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Last updated on October 23rd, 2024

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Table of 51

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Foundation
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The table of 51 is a structured list of multiples of 51 when multiplied with whole numbers. In daily life, we use multiplication tables to calculate the daily expenses and subject marks in schools.

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What is a multiplication table of 51?

51 times table is formed by repeated addition of the multiples of the number. For children, it is hard to remember tables. The multiples of 51 increase like — 51, 102, 153, 204, 255, 306, 357, 408, 459, 510….

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51 Times Table Chart

Here is the 51 times table chart from 1to 10 and 11 to 20:

 

TABLE OF 51 (1-10)

51 x 1 = 51

51 x 6 = 306

51 x 2 = 102

51 x 7 = 357

51 x 3 = 153

51 x 8 = 408

51 x 4 = 204

51 x 9 = 459

51 x 5 = 255

51 x 10 = 510

 

TABLE OF 51 (11-20)

51 x 11 = 561

51 x 16 = 816

51 x 12 = 612

51 x 17 = 867

51 x 13 = 663

51 x 18 = 918

51 x 14 = 714

51 x 19 = 969

51 x 15 = 765

51 x 20 = 1020

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Tips and tricks for the multiplication table of 51

The tricks given below can be used by students for learning the table of 51. 

 

  • In one’s place, the numbers are in a sequence of numbers increasing from 1 to 9 and then 0, this keeps repeating.

 

  • If the student has to find 51 × 4, the product can be found by adding, 50 × 4 + 1 × 4 = 200 + 4 = 204.

 

  • Students can use the derivative method, and break it down into smaller parts. 51 × 13, 51 × 10 + 51 × 3 =510 + 123= 533.
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Important Glossaries for multiples of 51

  • Factors - It is the number that divides an expression or a number evenly

 

  • Repeated Addition - It is the process where the same number is being added multiple times so for getting 51x3 so it will be 51+51+51

 

  • Multiple - It is a number when multiplied any number with an integer like 123 is a multiple of 51

 

  • Product - It is a number obtained from the function of multiplication like 51x3 = 123 so, 123 is the product

 

  • Carryover digit - It is the carry forward in ten's place when it is multiplied with 2 digits.

 

  • Derivative Method - it is a product of two functions, where the first function is multiplied by the derivative of the second and is added to the second function multiplied by the derivative of the first.
     
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