Vedic Maths is an ancient system which contains various unique methods of solving mathematical calculations. These methods help in simply solving very complex problems in a few seconds or minutes. In this article, we look into special methods for multiplication of a number by 5,25,125.
Multiply by 5
To multiply any number by 5 in Vedic maths, follow the steps below.
- Take a number you want to multiply by 5.
- Divide the number by 2.
- Multiply the result by 10.
The obtained result is the final answer.
Examples:
23*5
- Take number 23 and divide by 2. i.e., 23/2=11.5
- Multiply obtained result by 10. 11.5*10=115
- 115 is the final answer.
68*5
- Take number 68 and divide by 2. i.e., 68/2=34
- Multiply obtained result by 10. 34*10=340
- 340 is the final answer.
41*5
- Take number 41 and divide by 2. i.e., 41/2=20.5
- Multiply obtained result by 10. 20.5*10=205
- 205 is the final answer.
799*5
- Take number 799 and divide by 2. i.e., 799/2=399.5
- Multiply obtained result by 10. 399.5*10=3995
- 3995 is the final answer.
944*5
- Take number 944 and divide by 2. i.e., 944/2=472
- Multiply obtained result by 10. 472*10=4720
- 4720 is the final answer.
Multiply by 25
To multiply any number by 25 in Vedic maths, follow the steps below.
- Take a number you want to multiply by 25.
- Divide it by 4.
- Multiply the result by 100.
The obtained result is the final answer.
Examples:
32*25
- Take number 32 and divide by 4. i.e., 32/4=8
- Multiply obtained result by 100. 8*100=800
- 800 is the final answer.
57*25
- Take number 57 and divide by 4. i.e., 57/4=14.25
- Multiply obtained result by 100. 14.25*100=1425
- 1425 is the final answer.
89*25
- Take number 89 and divide by 4. i.e., 89/4=22.25
- Multiply obtained result by 100. 22.25*100=2225
- 2225 is the final answer.
43*25
- Take number 43 and divide by 4. i.e., 43/4=10.75
- Multiply obtained result by 100. 10.75*100=1075
- 1075 is the final answer.
66*25
- Take number 66 and divide by 4. i.e., 66/4=16.5
- Multiply obtained result by 100. 16.5*100=1650
- 1650 is the final answer.
Multiply by 125
To multiply any number by 5 in Vedic maths, follow the steps below.
- Take a number you want to multiply with 125.
- Divide the number by 8.
- Multiply the result by 1000.
The obtained result is the final answer.
Examples:
28*125
- Take number 28 and divide by 8. i.e., 28/8=3.5
- Multiply obtained result by 1000. 3.5*1000=3500
- 3500 is the final answer.
52*125
- Take number 52 and divide by 8. i.e., 52/8=6.5
- Multiply obtained result by 1000. 6.5*1000=6500
- 6500 is the final answer.
77*125
- Take number 77 and divide by 8. i.e., 77/8=9.625
- Multiply obtained result by 1000. 9.625*1000=9625
- 9625 is the final answer.
188*125
- Take number 188 and divide by 8. i.e., 188/8=23.5
- Multiply obtained result by 1000. 23.5*1000=23500
- 23500 is the final answer.
336*125
- Take number 336 and divide by 8. i.e., 336/8=42
- Multiply obtained result by 1000. 42*1000=42000
- 42000 is the final answer.
In this way, we can solve the multiplication of numbers with 5, 25 and 125 in simple, easy and faster than traditional multiplication.
FAQs on Special Multiplication Methods –
What is Vedic Mathematics?
Vedic Mathematics is an ancient Indian mathematics system that provides various unique and efficient methods for solving mathematical problems.
Why to use Vedic Maths for multiplication?
Vedic Math contains quicker and simpler methods for multiplication that helps in making calculations more accessible and efficient when compared to traditional methods.
Can these methods be applied to any number?
Yes, these multiplication methods can be applied to any number when multiplying with 5, 25, and 125.
Are Vedic Maths techniques widely accepted?
Though Vedic Mathematics is not widely adopted in mainstream education, its techniques have gained popularity for their efficiency in faster and easier calculations.
Can Vedic Maths be used for more complex calculations?
Yes. Vedic Mathematics offers wide range of techniques that are applicable to various mathematical operations. These includes multiplication, division, and more complex calculations.