Updated to MathJax 2.2

I started updating my website to MathJax 2.2 on November 7, 2013.
The files shown here have been updated.

Algebra I updates are complete (1–165); 24 of these exercises use JSXGraph
Geometry updates are complete (166–193); 4 of these exercises use JSXGraph
Algebra II updates are complete (194–237); 1 of these exercises uses JSXGraph
Precalculus updates are complete (238–309); 11 of these exercises use JSXGraph
Calculus updates are complete (310–316); 3 of these exercises use JSXGraph

#	UPDATED WEB PAGE	✓ IF USES JSXGRAPH
	ALGEBRA I:
1.	Expressions versus Sentences
2.	Basic Addition Practice
3.	Multiplication
4.	Divisibility
5.	Basic Properties of Zero and One
6.	Mixed Basic Add/Subtract Multiply/Divide Practice
7.	Deciding if a Number is a Whole Number, Integer, etc.
8.	Addition of Signed Numbers
9.	Subtraction of Signed Numbers
10.	Mixed Addition and Subtraction of Signed Numbers
11.	Writing Fractions with a Denominator of 2 in Decimal Form
12.	Average of Two Signed Numbers
13.	Average of Signed Numbers
14.	Identifying Place Values
15.	Multiplying by Powers of Ten
16.	Changing Decimals to Fractions
17.	Multiplying and Dividing Decimals by Powers of Ten
18.	Changing Decimals to Percents
19.	Changing Percents to Decimals
20.	Introduction to Sets
21.	Interval and List Notation
22.	Introduction to Variables
23.	Reading Set Notation
24.	Going From a Sequence of Operations to an Expression
25.	Going From an Expression to a Sequence of Operations
26.	Solving Simple Sentences By Inspection
27.	Using Mathematical Conventions
28.	‘Undoing’ a Sequence of Operations
29.	Solving for a Particular Variable
30.	Direct and Inverse Variation
31.	Scientific Notation
32.	Significant Figures	✓
33.	Rewriting Fractions as a Whole Number plus a Fraction
34.	Locating Fractions on a Number Line
35.	Fractions Involving Zero
36.	Finding Reciprocals
37.	Determining if a Product is Positive or Negative
38.	Multiplying and Dividing Fractions
39.	Practice with the form a(b/c)
40.	More Practice with the Form a(b/c)
41.	Renaming Fractional Expressions
42.	Practice with Multiples
43.	Finding Least Common Multiples
44.	Renaming Fractions with a Specified Denominator
45.	Practice with Factors
46.	Adding and Subtracting Fractions
47.	Adding and Subtracting Simple Fractions With Variables
48.	Divisibility Equivalences
49.	Identifying Inequalities as True or False
50.	Bigger, Smaller, Greater, Lesser
51.	Practice with the phrases "at least" and "at most"
52.	Identifying Inequalities with Variables as True or False
53.	Solving Equations of the form $\,xy = 0\,$	✓
54.	Recognizing Zero and One
55.	Writing Fractions in Simplest Form
56.	Deciding if a Fraction is a Finite or Infinite Repeating Decimal
57.	Deciding if Numbers are Equal or Approximately Equal
58.	Rounding Decimals to a Specified Number of Places
59.	Tables of Unit Conversion Information (no MathJax)
60.	Classifying Units as Length, Time, Volume, Weight/Mass
61.	Practice with Unit Abbreviations
62.	Practice with Unit Names
63.	Practice with Unit Conversion Information
64.	One-Step Conversions
65.	Multi-Step Conversions
66.	Rate Problems
67.	Work Problems (MathJax not loaded via Javascript)
68.	Practice with Exponents
69.	Practice with Order of Operations
70.	Basic Exponent Practice with Fractions
71.	Practice with "Same Base, Things Multiplied, Add the Exponents"
72.	Practice with "Something to a Power to a Power, Multiply the Exponents"
73.	Practice with "Same Power, Divided, Subtract the Exponents"
74.	Practice with "Negative Power, Gives a Flip"
75.	One-Step Exponent Law Practice
