
Explore the origins and impact of Vedic maths, learn the 16 sutras, and master shortcut methods to perform fast, confident calculations for competitive exams.
Pattern-based thinking reveals how squares of numbers consisting entirely of ones form symmetrical sequences, rising by one digit and then descending, guiding predictions and verification for any length of ones.
Learn to square numbers made of all twos by identifying patterns in Vedic maths, using the economy sutra, and applying multiplication, as 22^2 = 484 and 222^2 = 49284.
Explore squaring numbers made of repeated threes using vedic maths sutras, applying patterns like one more than the previous and one less, with examples such as 33 squared equals 1089.
Discover vedic maths techniques to square numbers composed of the digit 6, such as 66 or 666, using pattern recognition and quick mental calculations.
Explore near-base squaring in Vedic Maths by using a two-part left-right method for numbers like 99 and 999, producing squares such as 9801 and 998001.
Learn a mental math algorithm to multiply any number by five using observation, without pen and paper, and apply simple steps to quicken calculation.
Learn the Vedic maths technique for multiplying by eight, using ten minus, doubling, and carry operations to convert digits into the final product.
Explore multiplying by 9 using Vedic sutras, subtracting from nine or ten and using the one-less-than-previous rule to generate products. Practice the step-by-step examples to master carries and digit-wise results.
Learn to multiply a number by 11 using the sandwich method: align the digits, add adjacent digits, and carry as needed to produce the result.
Learn the Vedic maths method for multiplying by 12 using a sandwich technique, doubling digits and managing carries, with worked examples like 567 times 12.
learn a quick mental math method for multiplying numbers by 25, linking it to multiplying by five, using zero-appending and dividing by two.
Master fast mental math for multiplying by 75 using a step-by-step method, including dividing by four, multiplying by three, and handling carries to reach the product.
Explore the method of multiplying by 75 using division by four, managing remainders, and adding 75 to adjust results, with several worked examples.
in this vedic maths lecture, learn the line method for multiplying any two-digit numbers using a sutra, by drawing lines and counting intersections, with carries as needed.
Explore a two-digit multiplication method from Vedic Maths that works with any two-digit numbers. Use vertical and horizontal arrangements, perform partial products, apply carries, and practice mental calculation for speed.
Learn a no multiplication vedic maths method for 11 to 19, splitting numbers into left and right parts, multiplying the last digits, and using addition to obtain the product.
Explore a vedic maths method for multiplying two numbers with the same tens digit, using a digit-by-digit approach, carry handling, and shortcuts like the multiplication by eleven.
Explore the Vedic maths technique for multiplying two numbers that end in 5, using an observation sutra and two cases to simplify mental calculations.
Learn the case two method for multiplying two numbers ending in 5 in Vedic Maths, using left and right parts and the sutra to compute the product step by step.
Learn the Vedic method to square numbers ending in 1 by splitting into left, middle, and right parts, doubling the middle, and applying it to 11, 21, 31, and 51.
Apply the vedic maths sutra for numbers ending in 5, remove the trailing 5, multiply the remaining part by one more than itself, and append 25 to obtain the square.
Learn a Vedic maths method for squaring numbers ending in 6 by using the previous number's square and simple addition and subtraction, with examples like 76^2 and 96^2.
Learn mental math to square numbers ending in 4 by using a nearby reference square, such as 65^2 to get 64^2, and apply simple adjustments for other cases.
Master a three-part vedic method to square numbers ending in 9, using left, middle, and right blocks with carries, as demonstrated on 39, 69, and 139.
Learn the shuddha method for addition in Vedic maths, using horizontal addition and the sugar sutra to simplify multi-digit sums and carries with clear, example-driven steps.
Explore addition in Vedic Maths using the Ekadhikena Purvena sutra, which means one more than the previous, with carry rules demonstrated through practical examples.
Learn the sankalana vyavakalanabhyam addition method to perform mental sums by rounding to the nearest hundred and using complements like 100 minus 1.
Learn how to add consecutive numbers with Vedic Maths through stepwise addition and subtraction, carry operations, and mental calculation across ranges from the 60s to the 100s.
