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Since December 2020
Instructor since December 2020
High school & university math and physics — clear explanations, exam-focused
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From 46 C$ /h
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I help high-school and university students understand mathematics and physics instead of memorizing steps. I have a BSc and MSc in Mechanical Engineering (mechatronics / dynamics and control) and I work as a mechatronic system engineer. That background is useful: I constantly use calculus, linear algebra, differential equations and mechanics at work, so I can show why a method exists, not only how to apply it.
Typical students
• High school: algebra, geometry, trigonometry, physics, exam preparation
• University: calculus, linear algebra, differential equations, mechanics-related physics
• Adults returning to study or catching up after a weak semester
How a lesson works
1. We start from your exam sheet, homework, or the chapter that is blocking you.
2. I rebuild the core idea with diagrams and simple examples until it is solid.
3. We practice exam-style questions and I show the shortcuts markers reward.
4. After the session you receive the notes in Word or OneNote, so you can revise without guessing what we covered.
Online lessons use Google Meet plus OneNote, so we write on the same page. Sessions last 60 or 90 minutes. I teach in English, and if required Italian, and I adapt the pace to beginner, intermediate or advanced level.
If you have a test in two weeks, send the syllabus or a past paper before the first lesson. We will make a short plan and start immediately.
Extra information
Please send before the first lesson (if you have them): your syllabus or chapter list, a recent test or homework, and the date of your next exam.

Lessons are 60 or 90 minutes, in English. Weekend times are flexible and we arrange them together.

Tell me your school or university program so I can match the exam style.
Location
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At student's location :
  • Around Eindhoven, Netherlands
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Online from Netherlands
About Me
- I enjoy teaching and I try to hammer down the core concepts in a friendly manner in the student's head! ;)
- I focus on the exam questions and align my teaching according to exam requirements.
- When I teach online I use Google meet and OneNote and I can deliver all the materials taught at the end of the session in a word file or OneNote file. If OneNote is not available, you get a Word file with everything we wrote, so revision is easy.
Education
MSc Mechanical Engineering — Measurements and Mechatronics
BSc Mechanical Engineering — Mechatronics and Control Systems
Engineering training means daily use of calculus, linear algebra, differential equations, mechanics and modelling.
Experience / Qualifications
I am a mechanical design engineer and I teach occasionally physics and mathematics to both high-school and university students. I do this because I enjoy teaching these subjects and I like making technical subjects understandable.
Age
Teenagers (13-17 years old)
Adults (18-64 years old)
Seniors (65+ years old)
Student level
Beginner
Intermediate
Advanced
Duration
60 minutes
90 minutes
The class is taught in
English
Italian
Dutch
Reviews
Availability of a typical week
(GMT -04:00)
New York
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Online via webcam
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At student's home
Mon
Tue
Wed
Thu
Fri
Sat
Sun
00-04
04-08
08-12
12-16
16-20
20-24
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Raghu
I have been teaching part-time for about 4 years. I have taught Math and English for Students from 8th Grade to 12th grade.
Having completed my engineering in Electrical and Electronics, Maths is one of my strongest weapons.

Electrical Engineering is filled with Integration, Differentiation, Partial Differentiation, Matrices to calculate the power energy and complex problems in Transmission Lines.

I am a specialist in Calculus 1, Calculus 2, Trigonometry.

✅ Calculus 1
➜ Derivative
➜ Notation
➜ Newton's notation for differentiation
➜ Leibniz's notation for differentiation
➜ Simplest rules
➜ The derivative of a constant
➜ Sum rule in differentiation
➜ Constant factor rule in differentiation
➜ Linearity of differentiation
➜ Power rule
➜ Chain rule
➜ Local linearization
➜ Product rule
➜ Quotient rule
➜ Inverse functions and differentiation
➜ Implicit differentiation
➜ Stationary point
➜ Maxima and minima
➜ First derivative test
➜ Second derivative test
➜ Extreme value theorem
➜ Differential equation
➜ Differential operator
➜ Newton's method
➜ Taylor's theorem
➜ L'Hôpital's rule
➜ General Leibniz rule
➜ Mean value theorem
➜ Logarithmic derivative
➜ Differential (calculus)
➜ Related rates
➜ Regiomontanus' angle maximization problem
➜ Rolle's theorem

