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In the divisibility notation k|a, which side is the divisor and which is the dividend?

In the divisibility notation k∣ak|a, the left side kk is the divisor, and the right side aa is the dividend. This means there exists an integer mm such that a=mka = mk.

Conditions

  • Used for divisibility relations between integers.

Reasoning, step by step

  1. Identify the symbol '|'.
  2. Note that the term on the left is the divisor.
  3. Note that the term on the right is the dividend.
  4. Recall the equivalent equation a=mka = mk.

Example

The video explicitly explains that k∣ak|a is equivalent to a=mka = mk, emphasizing that the left term is the divisor and the right term is the dividend.

Common misconceptions

  • Reversing the roles of the left and right sides, thinking aa divides kk.
  • Confusing the divisibility symbol with the absolute value symbol.

Watch the explanation

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Answers are generated from source material and independently checked. Consult the original video or creator if something is unclear.