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Parallel lines are lines in the same plane that, if extended to infinity, would never intersect:

Most problems involving parallel lines will include either a geometric shape with parallel lines, such as a rectangle or parallelogram, or two parallel lines that are intersected by another line The angles formed by the intersection of a line with two parallel lines have some interesting properties

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When HTML was new, the only tool a developer could use was a text editor like Notepad or vi Today, you have many choices with HTML editing tools They generally can be broken into two categories The first category is code editors Code editors require you to type the HTML The second category is WYSIWYG editors These tools visually build the page, without your writing the code Neither category is perfect Code editors require you to know the code and the proper syntax but allow you complete control over your design WYSIWYG editors, while easy to use, can offer less flexibility than an editor offers and often write bad HTML In this book, we will concentrate on code editors Writing HTML using a code editor will allow you to learn HTML, which is why you purchased the book in the first place

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When lines intersect, the measures of the angles on opposite sides of the intersection are equal; these angles are called vertical angles In the diagram, all of the angles labeled x have equal measures, and all of the angles labeled y have equal measures The measures of the angles on the same side of a line, here represented as x and y, must add up to 180 ; these are called supplementary angles A line that intersects two parallel lines will produce angles of equal measure with both of the parallel lines, as shown by the x and y angles in the preceding diagram The GMAT tests this concept in a number of ways Consider the following Data Sufficiency question:

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In the diagram above, if lines L1 and L2 are parallel, what is the value of x (1) y = 70 (2) x > 90 A Statement (1) ALONE is sufficient, but statement (2) alone is not sufficient B Statement (2) ALONE is sufficient, but statement (1) alone is not sufficient C BOTH statements TOGETHER are sufficient, but NEITHER statement ALONE is sufficient D EACH statement ALONE is sufficient E Statements (1) and (2) TOGETHER are NOT sufficient To answer this question, you need to recognize that if L1 and L2 are parallel, then all of the acute angles in this diagram are going to have a measure of y and all of the obtuse angles are going to equal x , and that x and y are supplementary angles Now consider statement (1): (1) y = 70 If x and y are supplementary, then x + y = 180 x = 180 y = 180 70 = 110 Thus, you can answer the question with statement (1) alone, so the answer to this question must be either A or D Now consider statement (2): (2) x > 90 What does this tell you Just that x is an obtuse angle It could have a value anywhere between 90 and 180 Therefore, statement (2) alone is not sufficient, so the answer must be A Parallel lines questions don t get much more difficult than this Remember, when you have a line intersecting two parallel lines, and you know the measure of one of the angles, then you can determine the measures of all the other angles

Code editors allow you to type the code for your HTML page Most modern code editors offer syntax highlighting and code hints Syntax highlighting will color your code as you write it This makes it easier to read your code Syntax errors are identified as you type Code hints appear as you type Usually all you need to do is type the first few letters of a tag or attribute and the editor will fill in the rest for you

Triangles figure very heavily in the GMAT because they are the simplest type of polygon (a polygon is a multisided figure) They are thus at once easy to understand, but also rich in mathematical detail

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