Master powerful techniques with Advanced Vedic Mathematics to perform rapid mental calculations, improve numerical accuracy, boost confidence, and develop problem-solving skills essential for academic success and everyday mathematical challenges.
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Advanced Vedic Mathematics - Mental Mathematics is designed to strengthen calculation speed, accuracy, and confidence through practical Vedic Mathematics principles. Explore powerful Mental Mathematics methods, Maths Shortcuts, and efficient Calculation Techniques for tackling advanced arithmetic and algebraic problems quickly, making complex calculations easier to manage without relying heavily on traditional written methods.
Develop strong Mental Calculation abilities through specialised strategies for polynomial division, multiplication, factorisation, and finding the highest common factor of polynomials in seconds. Learn Fast Calculation approaches alongside practical Number Strategies that simplify mathematical processes, helping learners improve their Arithmetic Skills and develop greater confidence when working with challenging Advanced Maths problems.
The course also introduces efficient techniques for solving quadratic equations without pen and paper, simultaneous linear equations, and simple equations using first principles and the Sunyam Samyasamuccaya Technique. By developing Speed Maths skills and applying Vedic approaches, learners can enhance mathematical fluency, improve problem-solving efficiency, and perform calculations with greater speed and precision.
After completing the Advanced Vedic Mathematics - Mental Mathematics course assessment, you will be eligible to receive a CPD-accredited certificate worth £9 from One Education to demonstrate your achievement.
The certificate is also available as a printed hard copy delivered by post for £15.
Advanced Vedic Mathematics offers practical methods for improving calculation speed, accuracy, and numerical confidence. This course introduces powerful mental mathematics strategies and calculation techniques that can help learners simplify complex arithmetic, recognise number patterns, and approach mathematical problems more efficiently.
Studying advanced mental mathematics can strengthen arithmetic skills while developing sharper numerical reasoning and problem-solving abilities. Learners can apply Vedic techniques to everyday calculations, academic work, and timed mathematical tasks, making this course valuable for anyone seeking faster, more flexible, and confident approaches to mathematics.
The Advanced Vedic Mathematics - Mental Mathematics course has a total study time of 4 hours, 32 minutes. Learners can progress through the lessons at their own pace, developing faster calculation methods, mental arithmetic techniques, number strategies, and practical mathematical problem-solving skills around their schedule.
The Advanced Vedic Mathematics - Mental Mathematics course requirements are simple and suitable for learners interested in improving their mathematical speed and accuracy. Participants should have a basic understanding of arithmetic and numeracy, an interest in mental calculation, advanced maths, calculation techniques, number strategies, and problem-solving, and a willingness to practise Vedic Mathematics methods and shortcuts. Access to an internet-enabled device and commitment to regular study and practice are recommended for effective learning and successful course completion.
1. What is the Advanced Vedic Mathematics – Mental Mathematics course?
This course explores Vedic Mathematics techniques designed to strengthen mental calculation, arithmetic ability, numerical reasoning, and calculation speed. Learners can develop alternative methods for approaching mathematical problems more efficiently and confidently.
2. Who can benefit from learning Advanced Vedic Mathematics?
The course is suitable for students, teachers, tutors, maths enthusiasts, professionals, and anyone interested in improving mental arithmetic and developing faster, more flexible approaches to numerical calculations.
3. What will I learn in this Vedic Mathematics course?
You will explore advanced calculation techniques, number strategies, arithmetic methods, mathematical shortcuts, and mental maths approaches that can help you work with numbers more efficiently and improve calculation accuracy.
4. What is Vedic Mathematics used for?
Vedic Mathematics provides alternative approaches to solving mathematical calculations. Its techniques can be used for mental arithmetic, faster calculations, numerical problem-solving, and developing greater confidence when working with numbers.
5. Can Vedic Mathematics improve mental calculation skills?
Yes. Regular practice with Vedic Mathematics techniques can help learners become more comfortable performing calculations mentally, recognise numerical patterns, and approach arithmetic problems with greater speed and flexibility.
6. Is Advanced Vedic Mathematics suitable for beginners?
The course focuses on advanced techniques, so a basic understanding of arithmetic is recommended. Learners with existing mathematical knowledge may find it easier to apply the methods and progress through more challenging calculations.
7. How does Vedic Mathematics differ from conventional calculation methods?
Vedic Mathematics uses a collection of alternative calculation strategies that can simplify certain mathematical operations. Instead of relying solely on traditional written procedures, learners can use patterns, relationships, and specialised techniques to reach solutions.
