I need to evaluate the function that is underlined in yellow. I don't know if my answer is correct and wanted help with the steps and what the answer is 3xSe ³x cos (2x) dx==3xet cos (xx) -((- 20th Sinces ax)e(*)33=3x3Xecos(24)3+2 Se ³ sin (za dr3x2cos(24)3=e²³ cos (2x) +2 e³t oin (2x)_45e³* cos(zndx9G+3x2e +sin (21)92 Sze* cos(2+)33x- 3e²cos(2x), ze³" sincen133xM3e * cos(2x) + 2 e³* sin(2x) +C

Answered: Image /qna-images/answer/90643b80-0f02-4248-912f-39b3f1005dbc.jpg

Answered: 3X Se ³x cos (2x) dx

Math

Calculus

3X Se ³x cos (2x) dx

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

How would I find the domain and range of this function? which dots mean closed and open brackets?
would it make sense for a function to pass through (0,100)? Why?
According to the postal service in the United States, first class mail is used for personal and business correspondence. Any item that is sent by mail, could be sent first class. Includes postcards, letters, large envelopes, and small packages. Maximum weight is 13 ounces. The following function is used to calculate the cost of mailing a first class letter, where x is the weight of the package in ounces. Calculate the cost in dollars of shipping a package first class for the following weights: A letter weighing 4.3 ounces: ____ dollarsA postcard that weighs 0.4 ounces: ____ dollarsA package weighing 12.2 ounces: ____ dollars
Isabel wanted to study how the area of a rectangle changes with the length if its width is fixed. She computed the areas of several rectangles that have the same width and different lengths. She then plotted the results and connected them with a line, as shown below. The graph shows the area (in mm) versus the length (in mm). Find the domain and the range of the function shown. Area (mm) 14 Length (mm)
Ryker was running the football down the field 10 yards and then had to cut backwards 2 yards to avoid a huge defender, where he then got away and ran 40 yards down the field for a touchdown. Would the function that represents his distance from the start be linear or nonlinear? Explain.
Kara knows that the speed of the car before it brakes suddenly is a function of the length of the skid marks left by its tires on the road and that the equation of the function is given by s = 14vd, where d is the length of the skid mark (in meters) and s is, the speed of the car (in km/h), before the brake pedal is pushed. If she had to brake suddenly for a red light and left skid marks that were 25 m long, at what speed was she traveling before she had to brake? O 1.33 km/h O 3.189 km/h O 44.643 km/h O 70 km/h
Explain why the horizontal-line test can be used to identify one-to-one functions from a graph.