Find the best tutors and institutes for Class 12 Tuition
Search in
Integrate the following equation
Let
Integrating by parts, we obtain
Again integrating by parts, we obtain
Integrate the function
Let 
Taking x2 as first function and ex as second function and integrating by parts, we obtain
Again integrating by parts, we obtain
Integrate the function
x sin x
Let I = 
Taking x as first function and sin x as second function and integrating by parts, we obtain
Integrate the function
Let I = 
Taking x as first function and sin 3x as second function and integrating by parts, we obtain
Integrate the function
x logx
Let 
Taking log x as first function and x as second function and integrating by parts, we obtain
Integrate the function
x log 2x
Let 
Taking log 2x as first function and x as second function and integrating by parts, we obtain
Integrate the function
x2 log x
Let 
Taking log x as first function and x2 as second function and integrating by parts, we obtain
Integrate the function
Let 
Taking 
as first function and x as second function and integrating by parts, we obtain
Integrate the function
Let 
Taking 
as first function and x as second function and integrating by parts, we obtain
Integrate the function
Let 
Taking cos−1 x as first function and x as second function and integrating by parts, we obtain
Integrate the function
Let 
Taking as first function and 1 as second function and integrating by parts, we obtain
Integrate the function
Let 
Taking 
as first function and 
as second function and integrating by parts, we obtain
Integrate the function
Let 
Taking x as first function and sec2x as second function and integrating by parts, we obtain
Integrate the function
Let 
Taking as first function and 1 as second function and integrating by parts, we obtain
Integrate the function
Taking 
as first function and x as second function and integrating by parts, we obtain
Integrate the function
Let 
Let I = I1 + I2 … (1)
Where, 
and 
Taking log x as first function and x2 as second function and integrating by parts, we obtain
Taking log x as first function and 1 as second function and integrating by parts, we obtain
Using equations (2) and (3) in (1), we obtain
Integrate the function
Treat the function currently as A * B (A= , B = (sin x + cos x). I am sure, you must be aware how to integrate integral (A*B). Now further for integral B : treat it as integral of C+D , where C = sinx , D = cosx.
First apply basic formula for integral A*B, and dont hurry to replace with actual values. Then solve integral of B as integral of C+D. Once you have values in A, C, D, then only replace.
Let
⇒ 
∴ 
It is known that, 
Integrate the function
Let 
⇒ 
It is known that, 
From equation (1), we obtain
How helpful was it?
How can we Improve it?
Please tell us how it changed your life *
Please enter your feedback
UrbanPro.com helps you to connect with the best Class 12 Tuition in India. Post Your Requirement today and get connected.
Find best tutors for Class 12 Tuition Classes by posting a requirement.
Get started now, by booking a Free Demo Class
⇒ 
⇒ 
⇒ 
⇒ 
= 2θ
equals
⇒ 
equals