8. Can students use Vedic Mathematics for faster maths calculations?
Yes. Students can use suitable Vedic Mathematics techniques to practise mental arithmetic, improve numerical fluency, and develop efficient approaches to calculations encountered in academic and everyday mathematical situations.
9. Is Vedic Mathematics useful for mental arithmetic practice?
Yes. Mental arithmetic is a central application of many Vedic Mathematics techniques. Consistent practice can help learners improve speed, accuracy, concentration, and confidence when performing calculations without extensive written working.
10. What are the benefits of studying Advanced Vedic Mathematics?
Studying Advanced Vedic Mathematics can strengthen arithmetic skills, mental calculation ability, numerical confidence, and problem-solving strategies. It can also introduce learners to flexible calculation techniques that provide alternative ways of working with numbers.
| Section 01: Introduction | |||
| Module 01: Introduction | 00:02:00 | ||
| Module 02: Important Instructions | 00:01:00 | ||
| Section 02: Division of Polynomials | |||
| Module 01: Refresh your Algebra! | 00:08:00 | ||
| Module 02: Dividing a polynomial by another without actually dividing Part 1 | 00:14:00 | ||
| Module 03: Dividing a polynomial by another without actually dividing Part 2 | 00:06:00 | ||
| Module 04: Dividing a polynomial by another without actually dividing Part 3 | 00:10:00 | ||
| Section 03: Highest Common Factor of polynomials in few seconds | |||
| Module 01: Finding H.C.F by addition & Subtraction technique -1 | 00:11:00 | ||
| Module 02: Finding H.C.F by addition & Subtraction technique -2 | 00:12:00 | ||
| Section 04: Multiplication of Polynomials | |||
| Module 01: Product of two Binomial expressions using vertically & Crosswise | 00:12:00 | ||
| Module 02: Product of two Trinomial expressions using vertically & Crosswise | 00:09:00 | ||
| Section 05: Factorization | |||
| Module 01: Factorization of Simple Quadratics 1 | 00:11:00 | ||
| Module 02: Factorization of Simple Quadratics 2 | 00:12:00 | ||
| Module 03: Factorization of Homogeneous Expressions of the second degree | 00:13:00 | ||
| Module 04: Factorization of Cubic’s 1 | 00:08:00 | ||
| Module 05: Factorization of Cubic’s 2 | 00:05:00 | ||
| Section 06: Solving Quadratic equations without pen and paper | |||
| Module 01: Solution of Quadratics using calculus | 00:13:00 | ||
| Module 02: Solution of First Special Type Quadratics | 00:10:00 | ||
| Module 03: Solution of second Special Type Quadratics | 00:04:00 | ||
| Module 04: Solution of Third Special Type Quadratics | 00:04:00 | ||
| Module 05: Solution of Quadratics using factorisation | 00:06:00 | ||
| Section 07: Simultaneous Linear Equations | |||
| Module 01: Simultaneous Equations Type 1 | 00:12:00 | ||
| Module 02: Simultaneous Equations Type 2 | 00:09:00 | ||
| Module 03: Simultaneous Equations Type 3 | 00:04:00 | ||
| Module 04: Simultaneous Equations Type 4 | 00:06:00 | ||
| Section 08: Simple Equations (First Principles) | |||
| Module 01: Simple Equations Type 1 | 00:05:00 | ||
| Module 02: Simple Equations Type 2 | 00:07:00 | ||
| Module 03: Simple Equations Type 3 | 00:04:00 | ||
| Section 09: Simple Equations using Sunyam Samyasamuccaya Technique | |||
| Module 01: Simple Equations Type 1 | 00:03:00 | ||
| Module 02: Simple Equations Type 2 | 00:05:00 | ||
| Module 03: Simple Equations Type 3 | 00:05:00 | ||
| Module 04: Simple Equations Type 4 | 00:06:00 | ||
| Module 05: Simple Equations Type 5 | 00:06:00 | ||
| Module 06: Simple Equations Type 6 | 00:07:00 | ||
| Module 07: Simple Equations Type 7 | 00:13:00 | ||
| Module 08: Simple Equations Type 8 | 00:05:00 | ||
| Module 09: Simple Equations Type 9 | 00:04:00 | ||
| Section 10: Wrap up (Downloadable Resources) | |||
| Module 10: Wrap up (Downloadable Resources) | 00:00:00 | ||
| Order Your Certificate | |||
| Order Your Certificate Now | 00:00:00 | ||
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