Use the rules for derivatives to find the derivative of each function defined as follows. The ones we'll be focusing on are 30, 32, and 34 as pictured in the attachment. 24. y = -3√√√814 - 125. y = 3x(2x + 1)³26. y = 4x²(3x - 2)55t² - 7t27. r(t) =(3t + 1)³t3 - 2t28. s(t)=(4t - 3)429. p(t) = t2(t² + 1)5/2= 5)7/230. g(t) = t³ (+4 + 5) 7/231. y = -6e232. y = 8e0.5x33. y = e−2x³34. y = -4035. y = 5xe²x36. y = -7x²e-3x37. y = ln(2 + x²)38. y = ln(5x + 3)39. y =40. y =41. y =In 3.xx-3In |2x - 1/* + 3xeIn(x² - 1)(x² + 1)e²x

Step 1:30. The provided function is:g(t)=t3(t4+5)7/2 .........(1)Differentiating with respect to t…

24. y = -3√√√814 - 1 25. y = 3x(2x + 1)³ 26. y = 4x²(3x - 2)5 5t² - 7t 27. r(t) = (3t + 1)³ t3 - 2t 28. s(t) = (4t - 3)4 29. p(t) = t2(t² + 1)5/2 = 5)7/2 30. g(t) = t³ (+4 + 5) 7/2 31. y = -6e2 32. y = 8e0.5x 33. y = e−2x³ 34. y = -40 35. y = 5xe²x 36. y = -7x²e-3x 37. y = ln(2 + x²) 38. y = ln(5x + 3) 39. y = 40. y = 41. y = In 3.x x-3 In |2x - 1/ * + 3 xe In(x² - 1) (x² + 1)e²x

24. y = -3√√√814 - 1 25. y = 3x(2x + 1)³ 26. y = 4x²(3x - 2)5 5t² - 7t 27. r(t) = (3t + 1)³ t3 - 2t 28. s(t) = (4t - 3)4 29. p(t) = t2(t² + 1)5/2 = 5)7/2 30. g(t) = t³ (+4 + 5) 7/2 31. y = -6e2 32. y = 8e0.5x 33. y = e−2x³ 34. y = -40 35. y = 5xe²x 36. y = -7x²e-3x 37. y = ln(2 + x²) 38. y = ln(5x + 3) 39. y = 40. y = 41. y = In 3.x x-3 In |2x - 1/ * + 3 xe In(x² - 1) (x² + 1)e²x

Algebra: Structure And Method, Book 1

(REV)00th Edition

ISBN:9780395977224

Author:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole

Publisher:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole

Chapter9: Systems Of Linear Equations

Section9.2: The Substitution Method

Problem 12WE

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