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(x+y) 10 4 10. 6. 40. (x 41. (x-6y).n= 3 43. (4x + 3y),n-8 44. (5 45. (10x-3y)2,n- 10 46. (C 9. an the number 42. (x (9) 100 12. 100 98 Using Pascal's Triangle In Exercises 13-16, evaluate using Pascal's Triangle. pansion, use 2 11. D30 Finding a Coef 47-54, find the coeffi expansion of the bin E Binomial 14. AC2 To 47. (x+2)° (2) 13. „C3 16. 4. 6) OO Expanding a Binomial In Exercises 48. (x-2) ues to obtain 49. (4x- y)10 50. (x- 2y)10 15. 17-24, use the Binomial Theorem to write the expansion of the expression. 51. (2x - 5y) 52. (3x + 4y) 53. (x + y)10 18. (x + 1)4 17. (x+ 1)6 19. (y – 3)3 21. (r+ 3s)3 23. (3a – 4b)5 54. (2 - t)10 20. (y – 2)5 22. (x + 2y)4 Expanding an Expre the Binomial Theoren 24. (2x - 5y)$ calculus.com expression. Expanding an Expression In Exercises 25-38, expand the expression by using Pascal's Triangle to determine the coefficients. 55. (x + 5)° 57. (/3 – y/3)3 59. (3 /t + A) 26. (a + 5)5 Simplifying a 61–66, simplify Find term 25. (a + 6)4 27. (y- 1)6 Fild 29. (3 – 2z)4 fourth 28. (y- 4)4 30. (3v + 2)6 Binomial Theore 31. (x+2y)5 i nd third 33. (x + y2)4 1. 35. 32. (2t - s)5 2. f(x + h) – f(x® term h 34. (x + y²)6 6. 61. f(x) = x³ 63. f(x) = xª (+) al 5 +2y 36. %3D in 65. f(x) = 37. 2(x – 3)4 + 5(x – 3)² mial 38. (4x - 1)3 – 2(4x – 1)4

(x+y) 10 4 10. 6. 40. (x 41. (x-6y).n= 3 43. (4x + 3y),n-8 44. (5 45. (10x-3y)2,n- 10 46. (C 9. an the number 42. (x (9) 100 12. 100 98 Using Pascal's Triangle In Exercises 13-16, evaluate using Pascal's Triangle. pansion, use 2 11. D30 Finding a Coef 47-54, find the coeffi expansion of the bin E Binomial 14. AC2 To 47. (x+2)° (2) 13. „C3 16. 4. 6) OO Expanding a Binomial In Exercises 48. (x-2) ues to obtain 49. (4x- y)10 50. (x- 2y)10 15. 17-24, use the Binomial Theorem to write the expansion of the expression. 51. (2x - 5y) 52. (3x + 4y) 53. (x + y)10 18. (x + 1)4 17. (x+ 1)6 19. (y – 3)3 21. (r+ 3s)3 23. (3a – 4b)5 54. (2 - t)10 20. (y – 2)5 22. (x + 2y)4 Expanding an Expre the Binomial Theoren 24. (2x - 5y)$ calculus.com expression. Expanding an Expression In Exercises 25-38, expand the expression by using Pascal's Triangle to determine the coefficients. 55. (x + 5)° 57. (/3 – y/3)3 59. (3 /t + A) 26. (a + 5)5 Simplifying a 61–66, simplify Find term 25. (a + 6)4 27. (y- 1)6 Fild 29. (3 – 2z)4 fourth 28. (y- 4)4 30. (3v + 2)6 Binomial Theore 31. (x+2y)5 i nd third 33. (x + y2)4 1. 35. 32. (2t - s)5 2. f(x + h) – f(x® term h 34. (x + y²)6 6. 61. f(x) = x³ 63. f(x) = xª (+) al 5 +2y 36. %3D in 65. f(x) = 37. 2(x – 3)4 + 5(x – 3)² mial 38. (4x - 1)3 – 2(4x – 1)4

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter1: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 7RE
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How do you answer 27? In addition to answering it, I am required to "find the fourth term." How do I do that? 

