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Class 10 Tuition > Class 10 Tuition in Kochi > Renu P

Renu P Class 10 trainer in Kochi

Renu P

locationImg Elamakkara, Kochi
15 yrs of Exp
students 2 students
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Details verified of Renu P✕

Identity

Education

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

Effective Online Classes for Mathematics - Regular Course (VI to XII), & CBSE Board Exam Preparatio

Online Classes
I am an experienced Mathematics teacher

Professional Experience:
(1) Teacher in mathematics up to class XII level (CBSE) at SREENARAYANA PUBLIC SCHOOL, ERNAKULAM (DIST) ,KERALA STATE.-11/2 years

(2) QUALITY AUDITOR for mathematics at an e –learning centre in Kochi. - 1 year.

(3)ONLINE TEACHER IN MATHEMATICS, CBSC Syllabus (classes V-XII) -8 years

I have a flair for teaching and was picked up by the management from the campus where I did my B.ed course itself for teaching mathematics at the above school. Later I have worked as Quality Auditor for mathematics for one year at an e-learning center in Kochi .I have an experience as a ministerial staff under the Government of Kerala. As my family shifted to New Delhi suddenly owing to transfer of my husband, I could not continue there .Currently I am looking forward to an opportunity to teach mathematics online as I like teaching and I am ready to impart and improve my skills for the benefit of students

Languages Spoken

Malayalam

Hindi

English

Education

Calicut University, Kerala 1974

Bachelor of Science (B.Sc.)

University of Madras 1998

Master of Science (M.Sc.)

M.G.University, Kerala 2005

Bachelor of Education (B.Ed.)

Address

Elamakkara, Kochi, India - 682026

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Teaches

Class 10 Tuition

Class Location

Online class via Zoom

Student's Home

Tutor's Home

Years of Experience in Class 10 Tuition

15

Board

CBSE, ICSE, State

Preferred class strength

One on one/ Private Tutions, Group Classes

Subjects taught

Mathematics, EVS, Physics, Science

Taught in School or College

Yes

Class 9 Tuition

Class Location

Online class via Zoom

Student's Home

Tutor's Home

Years of Experience in Class 9 Tuition

15

Board

CBSE, ICSE, State

Preferred class strength

One on one/ Private Tutions, Group Classes

Subjects taught

Mathematics, Science

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

13

Board

CBSE

Experience in School or College

CBSE School and College

Subjects taught

Mathematics

Taught in School or College

Yes

Class 12 Tuition

Class Location

Online class via Zoom

Student's Home

Tutor's Home

Years of Experience in Class 12 Tuition

13

Board

CBSE

Experience in School or College

CBSE School and College

Subjects taught

Mathematics

Taught in School or College

Yes

BSc Tuition

Class Location

Online class via Zoom

Student's Home

Tutor's Home

Years of Experience in BSc Tuition

13

Experience in School or College

CBSE School and College

Class strength catered to

One on one/ Private Tutions, Group Classes

Taught in School or College

Yes

BSc Branch

BSc Mathematics

BSc Mathematics Subjects

Calculus, Probability and Statistics, Number Theory, Discrete Mathematics, Algebra, Differential Equations and Mathematical Modelling

Reviews

No Reviews yet!

Answers by Renu P

Answered on 28/06/2020 Learn CBSE - Class 11

Ask a Question

Post a Lesson

<p>How you will evaluate&nbsp;&int;logxdx.</p>

Using formula for intergration by parts: ∫f'(x) g(x) dx = f(x)g(x) - ∫f(x)g'(x)dx, Set f'(x) = 1, g(x) = log(x). Can calculate f(x) = x, g'(x) = 1/x. Then plug into the formula to get ∫log(x)dx = xlog(x) - ∫1 dx = xlog(x) - x +c Where C is a constant. ...more

Using formula for intergration by parts: ∫f'(x) g(x) dx = f(x)g(x) - ∫f(x)g'(x)dx,

Set f'(x) = 1, g(x) = log(x). Can calculate f(x) = x, g'(x) = 1/x.

Then plug into the formula to get ∫log(x)dx = xlog(x) - ∫1 dx = xlog(x) - x +c

Where C is a constant.

Answers 218 Comments
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Teaches

Class 10 Tuition

Class Location

Online class via Zoom

Student's Home

Tutor's Home

Years of Experience in Class 10 Tuition

15

Board

CBSE, ICSE, State

Preferred class strength

One on one/ Private Tutions, Group Classes

Subjects taught

Mathematics, EVS, Physics, Science

Taught in School or College

Yes

Class 9 Tuition

Class Location

Online class via Zoom

Student's Home

Tutor's Home

Years of Experience in Class 9 Tuition

15

Board

CBSE, ICSE, State

Preferred class strength

One on one/ Private Tutions, Group Classes

Subjects taught

Mathematics, Science

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

13

Board

CBSE

Experience in School or College

CBSE School and College

Subjects taught

Mathematics

Taught in School or College

Yes

Class 12 Tuition

Class Location

Online class via Zoom

Student's Home

Tutor's Home

Years of Experience in Class 12 Tuition

13

Board

CBSE

Experience in School or College

CBSE School and College

Subjects taught

Mathematics

Taught in School or College

Yes

BSc Tuition

Class Location

Online class via Zoom

Student's Home

Tutor's Home

Years of Experience in BSc Tuition

13

Experience in School or College

CBSE School and College

Class strength catered to

One on one/ Private Tutions, Group Classes

Taught in School or College

Yes

BSc Branch

BSc Mathematics

BSc Mathematics Subjects

Calculus, Probability and Statistics, Number Theory, Discrete Mathematics, Algebra, Differential Equations and Mathematical Modelling

No Reviews yet!

Answers by Renu P

Answered on 28/06/2020 Learn CBSE - Class 11

Ask a Question

Post a Lesson

<p>How you will evaluate&nbsp;&int;logxdx.</p>

Using formula for intergration by parts: ∫f'(x) g(x) dx = f(x)g(x) - ∫f(x)g'(x)dx, Set f'(x) = 1, g(x) = log(x). Can calculate f(x) = x, g'(x) = 1/x. Then plug into the formula to get ∫log(x)dx = xlog(x) - ∫1 dx = xlog(x) - x +c Where C is a constant. ...more

Using formula for intergration by parts: ∫f'(x) g(x) dx = f(x)g(x) - ∫f(x)g'(x)dx,

Set f'(x) = 1, g(x) = log(x). Can calculate f(x) = x, g'(x) = 1/x.

Then plug into the formula to get ∫log(x)dx = xlog(x) - ∫1 dx = xlog(x) - x +c

Where C is a constant.

Answers 218 Comments
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