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The laws of cosines and sines let you calculate sides and angles in any triangle Law of cosines The law of cosines looks like the Pythagorean theorem, except for the last term is the angle opposite side c If the angle is 90 , the 0 and the last term equals zero If is cos greater than 90 , its cosine is a negative number c 2 a 2 b 2 2ab cos Example: Find the length of the third side of a 1100 triangle with a 100 cm, b 120 cm, c2 c a2 a2 (100 100 163

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cm)2 102

Law of sines The law of sines is an equation of three ratios, where a, b, and c are the sides opposite angles A, B, and C, respectively Use the law of sines when you know the measures of two angles and any side of a triangle

C h a p te r 9 : Ve n n D i a g ra m s : V i s u a l i z i n g a n d M a n i p u l a t i n g S e t s

sin A a sin C c a sin C c (40 cm) (sin 600 ) 46

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A foreach loop is then entered, which iterates through each of the strings in the $queries array, setting $key and $value to the left and right halves of each If any of the $key values is either q or p, chances are the code is looking at the result of a search query made with one of the major search engines (Yahoo!, Bing, Google, or Ask Jeeves), and so the contents of $value will be passed to urldecode() to turn any unusual characters into regular ones, and then all words found in this string will be split out into the array $matches Provided with this array of search words, PIPHP_WordSelector() is then called to highlight any of these words that appear within the string $text The result of this is then returned

The inverses of sine, cosine, and tangent allow you to do the reverse of the sine, cosine, and tangent functions and find the angle The trigonometric functions and their inverses are as follows: Trigonometric Function y y y sin x cos x tan x x x x sin cos tan

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The sine function, y sin x, and the cosine function, y cos x are periodic functions The period for each function is 2 x can be any real number y is any real numbers between 1 and 1, inclusive

Let b and x be positive integers, b 1 The logarithm of x with base b, written logb x, equals y, where y is the exponent that makes the equation by x true The log to the base b of x is the number to which you can raise b to get x logb x y if and only if b y x Memory aid: the log is the exponent Examples: Calculate the following logarithms log2

1 16

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When you want to find the log of a number, you also can use a calculator Connecting Math to Physics Physicists use logarithms to work with measurements that extend over several orders of magnitude, or powers of 10 Geophysicists use the Richter scale, a logarithmic scale that allows them to rate earthquakes from 0 to 7, or larger, though the power of earthquakes differ by 7 or more powers of 10

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Base 10 logarithms are called common logarithms They often are written without the subscript 10 log10 x log x x 0

An antilogarithm is the inverse of a logarithm An antilogarithm is the number which has a given logarithm Example: Solve log x log x x 4 10 4 4 for x

$text = "To be or not to be, that is the question; " "whether 'tis nobler in the mind to suffer " "the slings and arrows of outrageous fortune, " "or to take arms against a sea of troubles, " "and by opposing, end them To die - to sleep, " "no more; and by a sleep to say we end " "the heart-ache and the thousand natural shocks " "that flesh is heir to - 'tis a consummation " "devoutly to be wish'd"; echo PIPHP_QueryHighlight($text, "b");

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