76.	Multi-step Exponent Law Practice
77.	Practice With Radicals
78.	Approximating Radicals
79.	Writing Radicals in Rational Exponent Form
80.	Writing Rational Exponents as Radicals
81.	Practice with Rational Exponents
82.	Practice with $\,x\,$ and $\,-x\,$
83.	Practice with Products of Signed Variables
84.	Practice with the Distributive Law
85.	Mental Math: Addition
86.	Don't Mix Up $\,3x\,$ versus $\,x^3\,$!
87.	Equal or Opposites?
88.	Recognizing the patterns $\,x^n\,$ and $\,(-x)^n\,$
89.	Writing Expressions in the Form $\,kx^n\,$
90.	Writing More Complicated Expressions in the Form $\,kx^n\,$
91.	Writing Quite Complicated Expressions in the Form $\,kx^n\,$
92.	Identifying Variable Parts and Coefficients of Terms
93.	Combining Like Terms
95.	Simplifying Expressions like $\,-a(3b - 2c - d)\,$
96.	Basic FOIL
97.	More Complicated FOIL
98.	Simplifying $\,(a+b)^2\,$ and $\,(a-b)^2\,$
99.	Simplifying Expressions like $\,(a - b)(c + d - e)\,$
100.	Practice With the Mathematical Words "and", "or", "is equivalent to"
101.	Recognizing Products and Sums; Identifying Factors and Terms
102.	Identifying Common Factors
103.	Factoring Simple Expressions
104.	Listing All the Factors of a Whole Number
105.	Finding the Greatest Common Factor of 2 or 3 Numbers
106.	Finding the Greatest Common Factor of Variable Expressions
107.	Factoring out the Greatest Common Factor
108.	The Addition Property of Equality
109.	The Multiplication Property of Equality
110.	Solving Simple Linear Equations with Integer Coefficients	✓
111.	Solving More Complicated Linear Equations with Integer Coefficients	✓
112.	Solving Linear Equations Involving Fractions	✓
113.	Solving Linear Equations, all mixed up	✓
114.	Simple Word Problems resulting in Linear Equations
115.	Solving Simple Linear Inequalities with Integer Coefficients	✓
116.	Solving Linear Inequalities with Integer Coefficients	✓
117.	Solving Linear Inequalities Involving Fractions	✓
118.	Solving Linear Inequalities, all mixed up	✓
119.	Simplifying Basic Absolute Value Expressions
120.	Determining the Sign (positive or negative) of Absolute Value Expressions
121.	Solving Simple Absolute Value Sentences	✓
122.	Solving Sentences Involving "Plus or Minus"	✓
123.	Solving Absolute Value Equations	✓
124.	Solving Absolute Value Inequalities Involving "Less Than"	✓
125.	Solving Absolute Value Inequalities Involving "Greater Than"	✓
126.	Solving Absolute Value Sentences, All Types	✓
127.	Identifying Perfect Squares
128.	Writing Expressions in the form $\,A^2\,$
129.	Factoring a Difference of Squares
130.	Solving Simple Equations Involving Perfect Squares	✓
131.	Solving More Complicated Equations Involving Perfect Squares	✓
132.	Translating Simple Mathematical Phrases
133.	Word Problems Involving Perfect Squares
134.	Basic Concepts Involved in Factoring Trinomials
135.	Factoring Trinomials (coefficient of x^2 term is 1, constant term is positive)
136.	Factoring Trinomials (coefficient of x^2 term is 1, constant term is negative)
137.	Factoring Trinomials, All Mixed Up	✓
138.	Identifying Quadratic Equations
139.	Writing Quadratic Equations in Standard Form
140.	Solving Simple Quadratic Equations by Factoring	✓
141.	Factoring Trinomials (coefficient of squared term is not 1)	✓
142.	Solving More Complicated Quadratic Equations by Factoring	✓
143.	Multiplying and Dividing Fractions with Variables	✓
144.	Adding and Subtracting Fractions With Variables
145.	Writing expressions involving percent increase and decrease
146.	Calculating Percent Increase and Decrease
147.	Problems involving percent increase and decrease
