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  2. Number bond - Wikipedia

    en.wikipedia.org/wiki/Number_bond

    Number bonds are often learned in sets for which the sum is a common round number such as 10 or 20. Having acquired some familiar number bonds, children should also soon learn how to use them to develop strategies to complete more complicated sums, for example by navigating from a new sum to an adjacent number bond they know, i.e. 5 + 2 and 4 ...

  3. Template:Sum - Wikipedia

    en.wikipedia.org/wiki/Template:Sum

    This template performs addition. For example, if you want to add 2 and 3, use this: {{sum | 2 | 3}}, which creates 5. It handles positive and negative integers, fractions, and decimals to thirteen decimal points: {{sum |-3 | 1}} produces: -2 {{sum | 1 | 0.5}} produces: 1.5 {{sum | 1 | 2/3}} produces: 1.6666666666667; It also handles some ...

  4. File:I-20-sample.pdf - Wikipedia

    en.wikipedia.org/wiki/File:I-20-sample.pdf

    Author: US39726: Short title: I-20_DoeSmith_John_N0004705512.pdf; Date and time of digitizing: 06:09, 6 May 2015: Software used: pdfFactory Pro www.pdffactory.com

  5. Triangular number - Wikipedia

    en.wikipedia.org/wiki/Triangular_number

    Note that b will always be a triangular number, because 8T n + 1 = (2n + 1) 2, which yields all the odd squares are revealed by multiplying a triangular number by 8 and adding 1, and the process for b given a is an odd square is the inverse of this operation.

  6. Pandiagonal magic square - Wikipedia

    en.wikipedia.org/wiki/Pandiagonal_magic_square

    Consider the sum 1+2+3+5+6+7 = 24. This sum can be divided in half by taking the appropriate groups of three addends, or in thirds using groups of two addends: 1+5+6 = 2+3+7 = 12 1+7 = 2+6 = 3+5 = 8. An additional equal partitioning of the sum of squares guarantees the semi-bimagic property noted below: 1 2 + 5 2 + 6 2 = 2 2 + 3 2 + 7 2 = 62

  7. Casting out nines - Wikipedia

    en.wikipedia.org/wiki/Casting_out_nines

    Since we are adding 1 to the tens digit and subtracting one from the units digit, the sum of the digits should remain the same. For example, 9 + 2 = 11 with 1 + 1 = 2. When adding 9 to itself, we would thus expect the sum of the digits to be 9 as follows: 9 + 9 = 18, (1 + 8 = 9) and 9 + 9 + 9 = 27, (2 + 7 = 9).