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Perhaps you still wonder, What s all this fuss about root multiplicity If an equation has one real root, isn t that all there is to be said about it The answer is, Not exactly Let s look at three equations that have identical solution sets The first-degree equation 2x 3 = 0 has one real solution, x = 3/2 The fourth-degree equation (2x 3)4 = 0 has a single real root, x = 3/2 But there s something about the fourth-degree equation that makes it conceptually different than the first-degree equation We can rewrite the fourth-degree equation as (2x 3)(2x 3)(2x 3)(2x 3) = 0

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1 At position x in the base circle, the y-coordinate is 1 x 2 Therefore the disc slice has radius 1 x 2 and area (1 x 2 ) The volume of the

If we substitute 3/2 for x here, we get (2 3/2 3)(2 3/2 3)(2 3/2 3)(2 3/2 3) = 0 which reduces to (3 3)(3 3)(3 3)(3 3) = 0 and further to 0 0 0 0=0 To carry out the substitution and simplification process completely, we must repeat it for each of the four binomials The root x = 3/2 exists, in effect, four times over Now look at this: (2x 3)345 = 0 Here, the single real root x = 3/2 exists 345 times over The solution sets are identical for the first-degree, the fourth-degree, and the 345th-degree equations in this example But the equations themselves are vastly different!

Here s a challenge!

1 1

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Microsoft Excel Versions prior to 2007 . Choose Insert Object from the menu and select TBarCode SDK (ActiveX ® Control element). A bar code appears instantly in your Microsoft Excel worksheet. In Excel 2007 click the Insert Controls button in the Developer ribbon.
Microsoft Excel Versions prior to 2007 . Choose Insert Object from the menu and select TBarCode SDK (ActiveX ® Control element). A bar code appears instantly in your Microsoft Excel worksheet. In Excel 2007 click the Insert Controls button in the Developer ribbon.

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Consider the following equation, which is in the form of a trinomial squared Find all the real roots, and state the multiplicity of each (x 2 + 2x + 1)2 = 0

Look closely at the trinomial Suppose we set it equal to 0, so it becomes the quadratic x 2 + 2x + 1 = 0 We can factor this to get (x + 1)2 = 0 If we substitute (x + 1)2 for the trinomial in the original equation, we have [(x + 1)2]2 = 0 The product of powers rule from Chap 9 tells us that this is the same as (x + 1)(2 2) = 0 which can be simplified to (x + 1)4 = 0

We now have a binomial to the nth equation with n = 4 We can find the solitary real root by setting the binomial equal to 0: x+1=0 This first-degree equation resolves to x = 1 The real solution set of the original trinomial-squared equation is X = { 1} The single root has multiplicity 4

( 1)

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If you are creating non-trival barcode types such as Code128 and UPC-A, you can not just type your number and format with a barcode font . This never works.

A higher-degree equation can appear as a product of binomials Such an equation has one real root for each factor You can find each root by setting every binomial equal to 0 and then creating first-degree equations from them Each root has multiplicity equal to the number of times its binomial appears in the product If a binomial is raised to a power, then its root has multiplicity equal to that power

The general form Let x be a real-number variable Suppose that a1, a2, a3, an are nonzero real coefficients of x, and b1, b2, b3, bn are real stand-alone constants Consider the equation

1 3

(a1x + b1)(a2x + b2)(a3x + b3) (anx + bn) = 0 This is the binomial factor form for an equation of degree n Here are some examples of equations in this form where n > 3: (x + 1)(x 2)(x + 3)(x 4) = 0 (x + 1)(x 2)2(x + 3)3(x 4)4 = 0 (3x + 7)6(4x 5)2 = 0 ( x + 1)( 7x + 2)7 = 0 ( 3x + 21)2( 8x + 5)3 = 0 (x + 6)(2x 5)2(7x)( 3x) = 0 In all but the first of these equations, some of the binomials are raised to powers That s the equivalent of repeating those binomials in the products by the number of times the power indicates In the last equation, two of the stand-alone constants are equal to 0

Multiplying out You can multiply out an equation that appears in the binomial factor form to get a polynomial equation If you want to do this for each of the six equations in the previous paragraph, go ahead! You ll end up with equations that are difficult to solve for anyone who comes across them for the first time

2 We calculate the volume of half the solid and then double the answer For 0 x 1, at position x in the base square, the y extent is (1 x) y 1 x Thus the equilateral triangular slice has side 2(1 x) and area 3(1 x)2 Thus the volume of the solid is V=2

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