Fastest way to find Square of two Numbers | Vedic Maths Square Tricks for Fast Calculation

Vedic Mathematics tricks are very important techniques through whuch we can easily find square,cube,squareroo, cube root or can multiply two numbers. In this...

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Vedic Mathematics tricks are very important techniques through whuch we can easily find square,cube,squareroo, cube root or can multiply two numbers. In this video we gonna teach you some amzing vedic maths tricks for finding square of any number within 5 seconds. Bharthi Krishna Tritha, an Indian monk, wrote the book "VEDIC MATHEMATICS", which has a list of mathematical tricks to solve maths calculations faster than traditional methods Type 1: Squaring of number ending with 5. Sutra is "BY ONE MORE THAN PREVIOUS ONE" Step 1: Add 1 to the first digit from the left and multiply by the number itself. Step 2: Add 52 (25) at the end to the number obtained from step 1. Number Steps 65 6 × (6 + 1) = 6 × 7 = 42 Add 1 to the left number (6) and multiply by the number itself and =4225 Add 52 (25) at the last of 42 Answer : 652 = 65 × 65 = 4225 85 8 × (8 + 1) = 8 × 9 = 72 Add 1 to the left number (8) and multiply by the number itself and = 7225 add 52 (25) at last of 72 Answer : 852 = 85 × 85 = 7225 155 15 × (15 + 1) = 15 × 16 = 240 Add 1 to the left number (15) and multiply by the number itself and = 24025 add 52 (25) at last of 240 Answer : 1552 = 155 × 155 = 2402 Type 2: Squaring of numbers less than 50 and numbers not ending with 5. Number Steps 34 50 - 16 = 34 52 = 25 = 25 + (-16) = 9 Square the first digit (5) of first part (50) then add part (-16) 162 = 256 Square the second part of number (16) 9 + 256 = 1156 Add the answers got in step 1 (9)and step 2 (256) Answer : 342 = 34 × 34 = 1156 28 50 - 22 = 28 52 = 25 = 25 + (-22) = 3 Square the first digit (5) of first part (50) then add second part (-22) 222 = 484 Square the second part of number (22) 3 + 484 = 784 Add the answers got in step 1 (3)and step 2 (484) Answer : 282 = 28 × 28 = 784 Type 3: Squaring of numbers less than 50 and numbers not ending with 5. Number Steps 74 50 + 24 = 74 52 = 25 Square the first digit (5) of first part (50) then add = 25 + 24 = 49 second part (24) 242 = 576 Square the second part of number 24 49 + 576 = 5476 Add the answers got in step 1 (49)and step 2 (576) Answer : 742 = 74 × 74 = 5476 57 50 + 7 = 57 52 = 25 = 25 + 7 = 32 Square the first digit (5) of first part (50) then add second part 7 72 = 49 Square the second part of number 7 32 + 49 = 3249 Add the answers got in step 1 (32)and step 2 (49) Answer : 572 = 57 × 57 = 3249 Type 4: Squaring of number near to their base 10,100,1000, and so on: Number Steps 105 100 + 5 = Divide the given number to their base and number 105 + 5 = 110 Add the second part of number 5 to the given number (105) 52 = 25 Square the second part of the 52 11025 Combine the numbers from step 1 and step 2 Answer : 1052 = 105 × 105 = 11025 986 1000 - 986 = 14 986 - 14 = 972 The given number 986 is less than 14 from its base value 1000, so the deficient number 14 should be subtracted by the given number 986 142 = 196 Square of deficient number 211 972196 Combine the numbers from step 1 and step 2 Answer : 9862 = 986 × 986 = 972196 If the number is lesser than its nearest base number then the deficient number is reduced from the given number. If the given number is greater than its nearest base number then the surplus number is added to the given number. Type 5: Squaring of a number near to their sub base: Number Steps 306 300 + 6 = Divide the given number to their sub base and number 3 × (306 + 6) = 3 ×312 = 936 Add the second part of number 6 to the given number (306) and multiply it by 3 62 = 36 Square the second part of the 62 93636 Combine the numbers from step 1 and step 2 Answer : 3062 = 306 × 306 = 93636 480 500 - 480 = 20 480 - 20= 5 ×(480 -20) =5 × 460 = 2300 The given number 480 is less than 20 from its sub base value 500, so the deficient number 20 should be subtracted by the given number 480 and multiplied by 5 202 =400 Square of deficient number 211 230400 Combine the numbers from step 1 and step 2 Answer : 4802 = 480 × 480 = 230400 Keywords: how to find square of any number in mind? | how to calculate square of a number? | vedic maths square tricks | square of numbers ending in 5,9,1 | Shortcut to find square of any number | Best trick to find square of any number | vedic maths for fast calculation | vedic maths square of any number | vedic maths full course how to find square of any number in mind? how to calculate square of a number? vedic maths square tricks, square of numbers ending in 5,9,1, Shortcut to find square of any number, Best trick to find square of any number, vedic maths for fast calculation, vedic maths square of any number Scripted By: Ghatak Thakur Voice over by: Dheemraj Music: Maestro Tlakaelel Artist: Jesse Gallagher Fair Use Copyright Disclaimer: This video is solely made for educational purpose. We do not claim rights over any media all the rights go to their respective owners. Thank You....

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