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the quotient are both factors of the original number Sometimes the quotient will be prime, and sometimes it won t be If it isn t prime, then it can be factored down further Don t stop dividing the original by primes until you get all the way down to 2 Once you ve found all the primes smaller than s that divide your original number without giving you a remainder, you have found the prime factors of your original number Some product of these will give you that original number You might find that one of the primes is a factor twice, three times, or more For example: 99 = 11 3 3 297 = 11 3 3 3 891 = 11 3 3 3 3 2,673 = 11 3 3 3 3 3

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_2 _ 05 _1

Perfect squares Whenever you multiply a number by itself, the process is called squaring, and the product is called a square If you multiply a natural number by itself, you get a perfect square If you take the square root of a perfect square, you always get a natural number Perfect squares, unlike primes, are easy to find if you have a calculator Table 3-2 lists the first 24 perfect squares, with 0 and 1 included

Dividing through by 4, we get y = 2x + 4 Now for the second equation We begin with 7x y = 41 Subtracting 7x from each side, we get y = 7x + 41 Multiplying through by 1 gives us y = 7x 41

_2 _ 05 _1

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Barcode in Microsoft Excel 2007/2010/2013/2016
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Mix the right sides and solve Now let s put the right side of the first SI equation on the left side of an equals sign, and the right side of the second SI equation on the right side of the same equals sign This produces a first-degree equation in one variable:

2x + 4 = 7x 41 Now let s solve this for x When we subtract 7x from each side, we get 9x + 4 = 41 We can subtract 4 from each side to obtain 9x = 45 Finally, we divide through by 9 to get x=5

30 20 10 _6 _4 _2 _ 10 _ 20 _ 30 2 4 6 _6 _4 _2

Substitute and solve again To solve for y, we can take either of the SI equations and plug in 5 for x Let s use the first one That gives us

y = 2 5 + 4 = 10 + 4 = 6 We have used algebra to find that x = 5 and y = 6 We can express this as the ordered pair (5, 6) if we imagine x as the independent variable and y as the dependent variable

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Barcode in Microsoft Excel 2007/2010/2013/2016
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Two versions of the SI form In a two-by-two system, it often doesn t matter which variable we consider independent and which one we consider dependent But a true SI equation always has the dependent variable alone on the left side of the equals sign, and the independent variable on the right side along with constants that represent characteristics of a graph For example, if we see the equation

30 20 10 2 _ 10 _ 20 _ 30 4 6

x y = 10 then we can say that both of the following are SI equivalents of it: y = x 10 and x = y + 10 In the first case, we treat y as the dependent variable In the second case, we treat x as the dependent variable

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