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For with, let be the least common multiple of and.
Let be a positive integer multiple of and and let (2.46).
Now for is bounded above and below by a multiple of and for Hence (5.14).
Let be a positive integral multiple of and with, and let (4.16).
Let denote the least common multiple of and, and define and such that and.
Since is an integer multiple of and has a less increment at, we have.
Similar(46)
The number c is said to be a multiple of a and a multiple of b.
where is any multiple of with and.
PNC trades at a multiple of 11 and yields 2.2%.
It attracts a multiple of meanings and interpretations".
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com