UrbanPro
true
Bhajan Chhetrapal Class 12 Tuition trainer in Lucknow

Bhajan Chhetrapal

experience 20 yrs of Exp
locationImg Indira Nagar, Lucknow
Book a Free Demo
Book a Free Demo

Details verified of Bhajan Chhetrapal

Identity

Education

Know how UrbanPro verifies Tutor details

Identity is verified based on matching the details uploaded by the Tutor with government databases.

Online Classes
Student's home
Tutor's home
I have total 30 year teaching experience of teaching all numerical subject of commerce stream like accounts , business maths , financial management,financial mathematics etc .

Languages Spoken

Hindi Mother Tongue (Native)

English Proficient

Education

Lucknow university 1989

Master of Commerce (M.Com.)

Address

Indira Nagar, Lucknow, India - 226016

Verified Info

ID Verified

Education Verified

Phone Verified

Email Verified

Report this Profile

Is this listing inaccurate or duplicate? Any other problem?

Please tell us about the problem and we will fix it.

Please describe the problem that you see in this page.

Type the letters as shown below *

Please enter the letters as show below

Teaches

Class 12 Tuition

Class Location

Online class via Zoom

Student's Home

Tutor's Home

Years of Experience in Class 12 Tuition

20+

Board

CBSE, ISC/ICSE, International Baccalaureate, NIOS

Experience in School or College

7 years teaching experience as a faculty of accounts ,stats in a degree college . Total 30 year teaching experience .

Subjects taught

Mathematics, Accountancy, Accounts, Business and Management

Taught in School or College

Yes

Class 11 Tuition

Class Location

Online class via Zoom

Student's Home

Tutor's Home

Years of Experience in Class 11 Tuition

20+

Board

CBSE, ISC/ICSE, International Baccalaureate, NIOS

Experience in School or College

total 7 year teaching experience in a degree college and 3 years teaching experience in a school

Subjects taught

Mathematics, Accounts, Accountancy, Business and Management

Taught in School or College

Yes

Reviews

No Reviews yet!

Answers by Bhajan Chhetrapal

Answered on 23/06/2020 Learn CBSE - Class 11

Ask a Question

Post a Lesson

Take one as the second function then: ∫LOGX DX=∫LOGX*1 DX Apply rule: ∫u v dx = u∫v dx −∫u' (∫v dx) dx Hereby applying above rule: ∫LOGX*1 DX=LOGX∫1 dx −∫LOGX' (∫1 dx) dx= LOGX*X-∫(1/X*X)DX=XLOGX-∫1DX=XLOGX-X+C So, the answer is: XLOGX-X+C ...more

Take one as the second function then:

∫LOGX DX=∫LOGX*1 DX

Apply rule: ∫u v dx = u∫v dx −∫u' (∫v dx) dx

Hereby applying above rule:

∫LOGX*1 DX=LOGX∫1 dx −∫LOGX' (∫1 dx) dx= LOGX*X-∫(1/X*X)DX=XLOGX-∫1DX=XLOGX-X+C

So, the answer is: XLOGX-X+C

Answers 218 Comments
Dislike Bookmark
x

Ask a Question

Please enter your Question

Please select a Tag

Book a Demo

Teaches

Class 12 Tuition

Class Location

Online class via Zoom

Student's Home

Tutor's Home

Years of Experience in Class 12 Tuition

20+

Board

CBSE, ISC/ICSE, International Baccalaureate, NIOS

Experience in School or College

7 years teaching experience as a faculty of accounts ,stats in a degree college . Total 30 year teaching experience .

Subjects taught

Mathematics, Accountancy, Accounts, Business and Management

Taught in School or College

Yes

Class 11 Tuition

Class Location

Online class via Zoom

Student's Home

Tutor's Home

Years of Experience in Class 11 Tuition

20+

Board

CBSE, ISC/ICSE, International Baccalaureate, NIOS

Experience in School or College

total 7 year teaching experience in a degree college and 3 years teaching experience in a school

Subjects taught

Mathematics, Accounts, Accountancy, Business and Management

Taught in School or College

Yes

No Reviews yet!

Answers by Bhajan Chhetrapal

Answered on 23/06/2020 Learn CBSE - Class 11

Ask a Question

Post a Lesson

Take one as the second function then: ∫LOGX DX=∫LOGX*1 DX Apply rule: ∫u v dx = u∫v dx −∫u' (∫v dx) dx Hereby applying above rule: ∫LOGX*1 DX=LOGX∫1 dx −∫LOGX' (∫1 dx) dx= LOGX*X-∫(1/X*X)DX=XLOGX-∫1DX=XLOGX-X+C So, the answer is: XLOGX-X+C ...more

Take one as the second function then:

∫LOGX DX=∫LOGX*1 DX

Apply rule: ∫u v dx = u∫v dx −∫u' (∫v dx) dx

Hereby applying above rule:

∫LOGX*1 DX=LOGX∫1 dx −∫LOGX' (∫1 dx) dx= LOGX*X-∫(1/X*X)DX=XLOGX-∫1DX=XLOGX-X+C

So, the answer is: XLOGX-X+C

Answers 218 Comments
Dislike Bookmark
x

Ask a Question

Please enter your Question

Please select a Tag

Book a Demo

  • Want to learn from Bhajan Chhetrapal?

  • Book a Demo
X

Reply to 's review

Enter your reply*

1500/1500

Please enter your reply

Your reply should contain a minimum of 10 characters

Your reply has been successfully submitted.

Certified

The Certified badge indicates that the Tutor has received good amount of positive feedback from Students.

Different batches available for this Course

This website uses cookies

We use cookies to improve user experience. Choose what cookies you allow us to use. You can read more about our Cookie Policy in our Privacy Policy

Accept All
Decline All

UrbanPro.com is India's largest network of most trusted tutors and institutes. Over 55 lakh students rely on UrbanPro.com, to fulfill their learning requirements across 1,000+ categories. Using UrbanPro.com, parents, and students can compare multiple Tutors and Institutes and choose the one that best suits their requirements. More than 7.5 lakh verified Tutors and Institutes are helping millions of students every day and growing their tutoring business on UrbanPro.com. Whether you are looking for a tutor to learn mathematics, a German language trainer to brush up your German language skills or an institute to upgrade your IT skills, we have got the best selection of Tutors and Training Institutes for you. Read more