Assignment #1 [1.1 and 1.2: Subsets of the real numbers, properties of addition and multiplication, base, exponent, power, order of operations, variable, terms, coefficient, equivalent algebraic expressions]	Assignment #2 [1.3: Linear equation, solution of an equation, transformations that produce equivalent equations]	Assignment #3 [1.4: Equations with more than one variable, list of common formulas]	Assignment #4 [1.5: Problem solving using algebraic models, writing and using formulas]	Assignment #5 [1.6: Solving linear inequalities, transformations that produce equivalent inequalities, graphing linear inequalities, compound inequalities, use of "and" and "or"]
Assignment #6 [1.7: Solving equations and inequalities involving absolute value, definition of absolute value, interpretation of absolute value inequalities]	Assignment #7 [2.1: Functions and their graphs, domain, range, vertical line test, independent variable, dependent variable]	Assignment #8 [2.2: Slope and rate of change, relation of slopes of parallel lines, relation of slopes of perpendicular lines]	Assignment #9 [2.3: Graphs of linear equations, y-intercept, slope-intercept form of a linear equation, horizontal and vertical lines]	Assignment #10 [2.4: Writing equations of lines, slope-intercept form, point-slope form, direct variation, constant of variation]
Assignment #11 [2.5: Linear correlation, scatter plots, positive correlation, negative correlation, fitting a line to data]	Assignment #12 [2.5: Working with calculator to produce scatterplots and least-square regression lines]	Assignment #13 [2.6: Graphing linear inequalities, half-planes, constructing boundaries for solution sets]	Assignment #14 [2.7: Piecewise functions, step function, greatest integer function]	Assignment #15 [2.8: Absolute value functions, definition of absolute value, characteristics of absolute value functions]
Assignment #16 [3.1: Solving linear systems by graphing, systems of 2 linear equations with 2 unknowns]	Assignment #17 [3.2: Solving linear systems algebraically, substitution method, linear combination method]	Assignment #18 [3.3: Graphing and solving systems of linear inequalities]	Assignment #19 [3.4: Linear programming, optimization, constraints, feasible region]	Assignment #20 [3.4: Working with linear programming concepts]
Assignment #21 [3.6: Solving systems of linear equations in three variables, recognition that a linear equation in three variables represents a plane]	Assignment #22 [4.1: Matrix, dimensions of a matrix, equal matrices, properties of matrix operations]	Assignment #23 [4.2: Multiplying matrices, properties of matrix multiplication]	Assignment #24 [4.5: Solving systems using inverse matrices, matrix of variables, matrix of constants]	Assignment #25 [5.1: Graphing quadratic functions, parabola, vertex, axis of symmetry, standard form for parabola, vertex form for parabola, intercept form for parabola]
Assignment #26 [5.2: Solving quadratic equations by factoring, binomial, trinomial, monomial, zero product property]	Assignment #27 [5.3: Solving quadratic equations by finding square roots, radical, properties of square roots, rationalizing the denominator]	Assignment #28 [5.4: Complex numbers, the complex number i = ÷(-1), imaginary unit, the form a+bi, complex number plane, operations on complex numbers, conjugate of a complex number, absolute value of a complex number]	Assignment #29 [5.5: Solving quadratic equations by completing the square]	Assignment #30 [5.6: Discriminant of a quadratic equation, use of discriminant to determine the nature of the roots of a quadratic equation]
Assignment #31 [5.7: Graphing and solving quadratic inequalities, quadratic inequalities in one variable, quadratic inequalities in two variables]	Assignment #32 [5.7: Working with ideas and concepts from Section 5.7. TI-83 program for solving quadratic equations]	Assignment #33 [5.8: Working with quadratic functions, fitting quadratic model to data]	Assignment #34 [5.8: Fitting a quadratic model to data]	Assignment #35 5.8: Working with ideas and concepts from Chapter 5. Review problems handed out in class]
Assignment #36 [6.1: Properties of exponents, scientific notation]	Assignment #37 [6.2: Evaluating and graphing polynomial functions, definition of polynomial function, synthetic substitution]	Assignment #38 [6.4: Factoring and solving polynomial equations, sum and difference of cubes, factoring by grouping]	Assignment #39 6:4: Review of Chapter 6 ideas and concepts covered to date.	Assignment #40 [6.8: Analyzing graphs of polynomial functions, local maximum, local minimum, turning points of polynomial functions]
