September 30, 2026

SirBikramSutradhar : Record Holder

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Vedic Mathematics master classes by Grandmaster Bikram Sutradhar

Vedic Mathematics master classes by Grandmaster Bikram Sutradhar

🏆 5-TIME WORLD RECORD HOLDER

🧮 Vedic Mathematics Masterclass

Learn Faster. Calculate Smarter. Think Mathematically.

A complete student-friendly guide to Vedic Mathematics, mental calculation, multiplication shortcuts, division techniques and exam-oriented mathematical thinking.

🏆 5-Time World Record Holder 🎓 Best Teacher Award 2023 📚 IIT JAM AIR 392 👨‍🏫 GrandMaster Bikram Sutradhar

🌟 Welcome to the World of Vedic Mathematics

Welcome students to a completely different way of looking at mathematics. Here at bAstronautWay, the goal is not simply to memorize more formulas. The goal is to understand numbers, recognize patterns and develop faster mathematical thinking.

I am GrandMaster Bikram Sutradhar, and through this Vedic Mathematics series I will guide you step-by-step from basic calculation techniques to faster problem-solving approaches.

🎯 Our Golden Rule:
First understand the mathematics. Then learn the shortcut. A shortcut is powerful only when you know why it works.

📘 What is Vedic Mathematics?

Vedic Mathematics is a collection of mathematical techniques and strategies that can help students approach many calculations in different ways.

The most important skill is not simply calculating quickly. It is recognizing the structure of a problem.

🔢 Number Sense

Understand how numbers behave and how they relate to one another.

⚡ Mental Calculation

Develop confidence in performing suitable calculations mentally.

🧠 Pattern Recognition

Identify useful mathematical patterns before starting lengthy work.

🗺️ Complete Vedic Mathematics Learning Roadmap

01. Vertically & Crosswise

Learn a systematic multiplication approach.

02. Two-Digit Multiplication

Build speed through structured multiplication.

03. Three-Digit Multiplication

Extend the same thinking to larger numbers.

04. Multiplication by 11

Learn the special pattern for multiplying by 11.

05. Multiplication by 111

Understand repeated-digit multiplication patterns.

06. Doubling & Halving

Use number transformations intelligently.

07. Complementary Numbers

Work efficiently with numbers close to a base.

08. Multiplication by 9s

Use complements and place-value thinking.

09. Base Method

Use convenient bases such as 10, 100 and 1000.

10. Above & Below Base

Handle numbers near a convenient base.

11. Different Bases

Understand how base-based thinking can simplify calculations.

12. Answer Checking

Learn systematic ways to check your calculation.

🔥 Technique 1: Vertically and Crosswise

One of the most useful patterns for multiplication is the Vertically and Crosswise approach.

Example: 23 × 14

Step 1 — Vertical:

3 × 4 = 12

Step 2 — Crosswise:

2 × 4 + 3 × 1 = 8 + 3 = 11

Step 3 — Vertical:

2 × 1 = 2

Now manage the place values and carry:

23 × 14 = 322
💡 Teacher Tip: Don’t memorize the final answer. Remember the pattern: Vertical → Crosswise → Vertical.

⚡ Technique 2: Multiplication by 11

Multiplication by 11 provides a beautiful opportunity to see how place value creates a shortcut.

Example: 189 × 11

Write:

1   8   9

Add neighboring digits:

1 | 1+8 | 8+9 | 9
1 | 9 | 17 | 9

Now handle the carry properly:

189 × 11 = 2079
🧠 Important: Whenever a middle sum reaches 10 or more, carry must be handled. Never ignore place value.

🚀 Technique 3: Numbers Close to a Base

When numbers are close to 10, 100, 1000 or another convenient base, we can sometimes use the difference from that base.

Example: 98 × 97

Take the base as 100.

98 = 100 − 2
97 = 100 − 3

Cross-subtract:

98 − 3 = 95

Multiply the deficits:

2 × 3 = 6

Because the base is 100, use two digits for the right-hand part:

95 | 06
98 × 97 = 9506

🧠 Technique 4: Doubling and Halving

Sometimes multiplication becomes easier if one factor is doubled while the other is halved.

Example: 25 × 48

25 × 48

Double 25 and halve 48:

50 × 24

Again:

100 × 12

Therefore:

25 × 48 = 1200
🎯 The mathematical value stays unchanged because one factor is doubled while the other is halved.

➗ Vedic Mathematics & Division

Vedic Mathematics is not limited to multiplication. Division can also be approached using place value, complements and carefully chosen transformations.

Students should learn:

Division by 9

Understand the relationship between division and multiples of 9.

Division by 11

Study recurring place-value patterns.

Division using complements

Choose a suitable mathematical transformation.

⚠️ Important: A shortcut should never replace understanding of the standard division algorithm. Learn both methods and know when each method is appropriate.

🎯 How Vedic Thinking Helps in Exam Preparation

The purpose of learning faster calculation is not to rush through every question. The purpose is to save time where a shorter valid calculation is available, while maintaining accuracy.

SkillStudent Benefit
Number recognitionIdentify useful structures quickly
Mental arithmeticReduce unnecessary written calculation
Pattern recognitionChoose an appropriate method
Answer checkingCatch calculation errors
Multiple methodsCompare standard and shortcut approaches

🔥 STUDENT 30-SECOND CHALLENGE

Pause for a moment and try this yourself.

98 × 96 = ?

Don’t immediately look for the answer. Use the base-100 idea.

Answer: 9408
Using 100 as the base: 98 = 100 − 2 and 96 = 100 − 4.
Cross-subtract: 98 − 4 = 94.
Multiply deficits: 2 × 4 = 8 → write 08.
Therefore: 94 | 08 = 9408.

👨‍🏫 My Teaching Method at bAstronautWay

At bAstronautWay, the focus is on developing mathematical understanding step-by-step.

STEP 1

Understand the question.

STEP 2

Identify the mathematical pattern.

STEP 3

Select the appropriate method.

STEP 4

Solve carefully.

STEP 5

Check the answer.

STEP 6

Practice until the method becomes natural.

🏆 Remember: Fast calculation is useful, but accurate mathematical thinking comes first.

🚀 Join bAstronautWay

If you want structured mathematical learning, problem-solving practice, shortcut techniques and examination-oriented guidance, explore the learning resources available through bAstronautWay.

❓ Frequently Asked Questions

What is Vedic Mathematics?

Vedic Mathematics refers to a collection of mathematical techniques and approaches used to solve certain calculations in alternative ways, often emphasizing patterns and mental calculation.

Can beginners learn Vedic Mathematics?

Yes. Beginners can start with basic number sense, multiplication patterns and simple base methods before moving toward more advanced techniques.

Should students stop learning traditional mathematics?

No. Students should understand conventional mathematical methods as well. Vedic techniques can be studied as additional strategies where they are mathematically appropriate.

Is Vedic Mathematics useful for competitive examinations?

Some calculation techniques can help students work more efficiently on suitable questions. Students should always prioritize accuracy and understanding.

How can I contact bAstronautWay?

You can contact bAstronautWay at 9863002294 or use the WhatsApp button above.

Vedic Mathematics master classes by Grandmaster Bikram Sutradhar

Vedic Mathematics master classes by Grandmaster Bikram Sutradhar
Vedic Mathematics master classes by Grandmaster Bikram Sutradhar

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LIVE STUDENT UPDATE NDA 2 2026 Question Papers & Answer Keys
LIVE STUDENT UPDATE NDA 2 2026 Question Papers & Answer Keys

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