Answered: X3 – 5x2 + 17x -12; X + 5 | Bartleby

Skip to main contentcloseHomework Help is Here – Start Your Trial Now!arrow_forwardSEARCHHomework help starts here!ASK AN EXPERTASKMathAlgebrax3 – 5x2 + 17x -12; x + 5x3 – 5x2 + 17x -12; x + 5BUYBig Ideas Math A Bridge To Success Algebra 1: Student Edition 2015 1st EditionISBN: 9781680331141Author: HOUGHTON MIFFLIN HARCOURTPublisher: Houghton Mifflin Harcourtexpand_less1 Solving Linear Equations2 Solving Linear Inequalities3 Graphing Linear Functions4 Writing Linear Equations5 Solving Systems Of Linear Equations6 Exponential Functions And Sequences7 Polynomial Equations And Factoring8 Graphing Quadratic Functions9 Solving Quadratic Functions10 Radical Functions And Equations11 Data Analysis And Displaysexpand_more7.1 Adding And Subtracting Polynomials7.2 Multiplying Polynomials7.3 Special Products Of Polynomial7.4 Solving Polynomial Equations In Factored Form7.5 Factoring X2+bx+c7.6 Factoring Ax2+bx+c7.7 Factoring Special Products7.8 Factoring Polynomials CompletelyChapter Questionsexpand_moreProblem 1CRProblem 2CRProblem 3CRProblem 4CRProblem 5CRProblem 6CRProblem 7CRProblem 8CRProblem 9CRProblem 10CRProblem 11CRProblem 12CRProblem 13CRProblem 14CRProblem 15CRProblem 16CRProblem 17CRProblem 18CRProblem 19CRProblem 20CRProblem 21CRProblem 22CRProblem 23CRProblem 24CRProblem 25CRProblem 26CRProblem 27CRProblem 28CRProblem 29CRProblem 30CRProblem 31CRProblem 32CRProblem 33CRProblem 34CRProblem 35CRProblem 36CRProblem 37CRProblem 38CRProblem 39CRProblem 40CRProblem 41CRProblem 1CTProblem 2CTProblem 3CTProblem 4CTProblem 5CTProblem 6CTProblem 7CTProblem 8CTProblem 9CTProblem 10CTProblem 11CTProblem 12CTProblem 13CTProblem 14CTProblem 15CTProblem 16CTProblem 17CTProblem 18CTProblem 19CTProblem 1CAProblem 2CAProblem 3CAProblem 4CAProblem 5CAProblem 6CAProblem 7CAProblem 8CAProblem 9CAformat_list_bulletedSee similar textbooks

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Concept explainers

PolynomialsTry substituting 1. You will get 6 and not 0. Try other real values also. What About -2? Let us check.Question

A. Find the remainder when the first polynomial is divided by the second polynomial.

 

1. x3 – 5x2 + 17x -12; x + 5
2. 3x3 – 28x2 + 58x + 52; x + 2
3. 3x4 -8x3 – 10x – 5; x + 3
4. 5x6 – 5x5 -5x4 + 5x3 +5x2 +5x -5; x + 1
5. x5 + x3 – x2 - 1; 2x - 1

  

 

B. Determine if the second polynomial is a factor of the first polynomial.

 

1. x3 -2x + 1; x – 1
2. 4x3 – x2 -6x + 16; x – 2
3. x4 + 2x2 – 7x – 9; x – 2
4. 2x4 + 11x 3+ 21x2 + 17x + 5; x + 1
5. x5 – x4 – 7x3 + 7x2 – 12x – 24; x – 3

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