Algebra 2 Honors Curriculum Pacing Guide

Transcription

1 Second Half of Pacing Guide Notes: Based on a 90 day semester, this guide consists of 75 instructional days (43 first half, 32 second half), with 15 flex days (2 first half, 13 second half) for: Pep Rallies/Assemblies (Holiday program, Black History Month, spring music program, etc.) Inclement Weather Days Holiday Interruptions Cumulative Review District Assessment (Midterm and Final) Anderson School District Five Page

2 Unit 1 Functions A2.AAPR.1* A2.ACE.2* A2.FBF.3* A2.FIF.4* A2.FIF.6* A2.FIF.7* A2.FLQE.1* A2.FLQE.1b A2.FLQE.2* A2.FLQE.5* Add, subtract, and multiply polyomials and understand that polynomials are closed under these operations. Create equations in two or more variables to represent relationships between quantities. Graph the equations on coordinate axes using appropriate labels, units, and scales. Describe the effect of the transformations k f (x), f (x) + k, f (x + k), and combinations of such transformations on the graph of y = f (x) for any real number k. Find the value of k given the graphs and write the equation of a transformed parent function given its graph. Interpret key features of a function that models the relationship between two quantities when given in graphical or tabular form. Sketch the graph of a function from a verbal description showing key features. Key features include intercepts; intervals where the function is increasing, decreasing, constant, positive, or negative; relative maximums and minimums; symmetries; end behavior and periodicity. Given a function in graphical, symbolic, or tabular form, determine the average rate of change of the function over a specified interval. Interpret the meaning of the average rate of change in a given context. Graph functions from their symbolic representations. Indicate key features including intercepts; intervals where the function is increasing, decreasing, positive, or negative; relative maximums and minimums; symmetries; end behavior and periodicity. Graph simple cases by hand and use technology for complicated cases. Distinguish between situations that can be modeled with linear functions or exponential functions by recognizing situations in which one quantity changes at a constant rate per unit interval as opposed to those in which a quantity changes by constant percent rate per unit interval. Recognize situations in which a quantity grows or decays by a constant percent rate per unit interval relative to another. Create symbolic representations of linear and exponential functions, including arithmetic and geometric sequences, given graphs, verbal descriptions, and tables. Interpret the parameters in a linear or exponential function in terms of the context. Unit 1 - Functions (A2.AAPR.1, A2.FIF.4*) Perform operations with functions graphically and algebraically. Worksheet Introduction to Functions Worksheet Operations with Functions 1 (A2.FBF.3, A2.FIF.7*) Find the composition of two functions graphically and algebraically. Worksheet Compositions of Functions 2 Anderson School District Five Page

3 Unit 1 - Functions (A2.FIF.6, A2.FIF.7*, A2.FLQE.1, A2.FLQE.1b, A2.FLQE.2*, A2.FLQE.5*) Identify linear functions as having a constant rate of change with tables, and groups using real world data. Find and analyze the slope of a linear function. Worksheet Modeling Linear Equations Operations with Linear Functions Function Operations Composition & Inverses Function Inverses 3 (A2.ACE.2) Represent and solve absolute value equations and inequalities. 4-5 Review Review for Test on Unit 1 Linear Functions Study Guide 6 Unit Test Test A Test B 7 Anderson School District Five Page

4 Unit 2 - Systems of Equations and Inequalities A2.ACE.2* A2.ACE.3 A2.AREI.11* A2.ASE.3* Create equations in two or more variables to represent relationships between quantities. Graph the equations on coordinate axes using appropriate labels, units, and scales. Use systems of equations and inequalities to represent constraints arising in real-world situations. Solve such systems using graphical and analytical methods, including linear programming. Interpret the solution within the context of the situation. (Limit to linear programming.) Solve an equation of the form f (x) = g (x) graphically by identifying the x-coordinate(s) of the point(s) of intersection of the graphs of y = f (x) and y = g (x). Choose and produce an equivalent form of an expression to reveal and explain properties of the quantity represented by the expression. Unit 2 - Systems of Equations and Inequalities (A2.ACE.3) Identify a system as consistent, inconsistent, dependent, or independent. Solve a system of linear equations by graphing. Worksheet Solve by Graphing 8 (A2.ACE.3, A2.ASE.3) Solve a system of two linear equations algebraically (substitution and elimination). Solve systems of equations using technology (linear, polynomial, rational, absolute value, exponential, and logarithmic functions). (A2.ACE.2, A2.ACE.3, A2.AREI.11) Create equations in two or more variables and use them to solve problems (including systems). Solve systems of equations using technology (linear, polynomial, rational, absolute value, exponential, and logarithmic functions). Systems of Two Equations Worksheet Mixed Practice on Solving Systems Worksheet Elimination and Substitution Systems of Equations Word Problems 9 10 (A2.ACE.3) Graph a system of linear inequalities. Worksheet Systems of Inequalities Systems of Inequalities 11 Anderson School District Five Page

