Can someone help me solve this problem with all steps included than you. Evaluate the integral: sin² x cos³ x dx.I sinO[sisản-xcos®xdx = / sinxco:= [sin ²x (1+ sin²x) cosxdx= [(sin²x+ sinx) (cosxdx)Finish by letting u=cosx.Osin ²xcos²xcosxdx/sin?xcosxdx = | si= [₁ sin ²x (1 + sin²x) cosxdx = = f (sin²x +Finish by letting u = sinx.=sin ²xcos²xcosxdx"sinxcos®xd = / sin?xcos3xsinxdesixsin ²x ( 1-sin²x) sinxdx=Finish by letting u = sinx.[si= f(sin²x-s+ sin+x) (cosxdx)Osin ²xcos²xcosxdx/ sin3xcos®xdx = / sin3xc= [sin ²x (1 - sin²x) cosxdx = [ (sin ²x – sinx) (cosxdx)Finish by letting u = sinx.sin ²xcos³xdx = sin²xcos²xcosxdx- sin^x) (sinxdx)= [sin ²x (1 - sin²x) cosxdx =Finish by letting u=cosx.-S (sin²x - - sin+x) (cosxdx)

Evaluate the integral: sin² x cos³ x dx. 1²xcos³xdx= sin²xcos²xcosxdx 2xcos®xda = /sin? sin = [sin ²x (1+ sin²x) cosxdx= [(sin²x+ sinx) (cosxdx) Finish by letting u=cosx. [sin²xcos³xdx = [sin²xcos³xcosxdx = [sin ²x Finish by letting u = sinx. = = f (sin ²x + sin ²x (1+ sin²x) cosxdx = (sin ²x + sin+x) (cosxdx) "sinxcos®xd = / sin?xcos3xsinxde sin²x (1 – sin²x) sinxdx = [ (sin²x – sin*x) (sinxdx) - Finish by letting u = sinx. [sin ²xcos³xdx = [sin ²xcos²xcosxdx = [sin²x(1-sin³x) costes = f(sin²x – sin³x) (conxdx)

Evaluate the integral: sin² x cos³ x dx. 1²xcos³xdx= sin²xcos²xcosxdx 2xcos®xda = /sin? sin = [sin ²x (1+ sin²x) cosxdx= [(sin²x+ sinx) (cosxdx) Finish by letting u=cosx. [sin²xcos³xdx = [sin²xcos³xcosxdx = [sin ²x Finish by letting u = sinx. = = f (sin ²x + sin ²x (1+ sin²x) cosxdx = (sin ²x + sin+x) (cosxdx) "sinxcos®xd = / sin?xcos3xsinxde sin²x (1 – sin²x) sinxdx = [ (sin²x – sin*x) (sinxdx) - Finish by letting u = sinx. [sin ²xcos³xdx = [sin ²xcos²xcosxdx = [sin²x(1-sin³x) costes = f(sin²x – sin³x) (conxdx)

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...

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