148.	More Problems Involving Percent Increase and Decrease
149.	Locating Points in Quadrants and on Axes
150.	Practice With Points
151.	the Pythagorean Theorem	✓
152.	the Distance Formula
153.	the Midpoint Formula
154.	Introduction to Equations and Inequalities in Two Variables
155.	Introduction to the Slope of a Line
156.	Practice With Slope
157.	Graphing Lines
158.	Finding Equations of Lines
159.	Point-Slope Form
160.	Horizontal and Vertical Lines
161.	Parallel and Perpendicular lines
162.	Introduction to Functions
163.	Introduction to Function Notation
164.	More Practice with Function Notation
165.	Domain and Range of a Function
	GEOMETRY:
166.	Introduction to Geometry: Points, Lines, and Planes
167.	Segments, Rays, Angles
168.	Introduction to Polygons
169.	Interior and Exterior Angles in Polygons
170.	Quadrilaterals	✓
171.	"If ... Then ..." Sentences
172.	Contrapositive and Converse
173.	Proof Techniques
174.	Logical Equivalences and Practice with Truth Tables
175.	Applying Logical Equivalences to Algebraic and Geometric Statements
176.	Constructions
177.	Introduction to the Two-Column Proof
178.	the Pythagorean Theorem	✓
179.	More Terminology for Segments and Angles
180.	Angles: Complementary, Supplementary, Vertical, and Linear Pairs
181.	Equivalence Relations
182.	Triangle Congruence
183.	Relationships Between Angles and Sides in Triangles
184.	Practice with Two-Column Proofs
185.	Is there an "SSA" Congruence Theorem? NO!
186.	More on Exterior Angles in Triangles
187.	Parallel Lines
188.	Parallelograms and Negating Sentences
189.	Introduction to Area and Perimeter
190.	Area Formulas: Triangle, Parallelogram, Trapezoid	✓
191.	Similarity, Ratios, and Proportions
192.	Perimeters and Areas of Similar Polygons
193.	Two Special Triangles	✓
	ALGEBRA II:
194.	Introduction to Recursion and Sequences
195.	Arithmetic and Geometric Sequences
196.	Loans and Investments
197.	Compound Interest Formula
198.	Graphs of Functions
199.	Basic Models You Must Know
200.	Graphical Interpretation of Sentences like $\,f(x)=0\,$ and $\,f(x)>0\,$
201.	Graphical Interpretation of Sentences like $\,f(x)=g(x)\,$ and $\,f(x)>g(x)\,$
202.	Composition of Functions
203.	Advanced Set Concepts
204.	Basic Probability Concepts
205.	More Probability Concepts
206.	Probability Tree Diagrams	✓
207.	Choosing Things: Does Order Matter?
208.	Factorial Notation
209.	Combinations and Permutations
210.	Summation Notation
211.	Mean, Median, and Mode
212.	Measures of Spread
213.	Introduction to Systems of Equations
214.	Solving Systems Using Substitution
215.	Solving Systems Using Elimination
216.	Simple Word Problems resulting in a System of Equations
217.	Introduction to Matrices
218.	Basic Arithmetic With Matrices
219.	Multiplying Matrices
220.	Graphing Tools: Vertical and Horizontal Translations
221.	Graphing Tools: Vertical and Horizontal Scaling
222.	Graphing Tools: Reflections and the Absolute Value Transformation
223.	Graphical Transformations: All Mixed Up
224.	Parabolas
225.	Equations of Simple Parabolas
226.	Quadratic Functions and the Completing the Square Technique
227.	Algebraic Definition of Absolute Value
228.	The Quadratic Formula
229.	Complex Numbers
230.	Arithmetic with Complex Numbers
231.	Equations of Circles
232.	Introduction to Logarithms
233.	Properties of Logarithms
234.	Change of Base Formula for Logarithms
235.	Introduction to Logarithmic Functions
236.	Introduction to Exponential Functions
237.	Introduction to Polynomials
	PRECALCULUS:
238.	Prerequisites: Language of Mathematics Essentials
239.	Prerequisites: Function Review; Difference Quotients