5 Unit 2 - Systems of Equations and Inequalities (A2.ACE.3) Graph a set of given constraints for a linear programming problem. Use linear programming to find the maximum or minimum value given the objective function. Worksheet Linear Programming (a) Worksheet Linear Programming (b) Worksheet Linear Programming (c) 12 Review Project Rescue the Princess (2 files) Review for the Test 13 Unit Test 14 Anderson School District Five Page

6 Unit 3 Exponents/Radicals/Complex Numbers A2.AREI.2* A2.ASE.2* A2.ASE.3* A2.ASE.3c A2.FBF.3* A2.FIF.4* A2.FIF.7* A2.NCNS.1* Solve simple rational and radical equations in one variable and understand how extraneous solutions may arise. Analyze the structure of binomials, trinomials, and other polynomials in order to rewrite equivalent expressions. Choose and produce an equivalent form of an expression to reveal and explain properties of the quantity represented by the expression. Use the properties of exponents to transform expressions for exponential functions. Describe the effect of the transformations k f (x), f (x) + k, f (x + k), and combinations of such transformations on the graph of y = f (x) for any real number k. Find the value of k given the graphs and write the equation of a transformed parent function given its graph. Interpret key features of a function that models the relationship between two quantities when given in graphical or tabular form. Sketch the graph of a function from a verbal description showing key features. Key features include intercepts; intervals where the function is increasing, decreasing, constant, positive, or negative; relative maximums and minimums; symmetries; end behavior and periodicity. Graph functions from their symbolic representations. Indicate key features including intercepts; intervals where the function is increasing, decreasing, positive, or negative; relative maximums and minimums; symmetries; end behavior and periodicity. Graph simple cases by hand and use technology for complicated cases. Know there is a complex number i such that 2 i = 1, and every complex number has the form a + bi with a and b real. Unit 3 Exponents/Radicals/Complex Numbers A2.ASE.3c Law of Exponents (include rational exponents) Worksheet Properties of Exponents Worksheet Simplifying Rational Exponents Exponent Jeopardy Game play.com/exponents-jeopardy/exponents- Jeopardy.html Laws of Exponents Game es/nov201044/game php Exponent Asteroid Game oidsexp3.html (A2.AREI.2, A2.ASE.3) Simplify a radical. Multiply radicals. Simplify Radical Expression More on Simplifying Radicals 17 Anderson School District Five Page

7 Unit 3 Exponents/Radicals/Complex Numbers (A2.AREI.2) Add and subtract radicals Divide radicals and rationalize the denominator. More on Operations with Radicals (A2.AREI.2, A2.ASE.3, A2.FBF.3*, A2.FIF.4*, A2.FIF.7* ) Create and/or solve radical equations, verify solutions, and determine the domain restrictions. Worksheet Solving Radical Equations 20 Create and/or solve literal radical equations. (A2.NCNS.1, A2.NCNS.1, A2.ASE.2) Define and simplify complex numbers. Perform operations using complex numbers. Worksheet Complex Numbers Operations with Complex Numbers Properties of Complex Numbers Rationalizing Imaginary Denominators 21 Review 22 Unit Test 23 Anderson School District Five Page

