I’m having trouble finding the derivative for question 45. Can you walk me through the steps of finding the derivative without using the quotient rule? I’ve attached my attempt at rewriting the problem as well. -312t.2ー3パュリ(x)-2ニ-3)こ 38. g(t) = -2 cos t + 5(п, 7)%3D39. f(t) = že'(0. )%3D40. g(x) = –4e*(1, – 4e)%3DFinding a Derivative In E»the derivative of the function.41. f(x) = x² + 5 - 3x-242. f(x) =%3D%3D443. g(1) = ² -44. f(x)%3D%3D45. f(x) = *' - 3x² + 446. h(x)%3D3 + 4t-8p/247. g(1)48. h(s) :%3D%3D49. y = x(x² + 1)51. f(x) = /ã – 6350. y = x²(%3D%3D52. f(t) =%3D%3D53. f(x) = 6/x + 5 cos x54. f(x) =%3D%3D

Answered: Image /qna-images/answer/bc1d3507-8f53-4f09-a2c8-baf27a3f81e4.jpg

38. g(t) = -2 cos t + 5 (л, 7) %3D 39. f(t) = že' (0. ) 40. g(x) = –4e* (1, – 4e) %3D Finding a Derivative In E» the derivative of the function. 41. f(x) = x² + 5 - 3x-2 42. f(x) = %3D %3D 4 43. g(t) = ² - 44. f(x) %3D %3D 45. f(x) = * – 3x² + 4 46. h(x) %3D 3 + 4t-8 p/2 47. g(t) 48. h(s) : %3D %3D 49. y = x(x² + 1) 50. y = x²( %3D %3D 51. f(x) = Jã – 63 52. f(t) = %3D %3D 53. f(x) = 6 /x + 5 cos x 54. f(x) = %3D %3D

38. g(t) = -2 cos t + 5 (л, 7) %3D 39. f(t) = že' (0. ) 40. g(x) = –4e* (1, – 4e) %3D Finding a Derivative In E» the derivative of the function. 41. f(x) = x² + 5 - 3x-2 42. f(x) = %3D %3D 4 43. g(t) = ² - 44. f(x) %3D %3D 45. f(x) = * – 3x² + 4 46. h(x) %3D 3 + 4t-8 p/2 47. g(t) 48. h(s) : %3D %3D 49. y = x(x² + 1) 50. y = x²( %3D %3D 51. f(x) = Jã – 63 52. f(t) = %3D %3D 53. f(x) = 6 /x + 5 cos x 54. f(x) = %3D %3D

Calculus For The Life Sciences

2nd Edition

ISBN:9780321964038

Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.

Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.

Chapter9: Multivariable Calculus

Section9.CR: Chapter 9 Review

Problem 54CR

See similar textbooks

Similar questions

Find the given higher order derivatives.(a) Let f(x) = cos(3x − 2). Find f^(39)(x).(b) Let g(x) = 2x + 4 . Find g^(153)(x).
g(h)=(h+4)^5/h^4 calculate the derivatives
8.) FIND ALL DERIVATIVES OF y^(n) OF THE FUNCTION y = square root of (x+5).
The expression dy/dx = x(cube root^3 y) gives the slope at any point on the graph of the function f(x) where f(2) = 8. - equation of the tangent line f(x) at point (2,8) = (y-8)=4(x-2)- expression for f(x) in terms of x = f(x)=[x^2/3+8/3]^3/2-domain all real numbers.-minimum [8/3]^3/2Using the axes provided, sketch a slope field for the given differential equation at the nine points indicated.
Find the derivatives for each function. 1) y=e^(2x+x^(2)) 2) y=2xe^(x^(2)) 3) y=ln((x+1)(2x+1)) 4) y=ln((x+1)^(2)(2x+1)^(3))
Find f'"(x), the third derivative of f, and f4(x), the fourth derivative of f. f(x) = 7x* + 2x + 3x² + 2x + 2 Find the third derivative. f''(x) = 168x + 12 Find the fourth derivative. %3D
A graph of y = f(x) is shown. Sketch the graph of the derivative function y = ƒ'(x). -5 -4 -3 -2 3 2 1 -1 ~ 3 + 2 3
Exercises. Find the derivative of y with respect to x. Use the given relation in its implicit form.4. ( x + y )2 = 2ay. 5. x^1⁄2 + y^1⁄2 = a^1⁄2. 6. (x2 - y2)2 = 4ay3.
g=X^4+2X^3/X^2,calculate the derivatives
2. Find the first derivative of each function: a/y = x³e; b/ y = logo (2x² - 3x + 6); c/ y = e²x cos 5x ; d/ y= (1 - In 6x)¹⁰.
A graph of y=f(x) is shown. In the same coordinate system, sketch a graph of the derivative function y = f'(x) over the interval [-4, 4]. -4 -3 -2 2 3 -4+ Clear All Draw: Line Segment +7 ON PILLO -24 -3- 1
If f(x)=3x^2-2x+5, find f’(2). Use this equation of the tangent line to the parabola y=3x^2-2x+5 at the point (2,13). The equation of this tangent line can be written in the form y=Mx+b Where m is:_____ and where b is:_____.