240.	Solving Linear Inequalities in One Variable	✓
241.	Solving Nonlinear Inequalities in One Variable (introduction)
242.	The Test Point Method for Sentences Like: $\,f(x) > 0\,$	✓
243.	The Test Point Method for Sentences Like: $\,f(x) > g(x)\,$	✓
244.	he Test Point Method in a Nutshell, and Additional Practice
245.	Absolute Value as Distance From Zero	✓
246.	Absolute Value as Distance Between Two Numbers	✓
247.	Circles and the Completing the Square Technique	✓
248.	Review of Lines and Slopes of Lines
249.	Review of Coordinate Geometry: the Distance Formula, the Midpoint Formula
250.	Sketching Regions in the Coordinate Plane	✓
251.	Testing Equations for Symmetry	✓
252.	More on Difference Quotients
253.	Finding the Domain and Range of a Function
254.	Working with Linear Functions: Finding a New Point, Given a Point and a Slope
255.	Reading Information from the Graph of a Function	✓
256.	Increasing and Decreasing Functions
257.	Basic Function Models You Must Know	✓
258.	Piecewise-Defined Functions
259.	Direct and Inverse Variation
260.	Proportionality Problems
261.	What is the Graph of $\,y = f(x)\,$?
262.	Shifting Graphs Up/Down/Left/Right
263.	Horizontal and Vertical Stretching/Shrinking
264.	Reflecting About Axes, and the Absolute Value Transformation
265.	Multi-Step Practice with all the Graphical Transformations
266.	Even and Odd Functions
267.	Extreme Values of Functions (Max/Min)	✓
268.	Review of Quadratic Functions: Vertex Form, Max/Min, Intercepts, More
269.	Max/Min Problems Resulting in Quadratic Functions
270.	Combining Functions to get New Functions
271.	Composition of Functions
272.	Writing a Function as a Composition
273.	Using a Function Box Backwards
274.	One-to-One Functions
275.	Undoing a One-to-One Function; Inverse Functions
276.	Properties of Inverse Functions
277.	Finding Inverse Functions (when there's only one x in the formula)
278.	Finding Inverse Functions (switch input/output names method)
279.	The Graph of an Inverse Function
280.	Introduction to Polynomials
281.	Relationship Between the Zeros (Roots) and Factors of Polynomials
282.	End Behavior of Polynomials
283.	Turning Points of Polynomials
284.	Long Division of Polynomials
285.	the Division Algorithm
286.	Synthetic Division
287.	the Remainder Theorem
288.	Trapping the Roots of a Polynomial
289.	Introduction to Complex Numbers
290.	Arithmetic with Complex Numbers
291.	The Square Root of a Negative Number
292.	The Complex Conjugate
293.	The Quadratic Formula Revisited; the Discriminant
294.	Multiplicity of Zeros and Graphical Consequences
295.	Discussion: Graphing Polynomials with Technology
296.	Solve an Equation? Find a Zero? Your Choice!
297.	the Fundamental Theorem of Algebra
298.	Polynomials with Real Number Coefficients
299.	Solving Polynomial Equations
300.	Introduction to Rational Functions
301.	Introduction to Asymptotes
302.	Introduction to Puncture Points (holes)
303.	Finding Vertical Asymptotes
304.	Puncture Points (holes)
305.	Finding Horizontal Asymptotes
306.	Finding Slant Asymptotes
307.	Exponential Functions: Review and Additional Properties
308.	Linear versus Exponential Functions
309.	Recognizing Linear and Exponential Behavior from Tables of Data
	CALCULUS:
310.	Average Rate of Change	✓
311.	Introduction to Limits	✓
312.	Basic Differentiation Shortcuts (differentiating constants and linear functions; the Simple Power Rule)	✓
313.	Differentiation Formula Practice
314.	Mixed Differentiation Practice
315.	Mixed Differentiation Practice (strict parentheses version)
316.	Mixed Integration Practice