8 Unit 4 Quadratic Functions A2.ACE.2* A2.ACE.3 A2.ACE.4* A2.AREI.4* A2.AREI.4b A2.ASE.2 A2.ASE.3* A2.ASE.3b* A2.FBF.1* A2.FBF.1a A2.FBF.3* A2.FIF.6* A2.FIF.7* A2.FIF.8* A2.FIF.9* A2.NCNS.7* Create equations in two or more variables to represent relationships between quantities. Graph the equations on coordinate axes using appropriate labels, units, and scales. Use systems of equations and inequalities to represent constraints arising in real-world situations. Solve such systems using graphical and analytical methods, including linear programming. Interpret the solution within the context of the situation. (Limit to linear programming.) Solve literal equations and formulas for a specified variable including equations and formulas that arise in a variety of disciplines. Solve mathematical and real-world problems involving quadratic equations in one variable. Solve quadratic equations by inspection, taking square roots, completing the square, the quadratic formula and factoring, as appropriate to the initial form of the equation. Recognize when the quadratic formula gives complex solutions and write them as a + bi for real numbers a and b. Analyze the structure of binomials, trinomials, and other polynomials in order to rewrite equivalent expressions. Choose and produce an equivalent form of an expression to reveal and explain properties of the quantity represented by the expression. Determine the maximum or minimum value of a quadratic function by completing the square. Write a function that describes a relationship between two quantities. Write a function that models a relationship between two quantities using both explicit expressions and a recursive process by combining standard forms using addition, subtraction, multiplication and division to build new functions. Describe the effect of the transformations k f (x), f (x) + k, f (x + k), and combinations of such transformations on the graph of y = f (x) for any real number k. Find the value of k given the graphs and write the equation of a transformed parent function given its graph. Given a function in graphical, symbolic, or tabular form, determine the average rate of change of the function over a specified interval. Interpret the meaning of the average rate of change in a given context. Graph functions from their symbolic representations. Indicate key features including intercepts; intervals where the function is increasing, decreasing, positive, or negative; relative maximums and minimums; symmetries; end behavior and periodicity. Graph simple cases by hand and use technology for complicated cases. Translate between different but equivalent forms of a function equation to reveal and explain different properties of the function. Compare properties of two function given in different representations such as algebraic, graphical, tabular, or verbal. Solve quadratic equations in one variable that have complex solutions. Anderson School District Five Page

9 Unit 4 Quadratic Functions (A2.ACE.2, A2.CED.3, A2.ACE.4, A2.ASE.3, A2.FIF.8, A2.FIF.9, A2.FBF.1, A2.FBF.1a) Create and/or graph quadratic functions using a graphing calculator and identify important features including the maximum/ minimum, the zeros, and the intervals where the function is increasing/decreasing. Compare different forms of quadratic functions. Worksheet Introduction to Quadratics Properties of Parabolas Worksheet Word Problems and Solving with the Calculator 24 Determine the domain and range (using interval notation) for quadratic functions. (A2.AREI.4b, A2.ASE.2) Factor quadratic expressions. Factoring Quadratic Form Factoring Quadratic Expressions Factoring by Grouping Worksheet - Factoring All Techniques Worksheet Mixed Factoring Practice Worksheet Perfect Squares Worksheet Factoring Trinomials (A2.AREI.4, A2.AREI.4b, A2.ASE.2) Solve quadratic functions by factoring. Worksheet Solve by Factoring Worksheet Factoring and Solve by Factoring Quadratic Equations by Factoring 27 (A2.FIF.6) Calculate and interpret average rate of change of quadratic functions over a specific interval. 28 Anderson School District Five Page

10 Unit 4 Quadratic Functions (A2.FIF.8, A2.FIF.9, A2.FBF.3, A2.ASE.3b) Complete the square to write a quadratic function in vertex form. Graph quadratic functions using vertex form. Determine the domain and range (using interval notation) for quadratic functions (with graphs). Completing the Square Worksheet Write in Vertex Form and Graph Worksheet Complete the Square to Find the Vertex Worksheet More on Completing the Square to Find the Vertex 29 (A2.NCNS.7) Solve quadratic functions using the quadratic formula. (A2.ACE.3) Use the discriminant to determine the nature of the solutions. Worksheet Solve Using Quadratic Formula Quadratic Formula Activity Lab for Nature of Roots The Discriminant 30 (A2.FIF.8) Write the equation of a quadratic function when given its roots. Worksheet Finding Eq from Roots Factors and Zeros 31 Review Chutes and Ladders Review for Quadratics Jeopardy Review Review Part B 32 Unit Test 33 Anderson School District Five Page