(x+y) 10 4 10. 6. 40. (x 41. (x-6y).n= 3 43. (4x + 3y),n-8 44. (5 45. (10x-3y)2,n- 10 46. (C 9. an the number 42. (x (9) 100 12. 100 98 Using Pascal's Triangle In Exercises 13-16, evaluate using Pascal's Triangle. pansion, use 2 11. D30 Finding a Coef 47-54, find the coeffi expansion of the bin E Binomial 14. AC2 To 47. (x+2)° (2) 13. „C3 16. 4. 6) OO Expanding a Binomial In Exercises 48. (x-2) ues to obtain 49. (4x- y)10 50. (x- 2y)10 15. 17-24, use the Binomial Theorem to write the expansion of the expression. 51. (2x - 5y) 52. (3x + 4y) 53. (x + y)10 18. (x + 1)4 17. (x+ 1)6 19. (y – 3)3 21. (r+ 3s)3 23. (3a – 4b)5 54. (2 - t)10 20. (y – 2)5 22. (x + 2y)4 Expanding an Expre the Binomial Theoren 24. (2x - 5y)$ calculus.com expression. Expanding an Expression In Exercises 25-38, expand the expression by using Pascal's Triangle to determine the coefficients. 55. (x + 5)° 57. (/3 – y/3)3 59. (3 /t + A) 26. (a + 5)5 Simplifying a 61–66, simplify Find term 25. (a + 6)4 27. (y- 1)6 Fild 29. (3 – 2z)4 fourth 28. (y- 4)4 30. (3v + 2)6 Binomial Theore 31. (x+2y)5 i nd third 33. (x + y2)4 1. 35. 32. (2t - s)5 2. f(x + h) – f(x® term h 34. (x + y²)6 6. 61. f(x) = x³ 63. f(x) = xª (+) al 5 +2y 36. %3D in 65. f(x) = 37. 2(x – 3)4 + 5(x – 3)² mial 38. (4x - 1)3 – 2(4x – 1)4
Transcribed Image Text:(x+y) 10 4 10. 6. 40. (x 41. (x-6y).n= 3 43. (4x + 3y),n-8 44. (5 45. (10x-3y)2,n- 10 46. (C 9. an the number 42. (x (9) 100 12. 100 98 Using Pascal's Triangle In Exercises 13-16, evaluate using Pascal's Triangle. pansion, use 2 11. D30 Finding a Coef 47-54, find the coeffi expansion of the bin E Binomial 14. AC2 To 47. (x+2)° (2) 13. „C3 16. 4. 6) OO Expanding a Binomial In Exercises 48. (x-2) ues to obtain 49. (4x- y)10 50. (x- 2y)10 15. 17-24, use the Binomial Theorem to write the expansion of the expression. 51. (2x - 5y) 52. (3x + 4y) 53. (x + y)10 18. (x + 1)4 17. (x+ 1)6 19. (y – 3)3 21. (r+ 3s)3 23. (3a – 4b)5 54. (2 - t)10 20. (y – 2)5 22. (x + 2y)4 Expanding an Expre the Binomial Theoren 24. (2x - 5y)$ calculus.com expression. Expanding an Expression In Exercises 25-38, expand the expression by using Pascal's Triangle to determine the coefficients. 55. (x + 5)° 57. (/3 – y/3)3 59. (3 /t + A) 26. (a + 5)5 Simplifying a 61–66, simplify Find term 25. (a + 6)4 27. (y- 1)6 Fild 29. (3 – 2z)4 fourth 28. (y- 4)4 30. (3v + 2)6 Binomial Theore 31. (x+2y)5 i nd third 33. (x + y2)4 1. 35. 32. (2t - s)5 2. f(x + h) – f(x® term h 34. (x + y²)6 6. 61. f(x) = x³ 63. f(x) = xª (+) al 5 +2y 36. %3D in 65. f(x) = 37. 2(x – 3)4 + 5(x – 3)² mial 38. (4x - 1)3 – 2(4x – 1)4
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