COMPLETE VEDIC MATHS & MENTAL MATHS MADE EASY FOR ALL

Explore complements of numbers using the all from nine and last from ten rule, from single digits to multi-digit numbers, with examples like 87 to 13 and 624 to 376.

Learn to multiply complementary numbers using two rules: same tens digit and units digits summing to 10, then tens multiplied by one more than itself and units cross-multiplied.

Multiply by pattern of nines using base numbers (powers of ten) with a two-step rule: reduce the multiplier by one, then subtract from the base; use complements.

Learn the special pattern multiplication for two-digit numbers. When the tens digits sum to ten and the units digits match, apply the first-by-first and last-by-last rule.

Master base multiplication below base 10 by using differences from the base 10 and cross steps to form two-part products, with practice problems and examples for larger bases.

Multiply numbers above base 10 by using their differences from 10, cross-adding for first part, and multiplying the differences for second part, with carries shown in examples like 12×11.

Master base multiplication below base 100 by using the difference from the base, cross at numbers, and multiply negative differences to yield fast, accurate results such as 97×98.

Learn to multiply numbers above the base of hundred by using their differences from the base, cross-addition, and carrying to form correct results.

Learn base multiplication below thousand using complements, base differences, and cross-multiplication to multiply numbers under the same base, with practical thousand-scale examples.

Multiply numbers above the base of one thousand, cross-add the numbers with their differences, then multiply the differences and pad with three zeros before combining.

Multiply any number by five using the ten divided by two principle. Follow two steps: multiply by ten, then halve the result, with two- to five-digit examples.

Multiply any number by twenty five by first multiplying by one hundred and then dividing by four. Explore step-by-step examples and practice problems to reinforce this method.

Multiply any number by 125 by first multiplying by one thousand, then dividing by eight. Apply this two-step method, recognizing that 125 equals thousand divided by eight, and explore examples.

master the steps to multiply by 11: pad zeros at ends, then add adjacent digits from right to left and carry as needed, with examples.

Explore two vedic maths methods to multiply any number by 12: the ultimate and twice the penultimate method, and the ten-by-two approach, with practical examples.

Split 15 into ten and five, multiply the number by each, then add the results to master multiplication by 15, with multiple practical examples.

Learn a two-step method to square numbers ending in five by multiplying the leading digits by one more than themselves and appending 25, with examples.

Apply the weighted match principle to square numbers above the base by: find the difference from the base, add it to the number, and square the difference.

Learn to square a number below a base by subtracting the difference from the number, squaring the difference, and combining results, with examples using bases 100, 1000, and 10000.

Learn the duplex combination process to square any two-digit number by squaring the first digit, doubling the product of the digits, squaring the second digit, and combining results.

Apply the vertical and crosswise principle to multiply any two-digit numbers by following three steps: multiply the ones, cross-multiply for the middle term, and multiply the tens, with carries.