11 Unit 5 Polynomial Functions A2.AAPR.1* A2.AAPR.3 A2.ASE.1* A2.ASE.2* A2.FBF.1b A2.FIF.4* A2.FIF.7* A2.FIF.8* A2.FIF.8b A2.FIF.9* Add, subtract, and multiply polyomials and understand that polynomials are closed under these operations. Graph polynomials identifying zeros when suitable factorizations are available and indicating end behavior. Write a polynomial function of least degree corresponding to a given graph. (Limit to polynomials with degrees 3 or less.) Interpret the meanings of coefficients, factors, terms, and expressions based on their real-world contexts. Interpret complicated expressions as being composed of simpler expressions. Analyze the structure of binomials, trinomials, and other polynomials in order to rewrite equivalent expressions. Combine functions using the operations addition, subtraction, multiplication, and division to build new functions that describe the relationship between two quantities in mathematical and real-world situations. Interpret key features of a function that models the relationship between two quantities when given in graphical or tabular form. Sketch the graph of a function from a verbal description showing key features. Key features include intercepts; intervals where the function is increasing, decreasing, constant, positive, or negative; relative maximums and minimums; symmetries; end behavior and periodicity. Graph functions from their symbolic representations. Indicate key features including intercepts; intervals where the function is increasing, decreasing, positive, or negative; relative maximums and minimums; symmetries; end behavior and periodicity. Graph simple cases by hand and use technology for complicated cases. Translate between different but equivalent forms of a function equation to reveal and explain different properties of the function. Interpret expressions for exponential functions by using the properties of exponents. Compare properties of two function given in different representations such as algebraic, graphical, tabular, or verbal. Unit 5 Polynomial Functions (A2.AAPR.3, A2.FIF.4, A2.FIF.7, A2.FIF.9) Graph and describe the shape of polynomial functions Identify and describe important features of the graph of a polynomial function including absolute and relative maximum/ minimum points, intervals where the function is increasing/decreasing, zeros (including the multiplicity of each), domain and range (in interval notation), and end behavior. Graphing Polynomial Functions Basic Shape Graphing Polynomial Functions (A2.AAPR.1, A2.FBF.1b) Add, subtract, and multiply polynomial functions Divide polynomial functions using long division and synthetic. Anderson School District Five Page

12 Unit 5 Polynomial Functions (A2.ASE.1, A2.ASE.2, A2.FIF.8*, A2.FIF.8b) Factor and solve polynomial functions, including special products like (x + y) 3, (x y) 3, etc. Review 7.1 to (A2.AAPR.3) Use the rational root theorem and the remainder theorem to find the zeros of a polynomial function. The Remainder Theorem Rational Root Theorem More on Factors, Zeros, and Dividing Irrational and Imaginary Root Theorems Descartes Rule of Signs Analyzing and Solving Polynomial Equations Worksheet Rational Root Theorem (A) to Solve Worksheet Rational Root Theorem (B) to Solve Worksheet Last Practice Rational Root Theorem to Find All Roots Review Review for Test 42 Unit Test 43 MIDTERM EXAM Anderson School District Five Page

13 Unit 6 Rational Functions A2.AREI.2 A2.FIF.7 Solve simple rational and radical equations in one variable and understand how extraneous solutions may arise. Graph functions from their symbolic representations. Indicate key features including intercepts; intervals where the function is increasing, decreasing, positive, or negative; relative maximums and minimums; symmetries; end behavior and periodicity. Graph simple cases by hand and use technology for complicated cases. Unit 6 Rational Functions Identify and evaluate rational functions. (A2.AREI.2) Multiply and divide rational expressions including complex fractions. Worksheet Multiply and Divide Rational Expressions 46 (A2.AREI.2) Add and subtract rational expressions. Worksheet Review of Operations Worksheet Add and Subtract with Like Denominators Worksheet More on Adding and Subtracting Worksheet - Mixed Review of Operations 47 (A2.FIF.7) Graph a rational function and find its domain and range (in interval notation), write equations for its asymptotes, and identify any holes in its graph. Worksheet Graphing Rationals (a) Worksheet Graphing Rationals (b) Worksheet Graphing Rationals (c) (A2.AREI.2) Solve rational equations. Solve application problems involving rational equations. Worksheet Solving Rational Expressions Worksheet More on Solving Rational Expressions Review Review Graphing and Operations Review Operations & Solving Rational Equations Review 52 Unit Test 53 Anderson School District Five Page