Learn a simple method for adding consecutive numbers starting from 1, using pairing to reach tens and efficient steps for calculating large sums quickly.
Learn a Vedic Maths shortcut to sum odd numbers from 1 by taking the last odd, adding 1, halving, and squaring.
Apply a Vedic maths method to sum all even numbers from two by dividing the last even by two and multiplying by the next integer.
Explore subtraction using the ekadhikena purvena sutra, demonstrated with a candy cane carry method, revealing a faster approach compared to traditional subtraction through multiple examples.
Master the complement concept of Nikhilam Navataha Caramam Dasatah to simplify multiplication, subtraction, cubes, cube roots, and division using nine's complements in Vedic maths.
Learn the subtraction technique of Vedic maths using the Nikhilam navataha sutra, applying complements and differences for fast calculations, 10 to 15 times faster than the traditional method.
Learn how to compute differences using starting complements from the middle of the sum, exploring the kmb method and complement-based subtraction with practical examples.
Learn to leave complements in the middle of a sum to simplify subtraction, applying the idea of entering from the end and exiting from the middle to compute differences.
Explore how to apply ten's complement more than once in the same sum in Vedic maths, starting from ten and using complements to find differences.
Learn to square numbers with unit digit 1 using a two-part technique, deriving left and right parts from base patterns, with examples like 91^2 and 99^2.
Learn a vedic maths method for squaring numbers with unit digit 2 and rest digits 9, illustrated by 92 squared equals 8464 and a split approach.
Learn a Vedic maths method for squaring numbers ending in 3 with preceding nines, demonstrated on 93 and 993 (93^2 = 8649, 993^2 = 986049).
Explore squaring numbers with unit digit 4 using a two-part left-and-right method, illustrated with 91–94, and apply the approach to determine 94 squared.
Explore a Vedic maths method for squaring numbers ending in 5 by splitting into left and right parts, using a left and right approach with examples like 95 and 995.
Explore a pattern for squaring numbers ending in 6 by comparing to nearby bases, with examples such as 91^2=8281, 92^2=8464, and 96^2=9216.
Explore squaring numbers with unit digit 7 and all other digits 9, using 97 as the example, and learn a base-100 left-right method to get 97 squared as 9409.
Learn the Vedic maths method for squaring numbers with unit digit 8 and rest digits 9, applying the deficiency concept and square-off technique to find 98^2 = 9604.
We are living in the age of tremendous amount of competitions and Vedic Maths methods come to us as a boon for all the competitions. Present maths,a scary subject requires higher amount of effort in learning. Maths can be learnt and mastered with minimum efforts in a very short span of time and can be translated into a playful and a blissful subject with the help of Vedic Maths.
Vedic Maths is a blessing to everybody in this day and age when people’s numerical skills are deteriorating as the use of calculators is increasingly commencing at a younger age. Vedic Maths’ shorter, quicker and easy to remember techniques enable any student to do calculations faster than they would with conventional methods. Students of Vedic Maths dispel their fear of mathematics and gain a new-found confidence to work on any mathematical problem without apprehension.
Currently the world is going through a crisis in Mathematics Education. Numeracy levels of various countries have gone down and there are not many solutions in sight. We were going through the recent ASER 2014 Report released by the NGO Pratham and was aghast looking at the state of Maths Education in the country. According to the report in 2014 only 26.3% of std III children could do a two digit subtraction. Only 26.1% of children in Std V could do division. And in 2014 only 44.1% in std VIII could do a three digit by one digit division problem.
It is a global maths crisis we are witnessing today. Our children aren’t getting any better with maths and clearly the methods which we have in maths have failed. They hate maths so much so that failing in it has become a fashion statement – something to be proud about. In this backdrop of a global maths crisis, any solution which makes math simple and easy definitely calls the attention of students and teachers alike. Everybody wants a solution to make maths fun. This is where many solutions fit in like the Vedic Maths.
Vedic Maths is one such solution to the students for making Maths simple and easy. They get better at school, understand concepts and even apply the vedic maths rules to competitive examinations like the SAT, Common Admission Test (CAT) or GMAT.