Best Master Vedic Maths & Mental Maths Tricks Animation

Technique 1 teaches quick square calculations using Horler square methods with near hundred or near two hundred references, revealing a two-part result approach for numbers like 108^2 and 99^2.

Technique 3 uses a base-25 trick to square numbers 26 to 75. Add the deviation from 50 to 25 for first part, and use deviation squared for second part.

Discover a cubing technique to compute two-digit cubes without multiplication by using single-digit cubes, doubling the middle term, and handling carries, applicable to numbers starting or ending with one.

Apply a dramatic math technique to write multiplication tables by splitting two-digit numbers into two parts, then combining their part-tables with carries to memorize tables.

Apply two fast multiplication techniques to compute products mentally. Split numbers into parts and combine partial products with technique 1, as shown in examples like 52×56 and 94×96.

Apply technique three of vedic maths to multiply numbers near a hundred by decomposing into first and second parts, then combine sums and products as shown with 103×109.

Technique 4 shows multiplying numbers near a hundred by using plus or minus offsets from 100 and combining the parts with examples such as 98 and 103, 96 and 113.

Apply the difference of squares by pairing numbers around a base (like 50, 90, 30, or 70) so that A+B and A−B yield A^2−B^2 for quick products.

master technique 6 for two-digit multiplication by cross-multiplying digits and summing two partials near a hundred, with a one-place carry rule.

Technique 7 teaches a pictographic multiplication method by drawing lines to form intersections, splitting numbers into parts, and adjusting the previous part when a part yields two digits.

Practice questions use the lake saltum example, with questions for each item. Allocate fifteen seconds per question and practice.

Technique 8 teaches a universal double-digit multiplication method using a straight line and a cross mark, starting from the end, summing cross terms, and applying carries.

Technique 9 presents a cross-mark approach to three-digit multiplication, guiding you through examples like 235×416 and 329×947 and showing how to handle two- and three-digit numbers with the same method.

Master the cushioned and remender division technique from vedic maths to find quotients quickly by spacing digits and shifting digits.

Explore eleven's rule and the square pattern for numbers made of ones, and learn to multiply by eleven by summing adjacent digits from the edges and managing carries.

Master the nine's rule mental math technique to multiply numbers by 9 and 99 or more by reducing the first factor by one and subtracting from all nines, with examples.

Master the 9's rule technique 2 by reducing the first part by one, padding with zeros to match digits, and subtracting from nine to compute products quickly.

Explore the 9's rule technique 3 from Vedic maths to multiply numbers by 99 by breaking digits, increasing the first part, and subtracting from 100.

Sort and practice example questions to gain fifteen seconds of fame and sharpen your mental math skills through focused practice.

Master mixed fractions by treating them as addition, separating the whole number from the fraction, and aligning denominators to add or subtract efficiently.

Explore digital sum and learn how to compute it from numbers, reduce the result to a single digit, and apply the technique to addition, subtraction, multiplication, division, and percentages.

Apply Baumol's rule to mixed operations, and use digital sum to simplify addition, subtraction, and multiplication; then learn division logic with a table to read results.

learn how to apply the digital sum method to division in vedic maths, crosschecking by eliminating digits, transforming denominator to numerator, and using multiplication to verify results.

Utilize digital sum and unit-digit techniques to quickly solve arithmetic problems and eliminate incorrect options, with step-by-step examples in multiplication and addition.

Learn the digital sum technique for mental math, using unit digits to compare options, and apply it to multiplication, percentages, fractions, and decimals.

Explore the classification of numbers by real and imaginary categories, then distinguish rational from irrational numbers, and break down integers, decimals (recurring and non-recurring), and fractions (proper, improper, mixed).

Explore how integers are classified into even and odd, natural and whole numbers, and prime and composite types, including zero and one, even primes, twin primes, and perfect numbers.

Explore the Fibonacci sequence and the Bodmas rule, and learn to solve expressions by applying brackets, division, multiplication, addition, and subtraction in the correct order.

Master decimals and place value by identifying units, tens, hundreds, thousands, and beyond before the decimal, and tenths, hundredths, and higher after the decimal, with rounding practice.

Convert decimals to fractions, including repeating decimals, by shifting decimals and subtracting to eliminate the repeating part. Learn a method that yields fractions like 365/99 from a repeating decimal example.

Learn to add and subtract fractions by finding a common denominator of 30, using 3/5, 7/15, and 9/10 to get 31/30, and master multiplication and division through cancellation and reciprocals.

Explore how to find the least common multiple and highest common factor using multiples and the factorization method, with examples of 4,6,8 and 32,54,96.

Compute LCM and HCF of two numbers using division steps and gcd–lcm relation. Use prime factorization to find the sum and number of factors, as shown with 480.

Compute the trailing zeros of factorials using successive divisions by five, and determine the maximum power of six in 100!, by counting twos and threes to yield 6^48.

Discover practical divisibility rules for numbers like two, three, four, five, seven, eight, nine, ten, eleven, and twelve, using last digits, digit sums, and alternating sums for quick checks.