14 Unit 7 Exponential Functions & Logarithmic Functions A2.ACE.1* A2.ACE.2* A2.ASE.1* A2.ASE.3* A2.ASE.3c* A2.FBF.1b A2.FIF.4* A2.FIF.5* A2.FIF.6* A2.FIF.7* A2.FIF.8b* A2.FLQE.1* A2.FLQE.2* A2.FLQE.5* Create and solve equations and inequalities in one variable that model real-world problems involving linear, quadratic, simple rational, and exponential relationships. Interpret the solutions and determine whether they are reasonable. Create equations in two or more variables to represent relationships between quantities. Graph the equations on coordinate axes using appropriate labels, units, and scales. Interpret the meanings of coefficients, factors, terms, and expressions based on their real-world contexts. Interpret complicated expressions as being composed of simpler expressions. Choose and produce an equivalent form of an expression to reveal and explain properties of the quantity represented by the expression. Use the properties of exponents to transform expressions for exponential functions. Combine functions using the operations addition, subtraction, multiplication, and division to build new functions that describe the relationship between two quantities in mathematical and real-world situations. Interpret key features of a function that models the relationship between two quantities when given in graphical or tabular form. Sketch the graph of a function from a verbal description showing key features. Key features include intercepts; intervals where the function is increasing, decreasing, constant, positive, or negative; relative maximums and minimums; symmetries; end behavior and periodicity. Relate the domain and range of a function to its graph and, where applicable, to the quantitative relationship it describes. Given a function in graphical, symbolic, or tabular form, determine the average rate of change of the function over a specified interval. Interpret the meaning of the average rate of change in a given context. Graph functions from their symbolic representations. Indicate key features including intercepts; intervals where the function is increasing, decreasing, positive, or negative; relative maximums and minimums; symmetries; end behavior and periodicity. Graph simple cases by hand and use technology for complicated cases. Interpret expressions for exponential functions by using the properties of exponents. Distinguish between situations that can be modeled with linear functions or exponential functions by recognizing situations in which one quantity changes at a constant rate per unit interval as opposed to those in which a quantity changes by constant percent rate per unit interval. Create symbolic representations of linear and exponential functions, including arithmetic and geometric sequences, given graphs, verbal descriptions, and tables. Interpret the parameters in a linear or exponential function in terms of the context. Anderson School District Five Page

15 Unit 7 Exponential Functions & Logarithmic Functions (A2.ASE.1, A2.FBF.1b, A2.FLQE.5*) Write and evaluate exponential expressions to model growth and decay situations. Classify an exponential function as representing a growth or a decay. Calculate the growth of investments under various conditions using exponential and natural exponential functions. Activity Shedding Light on the Subject Activity Spreading Rumors Worksheet Word Problems Finding Other Variables Using Logs Worksheet More Word Problems Worksheet Compound Interest and Exp. Functions Worksheet Growth & Decay Solve for New Variable 54 (A2.FIF.6, A2.FLQE.2*) Calculate and interpret the average rate of change of exponential functions over a specific interval. (A2.FIF.7, A2.ASE.3c*) Graph exponential functions using transformations. Find the domain and range (in interval notation), intercepts, end behavior, and the equation of the horizontal asymptote for an exponential function. Worksheet Exponential Graphs Worksheet Exponential Equations with Like Bases 55 (A2.ACE.2, A2.ASE.3) Rewrite exponential equations as logarithmic equations and vice versa. Simplify and evaluate expressions involving logarithms using the properties of logarithms. Worksheet Practice with Log Properties and Solving Log Equations 56 Anderson School District Five Page

16 Unit 7 Exponential Functions & Logarithmic Functions (A2.F.IF.7) Graph the inverse of the exponential function and define the logarithmic function. Worksheet Intro to Logs (A2.FIF.5, A2.FIF.4) Find the domain and range (in interval notation), intercepts, end behavior, and the equation of the vertical asymptote for a logarithmic function. 57 (A2.ACE.1, A2.FLQE.1) Use the definitions of exponential and logarithmic functions to solve equations. Solve equations involving logarithms algebraically and graphically. Solve exponential equations using common logs algebraically and graphically. Review 1st Half Through Log Properties Worksheet Basic Log Equations with No Calculator Worksheet Logs Worksheet More on Logs Review Log Equations and Exponential Equations using Logs Worksheet Exponential Equations with Unlike Bases Review Jeopardy Review Station Rotation Quiz on Logarithms 60 Unit Test 61 Anderson School District Five Page

