integrated math 2 chapter 1.1-4 review c 1.1-4...integrated math 2 chapter 1.1-4 review name each...

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Integrated Math 2 Chapter 1.1-4 Review Name each polynomial completely. Identify the degree and the leading coefficient. 1. 2 βˆ’ 5 ! 2. 5 ! ! 3. 4 ! βˆ’ 2 ! + 3 + 1 4. ! + 2 + 1 5. 7 ! 6. 8 7. Is problem 3 in standard form? Is problem 1 in standard form? Add, subtract and/or multiply completely. 8. ! + 2 + (βˆ’3 ! βˆ’ 5) 9. ! + 5 βˆ’ 3 βˆ’ (2 ! βˆ’ 4 + 3) 10. 4 βˆ’ 3 ! + 5 + (2 ! + 1 βˆ’ 5) 11. 2 5 + 3 + 2(2 ! βˆ’ 3 + 1) 12. 2 + 3 βˆ’ 2( ! + 3) 13. ( βˆ’ 3)( + 7) 14. (3 βˆ’ 2)(6 βˆ’ 5) 15. (3 + 7)(2 + 5) 16. ( + 5)( ! + 3 + 1) 17. ( + 12) ! 18. ( βˆ’ 9) ! 19. ( + 10)( βˆ’ 10) 20. (2 βˆ’ 9)(2 + 9) 21. (2 βˆ’ 9)(2 βˆ’ 9) 22. (2 + 9)(2 + 9) 23. ( βˆ’ )( + ) Integrated Math 2 Chapter 1.1-4 Review Name each polynomial completely. Identify the degree and the leading coefficient. 1. 2 βˆ’ 5 ! 2. 5 ! ! 3. 4 ! βˆ’ 2 ! + 3 + 1 4. ! + 2 + 1 5. 7 ! 6. 8 7. Is problem 3 in standard form? Is problem 1 in standard form? Add, subtract and/or multiply completely. 8. ! + 2 + (βˆ’3 ! βˆ’ 5) 9. ! + 5 βˆ’ 3 βˆ’ (2 ! βˆ’ 4 + 3) 10. 4 βˆ’ 3 ! + 5 + (2 ! + 1 βˆ’ 5) 11. 2 5 + 3 + 2(2 ! βˆ’ 3 + 1) 12. 2 + 3 βˆ’ 2( ! + 3) 13. ( βˆ’ 3)( + 7) 14. (3 βˆ’ 2)(6 βˆ’ 5) 15. (3 + 7)(2 + 5) 16. ( + 5)( ! + 3 + 1) 17. ( + 12) ! 18. ( βˆ’ 9) ! 19. ( + 10)( βˆ’ 10) 20. (2 βˆ’ 9)(2 + 9) 21. (2 βˆ’ 9)(2 βˆ’ 9) 22. (2 + 9)(2 + 9) 23. ( βˆ’ )( + ) Integrated Math 2 Chapter 1.1-4 Review Name each polynomial completely. Identify the degree and the leading coefficient. 1. 2 βˆ’ 5 ! 2. 5 ! ! 3. 4 ! βˆ’ 2 ! + 3 + 1 4. ! + 2 + 1 5. 7 ! 6. 8 7. Is problem 3 in standard form? Is problem 1 in standard form? Add, subtract and/or multiply completely. 8. ! + 2 + (βˆ’3 ! βˆ’ 5) 9. ! + 5 βˆ’ 3 βˆ’ (2 ! βˆ’ 4 + 3) 10. 4 βˆ’ 3 ! + 5 + (2 ! + 1 βˆ’ 5) 11. 2 5 + 3 + 2(2 ! βˆ’ 3 + 1) 12. 2 + 3 βˆ’ 2( ! + 3) 13. ( βˆ’ 3)( + 7) 14. (3 βˆ’ 2)(6 βˆ’ 5) 15. (3 + 7)(2 + 5) 16. ( + 5)( ! + 3 + 1) 17. ( + 12) ! 18. ( βˆ’ 9) ! 19. ( + 10)( βˆ’ 10) 20. (2 βˆ’ 9)(2 + 9) 21. (2 βˆ’ 9)(2 βˆ’ 9) 22. (2 + 9)(2 + 9) 23. ( βˆ’ )( + )

