 12.000 98.892 13C 13.00335 1.108 14C 14.00317 1 x 10-4 Any shovelful of Carbon from living material will have a Naturally Occurring Abundance of 98.892% 12C, 1.108% 13C and 0.0001% 14C 3 1 5.1: Atomic Mass - Relative Abundance How do we take into account the naturally occurring Abundances? Take the average mass of the various isotopes weighted according to their Relative Abundances Relative Isotope Mass (amu) Abundance (%) Abundance 12C 12.000 98.892 0.98892 13C 13.00335 1.108 0.0108 -6 14C 14.00317 1 x 10-4 1 x 10 N.B. The % Abundance adds up to 100 The Relative Abundance adds up to 1 4 5.1: Average Atomic Mass Relative Isotope Mass (amu) Abundance (%) Abundance 12C 12.000 98.892 0.98892 13C 13.00335 1.108 0.0108 -6 14C 14.00317 1 x 10-4 1 x 10 The Average Atomic Mass is given by: (0.98892 x 12.000 amu) + (0.01108 x 13.00335 amu) + (1 x 10-6 x 14.00317 amu) = 12.011 amu 5 5.1: Atomic and Molecular Mass You can calculate the mass of any compound from the sum of the atomic masses from the periodic table.