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Another type of algebraic equation that you will encounter on the GMAT is the quadratic Quadratic equations are a type of what we call second-order equations those in which at least one of the terms features the square of a variable or two different variables multiplied together, and no terms are raised to a power higher than 2 Quadratics feature one term with a squared independent variable, possibly another with a linear independent variable, and possibly a constant term as well They take the general form

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y = ax 2 + bx + c where a, b, and c are constants, x is the independent variable, and y is the dependent variable However, y = ax 2 + bx is also a quadratic equation, in which it could be said that c = 0, as is y = ax 2 + c where b = 0 The simplest quadratic is y = x2 where a = 1 and b = c = 0 Note that a step is to put them into the form 0 = ax 2 + bx + c This is generally not difficult If you are faced with an equation that resembles x 2 + 2x 16 = 8 simply subtract the constant on the right from both sides of the equation to yield x 2 + 2x 24 = 0 At that point, you have two options for solving the equation: factoring it or using the quadratic formula 0 if the equation is a quadratic

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3 Save the CSS document as complex2columncss 4 Switch to complexhtml Edit the <link> href property to point to complex2columncss instead of complexcss

Quadratic equations are a little more difficult to solve than the standard linear equation The first

The most popular way to solve a quadratic equation is to factor the three terms into two binomial factors In general, we would find two binomials (x m) and (x n) such that 0 = ax 2 + bx + c = ( x m ) ( x n ) This looks rather complicated, but remember that the numbers in GMAT math tend to work out smoothly In plain English, factoring a quadratic means looking for two numbers that when multiplied together equal the last constant, and when added together equal the middle constant In terms of what we have written above, this means two factors m and n such that m + n = b and mn = c for the polynomial x 2 + bx + c

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6 Close this <div> after the end of the second paragraph and before the beginning of the third paragraph Your div will enclose two paragraphs The following code shows the relationship between the <div> and the <p> tags I abbreviated the paragraphs for clarity

In finding those two numbers, the multiplied term is generally the best place to start: list all the possible factors of the last constant in the equation, and then determine which of them will add to form the middle constant Let s consider an example equation: Which of the following is a solution to the equation 0 = x2 + 2x 24 A 6 B 4 C 2 D 2 E 6

corresponding sum: 1 and 24 1 and 24 2 and 12 2 and 12 3 and 8 3 and 4 and 8 6 4 and 6 23 + 23 10 + 10 5 +5 2 +2

7 Before the beginning of the third paragraph, and immediately after the </div> tag, open a <div> tag that applies the right class

Only in the last case do the two constants add to + 2 So, the constants in the factors are 4 and 6, so the two factors of the equation are 0 = x2 + 2x 24 = (x + 6)(x 4) , and thus the solution is x = 6 or 4 (remember, one of the factors must equal 0) 6 is among the answer choices, but 4 is not, so the answer to the question must be A, 6

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vb.net pdf 417 reader

vb.net pdf 417 reader

vb.net pdf 417 reader

vb.net pdf 417 reader

vb.net pdf 417 reader

vb.net pdf 417 reader

vb.net pdf 417 reader

vb.net pdf 417 reader

vb.net pdf 417 reader

vb.net pdf 417 reader

vb.net pdf 417 reader

vb.net pdf 417 reader

vb.net pdf 417 reader