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IntegratedMath2Chapter1.1-4ReviewNameeachpolynomialcompletely.Identifythedegreeandtheleadingcoefficient.1.2π‘₯ βˆ’ 5π‘₯! 2.5π‘₯!𝑦! 3.4𝑧! βˆ’ 2𝑧! + 3𝑧 + 14.π‘₯! + 2π‘₯ + 1 5.7π‘Ž! 6.87.Isproblem3instandardform?Isproblem1instandardform?Add,subtractand/ormultiplycompletely.8. π‘Ž! + 2 + (βˆ’3π‘Ž! βˆ’ 5) 9. π‘Ž! + 5π‘Ž βˆ’ 3 βˆ’ (2π‘Ž! βˆ’ 4π‘Ž + 3)10. 4π‘₯ βˆ’ 3π‘₯! + 5 + (2π‘₯! + 1βˆ’ 5π‘₯) 11.2 5π‘₯ + 3 + 2(2π‘₯! βˆ’ 3π‘₯ + 1)12.2π‘₯ π‘₯ + 3 βˆ’ 2(π‘₯! + 3) 13.(π‘Ž βˆ’ 3)(π‘Ž + 7)14.(3𝑑 βˆ’ 2)(6𝑑 βˆ’ 5) 15.(3π‘Ÿ + 7)(2π‘Ÿ + 5)16.(π‘₯ + 5)(π‘₯! + 3π‘₯ + 1) 17.(π‘₯ + 12)!18.(π‘₯ βˆ’ 9)! 19.(π‘₯ + 10)(π‘₯ βˆ’ 10)20.(2π‘₯ βˆ’ 9)(2π‘₯ + 9) 21.(2π‘₯ βˆ’ 9)(2π‘₯ βˆ’ 9)22.(2π‘₯ + 9)(2π‘₯ + 9) 23.(π‘₯ βˆ’ 𝑦)(π‘₯ + 𝑦)IntegratedMath2Chapter1.1-4ReviewNameeachpolynomialcompletely.Identifythedegreeandtheleadingcoefficient.1.2π‘₯ βˆ’ 5π‘₯! 2.5π‘₯!𝑦! 3.4𝑧! βˆ’ 2𝑧! + 3𝑧 + 14.π‘₯! + 2π‘₯ + 1 5.7π‘Ž! 6.87.Isproblem3instandardform?Isproblem1instandardform?Add,subtractand/ormultiplycompletely.8. π‘Ž! + 2 + (βˆ’3π‘Ž! βˆ’ 5) 9. π‘Ž! + 5π‘Ž βˆ’ 3 βˆ’ (2π‘Ž! βˆ’ 4π‘Ž + 3)10. 4π‘₯ βˆ’ 3π‘₯! + 5 + (2π‘₯! + 1βˆ’ 5π‘₯) 11.2 5π‘₯ + 3 + 2(2π‘₯! βˆ’ 3π‘₯ + 1)12.2π‘₯ π‘₯ + 3 βˆ’ 2(π‘₯! + 3) 13.(π‘Ž βˆ’ 3)(π‘Ž + 7)14.(3𝑑 βˆ’ 2)(6𝑑 βˆ’ 5) 15.(3π‘Ÿ + 7)(2π‘Ÿ + 5)16.(π‘₯ + 5)(π‘₯! + 3π‘₯ + 1) 17.(π‘₯ + 12)!18.(π‘₯ βˆ’ 9)! 19.(π‘₯ + 10)(π‘₯ βˆ’ 10)20.(2π‘₯ βˆ’ 9)(2π‘₯ + 9) 21.(2π‘₯ βˆ’ 9)(2π‘₯ βˆ’ 9)22.(2π‘₯ + 9)(2π‘₯ + 9) 23.(π‘₯ βˆ’ 𝑦)(π‘₯ + 𝑦)IntegratedMath2Chapter1.1-4ReviewNameeachpolynomialcompletely.Identifythedegreeandtheleadingcoefficient.1.2π‘₯ βˆ’ 5π‘₯! 2.5π‘₯!𝑦! 3.4𝑧! βˆ’ 2𝑧! + 3𝑧 + 14.π‘₯! + 2π‘₯ + 1 5.7π‘Ž! 6.87.Isproblem3instandardform?Isproblem1instandardform?Add,subtractand/ormultiplycompletely.8. π‘Ž! + 2 + (βˆ’3π‘Ž! βˆ’ 5) 9. π‘Ž! + 5π‘Ž βˆ’ 3 βˆ’ (2π‘Ž! βˆ’ 4π‘Ž + 3)10. 4π‘₯ βˆ’ 3π‘₯! + 5 + (2π‘₯! + 1βˆ’ 5π‘₯) 11.2 5π‘₯ + 3 + 2(2π‘₯! βˆ’ 3π‘₯ + 1)12.2π‘₯ π‘₯ + 3 βˆ’ 2(π‘₯! + 3) 13.(π‘Ž βˆ’ 3)(π‘Ž + 7)14.(3𝑑 βˆ’ 2)(6𝑑 βˆ’ 5) 15.(3π‘Ÿ + 7)(2π‘Ÿ + 5)16.(π‘₯ + 5)(π‘₯! + 3π‘₯ + 1) 17.(π‘₯ + 12)!18.(π‘₯ βˆ’ 9)! 19.(π‘₯ + 10)(π‘₯ βˆ’ 10)20.(2π‘₯ βˆ’ 9)(2π‘₯ + 9) 21.(2π‘₯ βˆ’ 9)(2π‘₯ βˆ’ 9)22.(2π‘₯ + 9)(2π‘₯ + 9) 23.(π‘₯ βˆ’ 𝑦)(π‘₯ + 𝑦)