190 likes | 369 Views
Cool Maths.US. Multiplying any 2 digit number by 11 Total Training Time – 3 minutes. What we will learn. Learn how to easily multiply any 2 digit number with 11 – in 2 seconds !. Find lots of cool stuff online !. Get more of Cool Maths stuff at www.CoolMaths.us. Question 1. Multiply
E N D
Cool Maths.US Multiplying any 2 digit number by 11 Total Training Time – 3 minutes
What we will learn Learn how to easily multiply any 2 digit number with 11 – in 2 seconds !
Find lots of cool stuff online ! Get more of Cool Maths stuff at www.CoolMaths.us
Question 1 Multiply 34 by 11
To Multiply 34 by 11 • Write 3 and 4 • Between 3 and 4, enter the sum of 3 and 43 + 4 = 7 • 3 7 4 • You get the answer 374
The 5 Steps • 34 x 11 • 3+4 =7 • 374 • 374
That was Coooooool! Wasn’t it ? www.CoolMaths.us
Question 2 Multiply 87 by 11
What’s Different • In the first Question, the sum of the digits was single digit number (3+4=7). • Now lets look at a question where the sum of the two digits is more than 9 (i.e. a 2 digit number).
To Multiply 87 by 11 • Write 8 and 7 • Between 8 and 7, enter the sum of 8 and 78 + 7 = 15 • 8 15 7 • Carry over the tens from 15 to the digit on the left which in this case is 8 • You get the answer 9 5 7
The 5 Steps • 87 x 11 • 8+7 =15 • 8157 • 8+157 • 957
Practice Solutions • Next screen has the answers to the practice questions. • Do you have your answers written down ? • How much time did it take you to do these answers ? • Share your timing and scores with other Cool Maths Champions on www.CoolMaths.us
Practice Solutions • Next screen has the answers to the practice questions. • Do you have your answers written down ? • How much time did it take you to do these answers ? • Share your timing and scores with other Cool Maths Champions on www.CoolMaths.us
About this Technique • This technique of multiplying a 2 digit number comes from Vedic Mathematics – an ancient system of mathematics from the Vedas (Vedas are a large body of texts originating in Ancient India).
We Make Maths = Fun + Cool www.CoolMaths.us