Примери за използване на Pascal's triangle на Английски и техните преводи на Български
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Pascal 's triangle.
You like Pascal's triangle?
Pascal's triangle for probability calculation.
There's a pattern mimicking Pascal's triangle.
The Pascal's triangle looks like this: 1.
We can also see this by considering Pascal's triangle.
It's just-- and this Pascal's triangle isn't even a trick.
In Pascal's Triangle, each entry is the sum of the two entries above it.
In the next example we will use a jagged array to generate and visualize the Pascal's triangle.
In Pascal's triangle, each number is the sum of the two numbers directly above it.
Electrons travel in cars with increasing numbers,giving rise to a conductance series that shows up in Pascal's triangle.
Magic Numbers- Sequences, Pascal's triangle, missing numbers and other math puzzles are covered here.
If we execute the program, we will see that it is working properly and it generates a Pascal's triangle by a given numbers of rows.
In which row of Pascal's Triangle do three consecutive entries occur that are in the ratio?
Apian's work included in mathematics- in 1527 he published a variation of Pascal's triangle, and in 1534 a table of sines- as well as astronomy.
And to draw Pascal's triangle would fill up a whole page, and I would still probably make a careless mistake.
An important clue to uncovering the new matter was recognizing that these ballistic conductors matched a sequence within Pascal's Triangle.
He gives what today is called Pascal's triangle, up to the sixth row, saying that he learnt it from Jia Xian 's treatise.
A significant piece of information to revealing the new matter was perceiving that these ballistic conductors coordinated a sequence inside Pascal's Triangle.
And we learned one from the Pascal's triangle, or even the definition of the binomial theorem, that the coefficients are symmetric.
And if you're not too stressed about the potential nano-rabbit apocalypse,you might notice that counting the zeros this way forms part of Pascal's triangle.
If you look along different directions of Pascal's Triangle you can see different number patterns and one of the patterns was one, three, six, 10, 15, 21.
One aspect of this little work on arithmetic which, like all of Apian's contributions, is highly practical in its aims,was that the title page contained Pascal 's triangle.
Pascal's triangle is just an alternative way to generate binomial coefficients, and what I'm about to show you is just another way of essentially generating the binomial coefficients.
Although Pascal was not the first to study the Pascal triangle, his work on the topic in Treatise on the Arithmetical Triangle was the most important on this topic and, through the work of Wallis, Pascal's work on the binomial coefficients was to lead Newton to his discovery of the general binomial theorem for fractional and negative powers.
So what's a Pascal triangle?
And we can keep going down the Pascal triangle.
I hinted in the last presentation that those coefficients were actually terms of a Pascal triangle.
The Pascal triangle, in the field of mathematics, allows to represent binomial coefficients according to a triangular organization.
And I will show you in a future video that these are actually the terms of a Pascal Triangle, which is another avenue to go in mathematics.