5x2-3 24. y= ur 4 GRE 6 25. y 7x2 r Io 10 26. y 3x3 Зx3 4x3/2 27. у 3 x 2x 28. y 1/3 Finding a Derivative In Exercises 29-40, find the derivative of the algebraic function. x25x + 6 x2- 4 4 - Зх - х2 30. f(x) AS 29. f(x) x2-1 -(-) ) 2 4 31. f(x)= x 32. f(x) = x + 1 x + 3 Зх - 1 x + 3) 34. f(x) = 33. f(x) x 1 2 - +5x X 36. h(x) 35. f(x) = x + 1 x - 3 1 38. g(x) = x2 37. g(s) s35 - S + 2 х 39. f(x) = (2x3 + 5x)(x - 3)(x + 2) 40. f(x) = (x3-x)(r2 + 2)(x2 +x - 1) Finding a Derivative of a Trigonometric Function In Exercises 41-56, find the derivative of the trigonometric function. 42. f(e)= (0 + 1) cos 1. f(t) sin t 44/ -12

5x2-3 24. y= ur 4 GRE 6 25. y 7x2 r Io 10 26. y 3x3 Зx3 4x3/2 27. у 3 x 2x 28. y 1/3 Finding a Derivative In Exercises 29-40, find the derivative of the algebraic function. x25x + 6 x2- 4 4 - Зх - х2 30. f(x) AS 29. f(x) x2-1 -(-) ) 2 4 31. f(x)= x 32. f(x) = x + 1 x + 3 Зх - 1 x + 3) 34. f(x) = 33. f(x) x 1 2 - +5x X 36. h(x) 35. f(x) = x + 1 x - 3 1 38. g(x) = x2 37. g(s) s35 - S + 2 х 39. f(x) = (2x3 + 5x)(x - 3)(x + 2) 40. f(x) = (x3-x)(r2 + 2)(x2 +x - 1) Finding a Derivative of a Trigonometric Function In Exercises 41-56, find the derivative of the trigonometric function. 42. f(e)= (0 + 1) cos 1. f(t) sin t 44/ -12

Name: 31 5x2-324. y=ur4GRE625. y7x2rIo1026. y 3x3Зx34x3/227. у 3x2x28. y 1/3
Uploaded: 2024-03-20T07:06:41.000Z
Channel: Bartleby
Description: 31 5x2-324. y=ur4GRE625. y7x2rIo1026. y 3x3Зx34x3/227. у 3x2x28. y 1/3Finding a Derivative In Exercises 29-40, find the derivativeof the algebraic function.x25x + 6x2- 44 - Зх - х230. f(x)AS29. f(x)x2-1-(-))2431. f(x)= x32. f(x) =x + 1x + 3Зх - 1x +

Calculus: Early Transcendentals

8th Edition

ISBN:9781285741550

Author:James Stewart

Publisher:James Stewart

Chapter1: Functions And Models

Section: Chapter Questions

Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...

See similar textbooks

Similar questions

derivative of √x²-4 - 2arcsex x/2, 2<x<4
Use the chain rule and the product rule to determine the derivative of h(x) = (2x2 - 5x)2 / (√3x-2). Do not simplify your answer.
Find the slope of the graph of the function at the given point. Use the derivative feature of a graphing utility to confirm your results. y = 3x4 − 4x3 + 6x2 − x; (1, 4)
Which defines as the process of finding the derivative of a function? *
Find the derivative of f(x) = -5x-6. Do not include "f'(x) = " in your answer. For example, if your answer is f'(x) = x2, you would enter x2.
Find the slope of the graph of the function at the given point. Use the derivative feature of a graphing utility to confirm your results. y = 5√(3x3 + 4x) , (2, 2)
What is an instance where a function doesn’t have the same domain as its derivative? Give an example and explain how by showing the function, derivative and both domains.
why setting the derivative of a function equal to zero allows us to find the maximum or minimum values of the function. Give an example of how this could be useful in biology.
Find a rule for the derivative of the product of four functions f,g,h, and k. Use your result from part 3 to find the derivative of the product f x f x f x f or f^4.
Explain how the first derivative of a function determines where the function is increasing and decreasing.
How do you find the derivative of the sum of two functions, f + g? Choose from the following: (a) The derivative of the sum of two functions, f + g, is the sum of the derivatives of each function, f' + g'. (b) The derivative of the sum of two functions, f + g, is the product of the derivatives of each function, f'g'. (c) The derivative of the sum of two functions, f + g, is half of the sum of the derivatives of each function f' + g'/2. (d) The derivative of the sum of two functions, f + g, is two times the sum of the derivatives of each function, 2(f' + g').
How to find min and max of a function using derivatives, explain process and why the process works?