Assignment #41 [6.9: Modeling with polynomial functions, fitting polynomials to data]	Assignment #42 [6.9: Review Chapter 6 materials, including fitting polynomial models to data]	Assignment #43 [6.9: Review problems for ideas and concepts covered in course to date]	Assignment #44 [6.9: Review problems for ideas and concepts covered in course to date]	Assignment #45 [7.1: N th roots and rational exponents, index of a radical, definition of rational exponents]
Assignment #46 [7.2: Properties of rational exponents]	Assignment #47 [7.2: Review of ideas and concepts covered in Chapter 7 to date]	Assignment #48 [7.3: Power functions and function operations, definition of power function, composition of functions]	Assignment #49 [7.3: Review of ideas and concepts in Section 7.3]	Assignment #50 [7.4: Inverse functions, inverse relations, definition of inverse as it applies to functions]
Assignment #51 [7.4: Review of concepts and ideas in Section 7.4]	Assignment #52 [7.5: Graphing radical functions, square root functions, cube root functions]	Assignment #53 [ Solving radical equations, extraneous solutions]	Assignment #54 [7.7: Statistics and statistical graphs, measures of central tendency, mean, median, mode, standard deviation, box-and-whisker plot, lower quartile, upper quartile, histogram, frequency distribution]	Assignment #55 [7.7: Review ideas and concepts in Section 7.7]
Assignment #56 [8.1: Exponential growth, graphing exponential growth functions, base of exponential function, asymptote, growth factor, compound interest]	Assignment #57 [8.1: Review ideas and concepts in Section 8.1]	Assignment #58 [8.2: Exponential decay, graphing exponential decay functions, decay factor]	Assignment #59 [8.3: The number e, the natural base e, use of e in real life]	Assignment #60 [8.4: Logarithmic functions, logarithm of y with base b, graphs of logarithmic functions]
Assignment #61 [8.5: Properties of logarithms, change-of-base formula]	Assignment #62 [8.6: Solving exponential and logarithmic equations, extraneous solutions]	Assignment #63 [8.6: Review ideas and concepts studied in Chapter 8 to date]	Assignment #64 [8.7: Modeling with exponential and power functions using TI-83 graphics calculator]	Assignment #65 [8.7: Review ideas and concepts studied in Chapter 8]
Assignment #66 [9.1: Inverse and joint variation, constant of variation]	Assignment #67 [9.2: Graphing simple rational functions, hyperbola, asymptotes]	Assignment #68 [9.2: Review ideas and concepts in Section 9.2]	Assignment #69 [9.6: Solving rational equations, cross multiplication]	Assignment #70 [11.3: Geometric sequences and series. n th term of a geometric sequence, sum of n terms in a geometric sequence]
Assignment #71 [11.3: Review ideas and concepts in Section 11.3]	Assignment #72 [11.3: Review ideas and concepts relating to geometric series and sequences, investment problems]	Assignment #73 [11.3: Investment problems using geometric series and sequences]	Assignment #74 [12.1: Fundamental counting principal and permutations, tree diagram, permutations of n objects taken r at a time.	Assignment #75 [12.1: Review of concepts and ideas in Section 12.1, introduction of nCr]
Assignment #76 [12.2: Combinations and the Binomial Theorem, combinations of n objects taken r at a time, Pascal's Triangle]	Assignment #77 [12.3: Theoretical and experimental probability, geometrical probability, random numbers]	Assignment #78 [12.4: Probability of compound events, unions and intersections, mutually exclusive events, complement of an event]	Assignment #79 [12.5: Probability of independent events, probability of dependent events]	Assignment #80 [12.6: Binomial distributions, binomial probability, symmetric distribution, skewed distribution, hypothesis testing]
Assignment #81 [12.6: Review concepts and ideas from Section 12.6]	Assignment #82 [12.6: Review, and problems relating to binomial setting]	Assignment #83 [13.1: Right triangle trigonometry, sine, cosine, tangent, cosecant, secant, cotangent, solving a right triangle, angle of elevation, angle of depression]	Assignment #84 [13.1: Review ideas and concepts from Section 13.1]	Assignment #85 [13.2: Central angles, radian measure, initial side, terminal side, standard position, coterminal angles, conversion between degrees and radians, arc length of a sector, area of a sector]
Assignment #86 [13.3: Trigonometric functions of any angle, extended definition of trig functions, reference angle]	Assignment #87 [13.3: Review concepts and ideas from Section 13.3]	Assignment #88 [13.4: Inverse trigonometric functions, sin-1, cos-1, tan-1]	Assignment #89 [13.5: Law of Sines, various cases (AAS, ASA, SSA), area of a triangle]	Assignment #90 [13.6: Law of Cosines, Heron's Formula]
Assignment #91 [13.6: Review of Law of Sines and Law of Cosines]