17 Unit 8 Sequences and Series A2.ACE.2* A2.FBF.2* A2.FIF.3* A2.FLQE.1* A2.FLQE.2* PC.AAPR.5 Create equations in two or more variables to represent relationships between quantities. Graph the equations on coordinate axes using appropriate labels, units, and scales. Write arithmetic and geometric sequences both recursively and with an explicit formula, use them to model situations, and translate between the two forms. Define functions recursively and recognize that sequences are functions, sometimes defined recursively, whose domain is a subset of the integers. Distinguish between situations that can be modeled with linear functions or exponential functions by recognizing situations in which one quantity changes at a constant rate per unit interval as opposed to those in which a quantity changes by constant percent rate per unit interval. Create symbolic representations of linear and exponential functions, including arithmetic and geometric sequences, given graphs, verbal descriptions, and tables. Apply the Binomial Theorem to expand powers of binomials, including those with one and with two variables. Use the Binomial Theorem to factor squares, cubes, and fourth powers of binomials. Unit 8 Sequences and Series (A2.ACE.2, A2.FLQE.2) Recognize, write, and find the nth term of arithmetic sequences. Introduction to Sequences Arithmetic Sequences Sequences and Series Reality Project Sequences and Series Art Project 62 Find the partial sum of an arithmetic series. Arithmetic Series Worksheet Arithmetic Sequences and Series 63 (A2.FBF.2, A2.FIF.3) Recognize, write, and find the nth term of geometric sequences. Find partial sums of geometric sequences. Review of Arithmetic and Geometric Arithmetic and Geometric Means Geometric Sequences (A2.FLQE.1) Use sigma notation to represent arithmetic and geometric series. Finite Geometric Series Infinite Geometric Series 66 Anderson School District Five Page

18 Unit 8 Sequences and Series PC.AAPR.5 Use Pascal s triangle to expand binomial expressions. 67 Review 68 Unit Test 69 Anderson School District Five Page

19 Unit 9--Conics A2.AREI.7 A2.AREI.11 G.GGPE.1 PC.GGPE.2 PC.GGPE.3 Solve a simple system consisting of a linear equation and a quadratic equation in two variables algebraically and graphically. Understand that such systems may have zero, one, two, or infinitely many solutions. (Limit to linear equations and quadratic functions.) Solve an equation of the form f (x) = g (x) graphically by identifying the x-coordinate(s) of the point(s) of intersection of the graphs of y = f (x) and y = g (x). Understand that the standard equation of a circle is derived from the definition of a circle and the distance formula. Use the geometric definition of a parabola to derive its equation given the focus and directrix. Use the geometric definition of an ellipse and of a hyperbola to derive the equation of each given the foci and points whose sum or difference of distance from the foci are constant. Unit 9 - Conics (G.GPE.1) Write general and standard forms of the equation of a circle and graph. Given the equation in standard form, identify center and radius of a circle. Worksheet Parabola & Circle Review Parts of Conics Conics PowerPoint on Conics 70 (PC.GGPE.2) Write general and standard forms of equation of parabolas and graph. Given the equation in standard form, identify vertex, focus, and directrix. Angry Bird Parabola Project /LA210BAD.pdf (lesson on parabola) parabola.php (parabola interactive) (super math bros parabola project) content&view=article&id=1259:math-students-learnthrough-parabola-project&catid=13&itemid=278 (Parabola Project) (Constructivist Lesson on Parabolas) 71 Anderson School District Five Page

20 Unit 9 - Conics (PC.GGPE.3) Write general and standard forms of equations of ellipses and graph. Given the equation in standard form, identify vertices, covertices, center, and foci. Worksheet Ellipse Review Circle, Hyperbola, Ellipse My Favorite Conic Section Project Conics Art Project /LA210FBD.pdf (Graph & Classify Conics) 2 (Cutting Conics) 72 (PC.GGPE.3) Write general and standard forms of equations of hyperbolas and graph. Given the equation in standard form, identify center, vertices, and foci. Worksheet Hyperbolas /LA210EAD.pdf (Lesson on Hyperbolas) Write equations of asymptotes. (A2.AREI.7; A2.AREI.11) Solve systems of equations involving linear and quadratic equations. 75 Review 76 Unit Test 77 END OF COURSE EXAM Anderson School District Five Page