
Apply the previously learned digit-based principle to multiply two-digit numbers by three-digit numbers and two-digit by two-digit, using per-digit multiplication, carries, and final summation.
Discover how to multiply four-digit numbers using cross-multiplication in Vedic maths, yielding a single-line result with step-by-step examples, carry handling, and practice exercises.
Learn the method to multiply a four-digit number by a three-digit number, using zero padding and carry, and verify quickly by ignoring digits that sum to nine.
Learn to solve simultaneous equations in a single line using ratios, with methods to find x and y, and interpreting numerator and denominator in the examples.
Master fast square calculations with base hundred and base thousand methods in vedic maths, including the five-ending shortcut and carry techniques for numbers around 80–120.
Learn the base-50 squaring technique in Vedic Maths to find squares of numbers around 50, using the difference from 50 and multiplying by 25, with examples like 47 and 54.
Learn a quick middle-sum trick to multiply by 11: keep the first and last digits, add neighboring digits for the middle, and obtain instant results for longer numbers.
Convert recurring decimals to fractions by using a denominator of nines for the repeating block and aligning the numerator accordingly. Apply this only to recursive decimals, not non-recursive ones.
We welcome you to the course and announce that more topics and new tricks will follow. Share your comments, suggestions, or questions via email to help improve the course.
Course Updated: 10th September 2025
Join a dedicated community of over 900 students united by one goal: to become proficient in advanced mathematics through Vedic Mathematics techniques. This course is recognized as a leading Vedic Mathematics program on Udemy, designed to equip learners with practical, effective methods for solving complex mathematical problems efficiently.
Why Enroll in This Course?
Lifetime access to more than 3 hours of detailed lectures, with ongoing updates to enrich the learning experience.
Instructor availability: Continuous support is provided throughout the course to address any queries thoughtfully and promptly.
Unique Vedic Math techniques: Learn specialized tricks that simplify mental calculations, enabling swift resolution of complex problems.
Selected Testimonials
Stephen Willie:
“If you love math, you will find this course exceptional. The videos are clear, straightforward, and accompanied by helpful discussions. An excellent resource—highly recommended.”
Sagar Nath:
“Loved it—concise and effective! The course imparts valuable math tricks with clear explanations.”
Augustus Chin:
“A great course offering new techniques at a reasonable price.”
Herman Bos:
“The explanations are clear and guide learners effectively through this arithmetic methodology.”
Intended Audience
This course is ideal for:
Students aiming for academic excellence, admission to competitive programs, or success in aptitude examinations.
Educators seeking to create engaging, interactive mathematics lessons.
Working professionals preparing for entrance or aptitude assessments.
Success Guidance
To maximize benefits from this course, practice is imperative. Repeated application (20 to 25 times) of each technique is recommended until mastery and ease of use are achieved.
Course Content Overview
Rapid multiplication of binomials, trinomials, and their combinations
Fast multiplication of multi-digit numbers (from 2x2 to N×N digit numbers)
Long algebraic division techniques and verification methods
Solving simultaneous equations
Rapid calculation of squares of 2- and 3-digit numbers
Advanced single-line multiplication techniques (e.g., 9999999 × 9999999)
Immediate mental calculation methods for complex multiplications (e.g., multiplying large numbers by 11)
Techniques for working with recurring decimals and fractional conversions
Enrollment Assurance
This course is backed by Udemy’s unconditional 30-day money-back guarantee, underscoring my commitment to your success as a math proficient. Numerous students have transformed their mathematical abilities through this program, and you are invited to do the same.
Thank you for your interest in this course. I look forward to supporting your journey toward becoming a mathematics expert. Click Take This Course to begin your transformational learning experience.