Examples of using Divisible in English and their translations into Danish
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the attack on simple pluralism on the fact that once a thing is divisible, then it is infinitely divisible.
But remember, part of our definition, it needs to be divisible by exactly two natural numbers. 1 is divisible only by one natural number, only by 1.
These objectives should be quantifiable and divisible in national set objectives; it makes no sense to have scoreboards on, say, 65 different sets of data.
Front wall: divisible and removable entrance door to left of centre can be rolled up,
Front wall: divisible and removable, entrance door to left of centre can be rolled up,
The non-zero whole numbers that are divisible into 2 1× 2 definitely works,
the number of repetitions must be divisible by three: 3, 6, 9, 12, etc.
This isn't divisible by 2, and it also doesn't look divisible by 3.
So if we're going to to think about whether 4 is divisible, you just look at the last two digits.
This meant that the coin contained a silver fineness of 25.56 grams since it was divisible into eight equal parts(25.56/8 3.195),
The background to Ito's famous 1942 paper On stochastic processes(Infinitely divisible laws of probability)
whose full title is Factor Tables for the first ten millions containing the smallest factor of every number not divisible by 2, 3, 5, or 7 between the limits 0 and 10017000, was published by the Carnegie Institute of Washington.
are not therefore infinitely divisible.
What is the largest number that is divisible into both 20 and 40? Well, this seems like a pretty straightforward situation, because 20 is actually divisible into 40.
claimed that Euclid assumes that every curve is infinitely divisible, but again this cannot be deduced from the axioms.
then indeed this instant of time would be divisible for example in a smaller'instant' of time the arrow would have moved half the distance.
The background to Ito's famous 1942 paper On stochastic processes(Infinitely divisible laws of probability) which he published
whales from resources which are subject to common use rights to privately owned, divisible commodities subject to rational management regimes.
are not therefore infinitely divisible.
claimed that Euclid assumes that every curve is infinitely divisible, but again this cannot be deduced from the axioms.