Table of 264

Table of 264

Edited By Team Careers360 | Updated on Aug 05, 2023 12:13 PM IST

Introduction

Maths is a universal language. Without maths and equations there is no science and technology. We all know that the basics of Maths are addition, subtraction, multiplication and division. Even though there are many advanced maths we would learn in our higher studies, the above 4 occupy an unavoidable place.

This Story also Contains
  1. Introduction
  2. Table Of Content
  3. Different Methods Of Multiplication
  4. Table Of 264

In multiplication, most of us struggled with tables when we were young. But there are many shortcuts and innovative techniques to make it fun and productive. It is also called a product. It often identifies with x or *. It is actually a shortcut to add a number of things or something. Because if we want to know how many benches are there in a classroom. Instead of adding one by one we can multiply the number of rows and columns to get the answer easily.

For example: If there are 4 rows and 5 columns, we could conclude the answer with the help of tables. Thus,

\begin{equation}

4^* 5=20

\end{equation}

1691217635556

Table Of Content

  • Different methods of multiplication

  • Solved problems

  • Table of 264

  • FAQs

Different Methods Of Multiplication

1) First Method

  • While multiplying two numbers instead of the normal method, just draw a line and multiply the second digit of the first number and first digit of the second number, and follow the same steps and multiply other two numbers.

  • Then, multiply the first two digits of both the digits and second two digits of both the digits and put it on a separate side of the lines.

Example:

\begin{equation}

47 * 32 1691217635698

\end{equation}

\begin{equation}

7*3

\end{equation}

7*3

2

1

\begin{equation}

4*3

\end{equation}

4*2

0

8

\begin{equation}

4* 3

\end{equation},

\begin{equation}

7*2

\end{equation}

4*3,

7*2

12

14


Addition of the rows

15

04

2) Second Method

  • Another method is multiplying two-digit numbers below 100.

  • To get the first digit of the answer, multiply the first two digits of both numbers, then multiply the last two digits of both the numbers to get the last digit of the answer.

  • To find the middle part, multiply the first and second digit of both the numbers and second and first digit of both the numbers.

  • Then, add both the products to get the middle number.

Example:

\begin{equation}

43×21

\end{equation}

43×21

\begin{equation}

4×2 = 8 4×2 = 8

\end{equation}

\begin{equation}

3×1 = 3 3×1 = 3

\end{equation}

\begin{equation}

4×1+3×2 = 4+6 = 10 4×1+3×2 = 4+6 = 10

\end{equation}

Let’s arrange it, 8,10,3

Here, the middle part carries two-digit, so it might be a problem. To make it fit, add the first digit of the middle number to the first number which means, 1 is added to 8 which gives our answer, 903.

Solved Problems

1. 264×2

Ans: It is quite easy to get the answer, as it is just twice the number. We could add the numbers twice.

By using this same method, we could finish writing the table of 264.

2. Keerthi has Rs.300, how much the balance will be, if she bought 6 pencils each of cost Rs.6?

Ans: \begin{equation}

6 \times 6=36

\end{equation}

1691217635786

\begin{equation}

300-36=264

\end{equation}

1691217635425

Thus, the balance will be Rs.264

3. What are the possibilities to get 264 in multiplication?

Ans: 2×132, 3×88, 4×66, 6×44

Table Of 264

Additive method of 264 times table

264

264 + 264 = 528

264 + 264 + 264 = 792

264 + 264 + 264 + 264 = 1056

264 + 264 + 264 + 264 + 264 = 1320

264 + 264 + 264 + 264 + 264 + 264 = 1584

264 + 264 + 264 + 264 + 264 + 264 + 264 = 1848

264 + 264 + 264 + 264 + 264 + 264 + 264 + 264 = 2112

264 + 264 + 264 + 264 + 264 + 264 + 264 + 264 + 264 = 2376

264 + 264 + 264 + 264 + 264 + 264 + 264 + 264 + 264 + 264 = 2640


Multiplication Table of 264

264

×

1

=

264

264

×

2

=

528

264

×

3

=

792

264

×

4

=

1056

264

×

5

=

1320

264

×

6

=

1584

264

×

7

=

1848

264

×

8

=

2112

264

×

9

=

2376

264

×

10

=

2640

264

×

11

=

2904

264

×

12

=

3168

264

×

13

=

3432

264

×

14

=

3696

264

×

15

=

3960

264

×

16

=

4224

264

×

17

=

4488

264

×

18

=

4752

264

×

19

=

5016

264

×

20

=

5280

Frequently Asked Questions (FAQs)

1. What is the easy trick to write a table?

To write a table, we are in just need of 1,2,3 or knowledge of simple 2 to 5 table

Here, to write the 9th table,

\begin{equation}   

9×1 = 9                        9×1 = 9         

\end{equation}

\begin{equation}   

9×2 = 18                     9×2 = 18   

\end{equation}

\begin{equation}   

9×3 = 27                     9×3 = 27  

\end{equation}

With this we could understand that the last digits are in descending order, and the first digits are in ascending order. This is a well-known trick to write tables.

2. Is 264 a square number?

No, it is not a square number.  

3. What is the common factor for 264?

The common factor for 264 is 2. Thus, all the numbers are divisible by 2.

4. How to memorise a table?

The advisable technique is repetition of writing and regular reading. 

5. Is 264 a cube root?

It is not a cube root.  

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