✅ Calculus 2
➜ Antiderivative/Indefinite integral
➜ Simplest rules
➜ Sum rule in integration
➜ Constant factor rule in integration
➜ Linearity of integration
➜ The arbitrary constant of integration
➜ Cavalieri's quadrature formula
➜ The fundamental theorem of calculus
➜ Integration by parts
➜ Inverse chain rule method
➜ Integration by substitution
➜ Tangent half-angle substitution
➜ Differentiation under the integral sign
➜ Trigonometric substitution
➜ Partial fractions in integration
➜ Quadratic integral
➜ Proof that 22/7 exceeds π
➜ Trapezium rule
➜ Integral of the secant function
➜ Integral of secant cubed
➜ Arclength
➜ Solid of revolution
➜ Shell integration

✅ Trigonometry
➜ Introduction to the trigonometric ratios:
➜ Trigonometry with right triangles
➜ Solving for a side in a right triangle using the trigonometric ratios:
➜ Trigonometry with right triangles
➜ Solving for an angle in a right triangle using the trigonometric ratios:
➜ Trigonometry with right triangles
➜ Modeling with right triangles: Trigonometry with right triangles
➜ Trigonometric ratios and similarity: Trigonometry with right triangles
➜ Sine and cosine of complementary angles: Trigonometry with right triangles
➜ Trigonometric ratios of special triangles: Trigonometry with right triangles
➜ Introduction to the Pythagorean trigonometric identity: Trigonometry with right triangles
➜ The reciprocal trigonometric ratios
➜ The law of sines: Trigonometry with general triangles
➜ The law of cosines: Trigonometry with general triangles
➜ Solving general triangles
➜ Introduction to radians: The unit circle definition of sine, cosine, and tangent
➜ The unit circle definition of sine, cosine, and tangent: The unit circle definition of sine, cosine, and tangent
➜ The graphs of sine, cosine, and tangent: The unit circle definition of sine, cosine, and tangent
➜ Basic trigonometric identities: The unit circle definition of sine, cosine, and tangent
➜ Trigonometric values of special angles: The unit circle definition of sine, cosine, and tangent
➜ The Pythagorean identity: The unit circle definition of sine, cosine, and tangent
➜ Long live Tau
➜ The graphs of sine, cosine, and tangent: Graphs of trigonometric functions
➜ Introduction to amplitude, midline, and extrema of sinusoidal functions: ➜ Graphs of trigonometric functions
➜ Finding amplitude and midline of sinusoidal functions from their formulas: Graphs of trigonometric functions
➜ Period of sinusoidal functions: Graphs of trigonometric functions
➜ Graphing sinusoidal functions: Graphs of trigonometric functions
➜ Constructing sinusoidal functions
➜ The inverse trigonometric functions: Trigonometric equations and identities
➜ Solving basic sinusoidal equations: Trigonometric equations and identities
➜ Solving advanced sinusoidal equations: Trigonometric equations and identities
➜ Solving sinusoidal models: Trigonometric equations and identities
➜ Introduction to the trigonometric angle addition identities:
➜ Trigonometric equations and identities
➜ Using trigonometric identities to solve problems: Trigonometric equations and identities
➜ Challenging trigonometry problems


I have also taught students to appear for IELTS.

Now looking for students whom I can help them with Math and English. Home Classes available on request.
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Contact Kian
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Similar classes
arrow icon previousarrow icon next
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Raghu
I have been teaching part-time for about 4 years. I have taught Math and English for Students from 8th Grade to 12th grade.
Having completed my engineering in Electrical and Electronics, Maths is one of my strongest weapons.

Electrical Engineering is filled with Integration, Differentiation, Partial Differentiation, Matrices to calculate the power energy and complex problems in Transmission Lines.

I am a specialist in Calculus 1, Calculus 2, Trigonometry.

