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Evaluate when x = 1 by using the Remainder Theorem. 31. f(x)=x -5x² +6x- 3 32. g(x)=2x –3x² +5x+3 33. h(x)=x* -4x +3x +8 34. j(x) = 3x – 5x +6x? +x-10

Evaluate when x = 1 by using the Remainder Theorem. 31. f(x)=x -5x² +6x- 3 32. g(x)=2x –3x² +5x+3 33. h(x)=x* -4x +3x +8 34. j(x) = 3x – 5x +6x? +x-10

Holt Mcdougal Larson Pre-algebra: Student Edition 2012
Holt Mcdougal Larson Pre-algebra: Student Edition 2012
1st Edition
ISBN:9780547587776
Author:HOLT MCDOUGAL
Publisher:HOLT MCDOUGAL
Chapter12: Angle Relationships And Transformations
Section12.3: Angles And Polygons
Problem 7E
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31-34
Lesson 8.3 Applying the Factor and Remainder Theorems Evaluate when x = 1 by using the Remainder Theorem. Choices for 31-38: 31. f(x)=x -5x² +6x–3 A) 0 B) 15 32. g(x)=2x – 3x² +5x+3 C) -1 D) 3 33. h(x)=x* - 4x² +3x? +8 E) 7 АB) -128 AC) 216 AD) 45 34. j(x)= 3x* - 5x +6x² +x-10 AE) 8 ВС) 419 BD) -32 BE) -15 Evaluate when x = -3 by using the Remainder Theorem. CD) -93 CE) 84 35. f(x) -x -5x +6х-3 DE) -6 АВC) 155 ABD) 224 ABE) 16 36. g(x)=2x -3x² +5x+3 ACD) 1 АCE) 2 37. h(x)=x -4x² +3x² +8 ADE) -3 BCD) -5 ВСЕ) -7 BDE) -64 38. j(x) = 3x° – 5x +6x? +x-10
Transcribed Image Text:Lesson 8.3 Applying the Factor and Remainder Theorems Evaluate when x = 1 by using the Remainder Theorem. Choices for 31-38: 31. f(x)=x -5x² +6x–3 A) 0 B) 15 32. g(x)=2x – 3x² +5x+3 C) -1 D) 3 33. h(x)=x* - 4x² +3x? +8 E) 7 АB) -128 AC) 216 AD) 45 34. j(x)= 3x* - 5x +6x² +x-10 AE) 8 ВС) 419 BD) -32 BE) -15 Evaluate when x = -3 by using the Remainder Theorem. CD) -93 CE) 84 35. f(x) -x -5x +6х-3 DE) -6 АВC) 155 ABD) 224 ABE) 16 36. g(x)=2x -3x² +5x+3 ACD) 1 АCE) 2 37. h(x)=x -4x² +3x² +8 ADE) -3 BCD) -5 ВСЕ) -7 BDE) -64 38. j(x) = 3x° – 5x +6x? +x-10
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