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Solving Rational Equations 2

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Maxima by Example: Ch.4: Solving Equations

Maxima by Example: Ch.4: Solving Equations

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4 Solving Equations Maxima has several functions which can be used for solving sets of algebraic equations and for nding the roots of an expression. These are described in the Maxima manual, Sec. 21, and listed under Contents under ... exprmay be a rational expression, and may contain trigonometric functions, exponentials, etc.

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CHAPTER 11: RATIONAL EQUATIONS AND APPLICATIONS …

CHAPTER 11: RATIONAL EQUATIONS AND APPLICATIONS …

www.sccollege.edu

Steps for solving rational equations with the same denominator Step 1. Determine the excluded values of the equation. Step 2. Clear denominators . by multiplying each term by the lowest common denominator. Step 3. Solve the equation. Step 4. Verify that the solutions obtained are not an excluded value.

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Analyzing and Solving Polynomial Equations

Analyzing and Solving Polynomial Equations

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Kuta Software - Infinite Algebra 2 Name_____ Analyzing and Solving Polynomial Equations Date_____ Period____ State the number of complex roots, the possible number of real and imaginary roots, the possible number of positive and negative roots, and the possible rational roots for each equation. Then find all

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Lesson 6.2.4 Multi-Step Equations With Distributive Property

Lesson 6.2.4 Multi-Step Equations With Distributive Property

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Solving Multi-Step Equations CC Standards 7.EE.B.3 Solve multi-step real-life and mathematical problems posed with positive and negative rational numbers in any form (whole numbers, fractions, and decimals), using tools strategically. Apply properties of operations to calculate with

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SOLVING RATIONAL EQUATIONS EXAMPLES

SOLVING RATIONAL EQUATIONS EXAMPLES

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1. Recall that you can solve equations containing fractions by using the least common denominator of all the fractions in the equation. Multiplying each side of the equation by the common denominator eliminates the fractions. This method can also be used with rational equations. Rational equations are equations containing rational expressions. 2.

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Solving Linear Equations - Fractions

Solving Linear Equations - Fractions

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Solving Linear Equations - Fractions Objective: Solve linear equations with rational coefficients by multi-plying by the least common denominator to clear the fractions. Often when solving linear equations we will need to work with an equation with fraction coefficients. We can solve these problems as we have in the past.

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Solving Rational Equations - Los Angeles Valley College

Solving Rational Equations - Los Angeles Valley College

www.lavc.edu

Solving Rational Equations Solve each equation. Remember to check for extraneous solutions. 1) a + 1 5a − 1 a = 1 2) 6v − 6 v2 + 2 v2 = 1 v2 3) 1 n2 + 4 n = 3 n2 4) 4 x + 1 x2 = 1 5x2 5) 1 k2 = 1 3k2 + k + 5 3k2 6) x − 5 x2 + 1 x = 6 x 7) 6 k − 1 k2 + 6k = 1 k 8) 4 n + 1 + 1 n2 − 5n − 6 = 1 n − 6 9) 1 x + 5 − 1 x2 + 5x = 4 x2 ...

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Solving Rational Equations - cdn.kutasoftware.com

Solving Rational Equations - cdn.kutasoftware.com

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Solving Rational Equations Date_____ Period____ Solve each equation. Remember to check for extraneous solutions. 1) 1 6 k2 = 1 3k2 − 1 k 2) 1 n2 + 1 n = 1 2n2 3) 1 6b2 + 1 6b = 1 b2 4) b + 6 4b2 + 3 2b2 = b + 4 2b2 5) 1 x = 6 5x + 1 6) 1 6x2 = 1 2x + 7 6x2 7) 1 v + 3v + 12 v2 − 5v = 7v − 56 v2 − 5v 8) 1 m2 − m + 1 m = 5 m2 − m 9) 1 ...

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2.3 Solving Equations Containing Fractions and Decimals

2.3 Solving Equations Containing Fractions and Decimals

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Solving Equations Containing Fractions and Decimals page 2.3- The Multiplication Property of Equality We may multiply any non-zero number, c, to each side of an equation. If a = b, then c · a = c · b, c ≠ 0 Applying the Multiplication Property of Equality to an equation such as

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Solving Radical Equations - Metropolitan Community …

Solving Radical Equations - Metropolitan Community

www.mcckc.edu

Solving equations requires isolation of the variable. Equations that contain a variable inside of a radical require algebraic manipulation of the equation so that the variable “comes out” from underneath the radical(s). This can be accomplished by raising both sides of the equation to the “nth” power, where n is the

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