✅ Calculus 1
➜ Derivative
➜ Notation
➜ Newton's notation for differentiation
➜ Leibniz's notation for differentiation
➜ Simplest rules
➜ The derivative of a constant
➜ Sum rule in differentiation
➜ Constant factor rule in differentiation
➜ Linearity of differentiation
➜ Power rule
➜ Chain rule
➜ Local linearization
➜ Product rule
➜ Quotient rule
➜ Inverse functions and differentiation
➜ Implicit differentiation
➜ Stationary point
➜ Maxima and minima
➜ First derivative test
➜ Second derivative test
➜ Extreme value theorem
➜ Differential equation
➜ Differential operator
➜ Newton's method
➜ Taylor's theorem
➜ L'Hôpital's rule
➜ General Leibniz rule
➜ Mean value theorem
➜ Logarithmic derivative
➜ Differential (calculus)
➜ Related rates
➜ Regiomontanus' angle maximization problem
➜ Rolle's theorem

✅ Calculus 2
➜ Antiderivative/Indefinite integral
➜ Simplest rules
➜ Sum rule in integration
➜ Constant factor rule in integration
➜ Linearity of integration
➜ The arbitrary constant of integration
➜ Cavalieri's quadrature formula
➜ The fundamental theorem of calculus
➜ Integration by parts
➜ Inverse chain rule method
➜ Integration by substitution
➜ Tangent half-angle substitution
➜ Differentiation under the integral sign
➜ Trigonometric substitution
➜ Partial fractions in integration
➜ Quadratic integral
➜ Proof that 22/7 exceeds π
➜ Trapezium rule
➜ Integral of the secant function
➜ Integral of secant cubed
➜ Arclength
➜ Solid of revolution
➜ Shell integration

✅ Trigonometry
➜ Introduction to the trigonometric ratios:
➜ Trigonometry with right triangles
➜ Solving for a side in a right triangle using the trigonometric ratios:
➜ Trigonometry with right triangles
➜ Solving for an angle in a right triangle using the trigonometric ratios:
➜ Trigonometry with right triangles
➜ Modeling with right triangles: Trigonometry with right triangles
➜ Trigonometric ratios and similarity: Trigonometry with right triangles
➜ Sine and cosine of complementary angles: Trigonometry with right triangles
➜ Trigonometric ratios of special triangles: Trigonometry with right triangles
➜ Introduction to the Pythagorean trigonometric identity: Trigonometry with right triangles
➜ The reciprocal trigonometric ratios
➜ The law of sines: Trigonometry with general triangles
➜ The law of cosines: Trigonometry with general triangles
➜ Solving general triangles
➜ Introduction to radians: The unit circle definition of sine, cosine, and tangent
➜ The unit circle definition of sine, cosine, and tangent: The unit circle definition of sine, cosine, and tangent
➜ The graphs of sine, cosine, and tangent: The unit circle definition of sine, cosine, and tangent
➜ Basic trigonometric identities: The unit circle definition of sine, cosine, and tangent
➜ Trigonometric values of special angles: The unit circle definition of sine, cosine, and tangent
➜ The Pythagorean identity: The unit circle definition of sine, cosine, and tangent
➜ Long live Tau
➜ The graphs of sine, cosine, and tangent: Graphs of trigonometric functions
➜ Introduction to amplitude, midline, and extrema of sinusoidal functions: ➜ Graphs of trigonometric functions
➜ Finding amplitude and midline of sinusoidal functions from their formulas: Graphs of trigonometric functions
➜ Period of sinusoidal functions: Graphs of trigonometric functions
➜ Graphing sinusoidal functions: Graphs of trigonometric functions
➜ Constructing sinusoidal functions
➜ The inverse trigonometric functions: Trigonometric equations and identities
➜ Solving basic sinusoidal equations: Trigonometric equations and identities
➜ Solving advanced sinusoidal equations: Trigonometric equations and identities
➜ Solving sinusoidal models: Trigonometric equations and identities
➜ Introduction to the trigonometric angle addition identities:
➜ Trigonometric equations and identities
➜ Using trigonometric identities to solve problems: Trigonometric equations and identities
➜ Challenging trigonometry problems


I have also taught students to appear for IELTS.

Now looking for students whom I can help them with Math and English. Home Classes available on request.
Good-fit Instructor Guarantee
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Contact Kian