Welcome to Noble Learners: Your Online Guide to Vedic Mathematics
Math can sometimes feel tough and boring, right? But what if I told you there’s a fun and easy way to do math? At Noble Learners, we’re here to make math exciting with something called Vedic Maths. It’s all about using cool tricks from ancient Indian texts to solve math problems faster and easier.
What’s Vedic Maths, Anyway?
Vedic Maths isn’t just regular math—it’s like a secret code that makes numbers fun! Thousands of years ago, wise people in India found clever ways to do math in the Vedas, ancient books full of wisdom. Thanks to a smart guy named Jagadguru Swami Sri Bharati Krshna Tirthaji, we’ve unlocked these tricks for you. From simple adding to tricky calculus, Vedic Maths has awesome techniques for everything!
Why Choose Vedic Maths with Noble Learners?
Imagine understanding math without all the stress and confusion. That’s what we’re all about at Noble Learners. Our friendly tutors will show you how to use Vedic Maths to tackle any problem with confidence. So if you’re ready to make math your new favorite subject, join us and let’s explore the world of Vedic Mathematics together!
Vedic Maths is not intended to replace the traditional mathematics curriculum but rather to complement it. It serves as a valuable side course that enhances students’ understanding of mathematical concepts and strengthens their problem-solving skills. By incorporating Vedic Maths into their learning journey alongside the main mathematics curriculum, students can develop a deeper appreciation for the subject and unlock their full mathematical potential.
Moreover, Vedic Maths plays a crucial role in fostering students’ reasoning abilities. The techniques taught in Vedic Maths encourage creative thinking and provide alternative approaches to problem-solving, which can significantly improve students’ analytical skills. By engaging in Vedic Maths practices alongside their regular math studies, students develop a holistic understanding of mathematical principles while honing their critical thinking and logical reasoning skills.
In summary, Vedic Maths is an essential supplement to the main mathematics curriculum, offering students a unique opportunity to broaden their mathematical horizons and enhance their reasoning abilities. By integrating Vedic Maths into their learning routine, students can cultivate a well-rounded skill set that will benefit them not only in academics but also in various aspects of life.
Who can take the Vedic Maths Curriculum?
Vedic Maths is suitable for learners of all ages and backgrounds. Whether you’re a student struggling with math concepts, a teacher looking to enhance your instructional methods, a parent seeking to support your child’s mathematical journey, or an individual interested in unlocking the secrets of mental calculation, Vedic Maths offers something for everyone. Our courses cater to learners at various skill levels, from beginners to advanced practitioners, making it accessible to anyone eager to explore the fascinating world of mathematical techniques derived from ancient Indian wisdom. No matter your age or prior experience with math, Vedic Maths welcomes you to embark on a transformative learning adventure.
Our Features
What is to be covered?
Chapter 1: Two Simple Techniques
- Subtraction from 100/1000/10000
- Normal Method
- Vedic Method
- Multiplication with a series of 9s
- Multiplication of a number by the same number of 9s
- Multiplication of a number by a greater number of 9s
- Multiplication of a number by a lesser number of 9s
Chapter 2: Operations with 9
- Computation of remainder (Navasesh) on division by 9
- Basic method
- First enhancement
- Second enhancement
- Final compact method
- Verification of the product, sum, difference, square, or cube of two numbers
- Computation of the quotient on division by 9
- Method 1
- Method 2
Chapter 3: Operations with 11
- Multiplication
- Divisibility test of numbers by 11
- Multiplication with 111
Chapter 4: Multiplication (Nikhilam)
- Secondary bases of 50, 250, 500
- Secondary bases like 40, 60, 300
Chapter 5: Multiplication (Urdhva Tiryak)
- 2-Digit multiplication
- 3-Digit multiplication
- Multiplying 3-digit and 2-digit numbers
- 4-Digit multiplication
- Multiplying 4-digit and 3-digit numbers
Chapter 6: Division
- Division by a flag of one digit (no remainder)
- Division by a flag of one digit (with remainder)
- Division with adjustments
- Division with a flag of 2 digits
- Division with a flag of 3 digits
Chapter 7: Simple Squares
Chapter 8: Square of Any Number
- Definition – Dwandwa or Duplex Square of any number
- Square of any number
Chapter 9: Square Root of a Number
Chapter 10: Cubes and Cube Roots
- Computing cubes of 2-digit numbers
- Cube roots of 2-digit numbers
- Computing the fourth power of 2-digit numbers
Chapter 11: Trigonometry
- Triplet
- Computing trigonometric ratios
- Computing trigonometric ratios of twice the angle
- Computing trigonometric ratios of half the angle
Chapter 12: Auxiliary Fractions
- Divisors ending with ‘9’, ‘1’, ‘8’, ‘7’
- Numbers ending with ‘6’
- Other divisors
Chapter 13: Mishrank or Vinculum
- Conversion to Mishrank
- Conversion from Mishrank
- Application in addition, subtraction, multiplication, division, squares, cubes
Chapter 14: Simultaneous Equations
Chapter 15: Osculator
- Positive osculators
- Negative osculators
Chapter 16: Applications of Vedic Maths
- Sample problems
- Solutions using Vedic maths
Question:
Find the square of \( 45 \).
Solution:
Traditional Method: \( 45^2 = 2025 \).
Vedic Maths Solution: Using Vedic Maths, find the base (50) and the deviation from the base (5).
Square the deviation: \( 5^2 = 25 \).
Subtract the square of the deviation from the base squared: \( 50^2 - 25 = 2475 \).
Therefore, \( 45^2 = 2025 \).
Question:
Compute the cube of \( 13 \).
Solution:
Traditional Method: \( 13^3 = 2197 \).
Vedic Maths Solution: Using Vedic Maths, find the base (10) and the deviation from the base (3).
Cube the deviation: \( 3^3 = 27 \).
Multiply the cube of the deviation by the base and the next consecutive number: \( 10 \times (10 + 1) \times 27 = 2970 \).
Therefore, \( 13^3 = 2197 \).