## Sunday, February 17, 2019

Long before the 'almighty' calculator was invented, there was a powerful instrument called the human brain that we used to do Mathematical calculations. Remember that?

The digital calculator is available today in many forms both as cell phone calculators and as standalone calculators which are either standard calculators or scientific calculators. But instead of turning to the digital calculator to perform a Mathematical calculation, it can be much faster to use our own brain, along with a piece of paper and pen or pencil.

Don’t Just Act Like A Dullard - Be A Genius!
You should walk with me for a while as we imagine you waking up tomorrow being able to do fast math calculation in your head.

Your friends, classmates and family are going to look at you like you are some kind of a genius. Since the calculations will be done in your head, you would have acquired better memory habits in the process, and your ability to think quickly would have also improved. That's an advantage of solving math in your head.

Tips for doing math calculation fast! The LR Method.
The secret of doing mental math fast in your head is to do the OPPOSITE of what you have been in taught in school i.e. using the LR Method.

Let me tell you, if you do not use this method, any other trick you learn to do mental math will really be useless. This method is very powerful and helps to improve your quick-thinking ability.
This method works so well because it frees up your working memory almost completely and minimises forgetfulness.

You will be using the absolute minimum amount of working memory.

Here we go!
LR stands for Left to Right.
Let's do this Math, Multiply 73201 x 3
This time multiply from left to right, so we get:
7 x 3 = 21
3 x 3 = 9
2 x 3 = 6
0 x 3 = 0
1 x 3 = 3

Arrange the individual answers side by side we have 219603 which is the answer for multiplying 73201 x 3. Easy isn't it?

So you will not just look like a genius, you will be a genius.

Check Below Some Other Tricks for Doing Math Calculations Fast in Your Head.
Here are 10 fast math strategies students (and adults!) can use to do math in their heads. Once these strategies are mastered, students should be able to accurately and confidently solve math problems that they once feared solving.

Adding large numbers just in your head can be difficult. This method shows how to simplify this process by making all the numbers a multiple of 10. Here is an example:
644 + 238

While these numbers are hard to contend with, rounding them up will make them more manageable. So, 644 becomes 650 and 238 becomes 240.

Now, add 650 and 240 together. The total is 890. To find the answer to the original equation, it must be determined how much we added to the numbers to round them up.

Now, add 6 and 2 together for a total of 8
To find the answer to the original equation, 8 must be subtracted from the 890.
890 – 8 = 882

So the answer to 644 +238 is 882.

2. Subtracting from 1,000
Here’s a basic rule to subtract a large number from 1,000: Subtract every number except the last from 9 and subtract the final number from 10.

For example:
Step 1: Subtract 5 from 9 = 4
Step 2: Subtract 5 from 9 = 4
Step 3: Subtract 6 from 10 = 4

3. Multiplying 5 times any number
When multiplying the number 5 by an even number, there is a quick way to find the answer.
For example, 5 x 4 =

Step 1: Take the number being multiplied by 5 and cut it in half, this makes the number 4 become the number 2.
Step 2: Add a zero to the number to find the answer. In this case, the answer is 20.
5 x 4 = 20

When multiplying an odd number times 5, the formula is a bit different.
For instance, consider 5 x 3.

Step 1: Subtract one from the number being multiplied by 5, in this instance the number 3 becomes the number 2.

Step 2: Now halve the number 2, which makes it the number 1. Make 5 the last digit. The number produced is 15, which is the answer.
5 x 3 = 15

4. Division tricks
Here’s a quick way to know when a number can be evenly divided by these certain numbers:

10 if the number ends in 0
9 when the digits are added together and the total is evenly divisible by 9
8 if the last three digits are evenly divisible by 8 or are 000

6 if it is an even number and when the digits are added together the answer is evenly divisible by 3

5 if it ends in a 0 or 5

4 if it ends in 00 or a two digit number that is evenly divisible by 4

3 when the digits are added together and the result is evenly divisible by the number 3

2 if it ends in 0, 2, 4, 6, or 8

5. Multiplying by 9
This is an easy method that is helpful for multiplying any number by 9. Here is how it works:
Let’s use the example of 9 x 3.

Step 1: Subtract 1 from the number that is being multiplied by 9.
3 – 1 = 2

The number 2 is the first number in the answer to the equation.

Step 2: Subtract that number from the number 9.
9 – 2 = 7

The number 7 is the second number in the answer to the equation.
So, 9 x 3 = 27

6. 10 and 11 times tricks
The trick to multiplying any number by 10 is to add a zero to the end of the number. For example, 62 x 10 = 620.

There is also an easy trick for multiplying any two-digit number by 11. Here it is:
11 x 25

Take the original two-digit number and put a space between the digits. In this example, that number is 25.
2_5
Now add those two numbers together and put the result in the center:
2_(2 + 5)_5
2_7_5
The answer to 11 x 25 is 275.

If the numbers in the center add up to a number with two digits, insert the second number and add 1 to the first one. Here is an example for the equation 11 x 88
8_(8 +8)_8
(8 + 1)_6_8
9_6_8
There is the answer to 11 x 88: 968

7. Percentage
Finding a percentage of a number can be somewhat tricky, but thinking about it in the right terms makes it much easier to understand.

For instance, to find out what 5% of 235 is, follow this method:

Step 1: Move the decimal point over by one place, 235 becomes 23.5.
Step 2: Divide 23.5 by the number 2, the answer is 11.75. That is also the answer to the original equation.

8. Quickly square a two-digit number that ends in 5
Let’s use the number 35 as an example.
Step 1: Multiply the first digit by itself plus 1.

Step 2: Put a 25 at the end.
35 squared = [3 x (3 + 1)] & 25
[3 x (3 + 1)] = 12
12 & 25 = 1225
35 squared = 1225

9. Tough multiplication
When multiplying large numbers, if one of the numbers is even, divide the first number in half, and then double the second number. This method will solve the problem quickly.

For instance, consider
20 x 120
Step 1: Divide the 20 by 2, which equals 10. Double 120, which equals 240.
10 x 240 = 2400
The answer to 20 x 120 is 2,400.

10. Multiplying numbers that end in zero
Multiplying numbers that end in zero is actually quite simple. It involves multiplying the other numbers together and then adding the zeros at the end.

For instance, consider:
200 x 400
Step 1: Multiply the 2 times the 4
2 x 4 = 8
Step 2: Put all four of the zeros after the 8
80,000
200 x 400= 80,000

Practice they say makes perfect! So practising these fast math tricks can help both students and teachers improve their math skills and solve mathematics like a genius. You will not be afraid to work with numbers in the future.