Noun:

গুণোত্তর শ্রেণি,

geometric series শব্দের বাংলা অর্থ এর উদাহরণ:

মূলদীয় ফাংশনকে 1 / (ax + b) ফ্যাক্টরের যোগফল রূপে লিখতে পারি এবং গুণোত্তর শ্রেণি পর্যন্ত বর্ধিত করে যা টেইলর সহগের একটি সুত্র দেয়, এটি ফাংশন তৈরির ।

geometric series's Usage Examples:

In mathematics, a geometric series is the sum of an infinite number of terms that have a constant ratio between successive terms.

A geometric series is the sum of the numbers in a geometric progression.

The summation of this infinite sequence is known as a arithmetico–geometric series, and its most basic form has been called Gabriel's staircase: ∑ k =.

Grandi's series as a divergent geometric series and using the same algebraic methods that evaluate convergent geometric series to obtain a third value: S.

series 1/2 + 1/4 + 1/8 + 1/16 + ··· is an elementary example of a geometric series that converges absolutely.

As a geometric series, it is characterized by its first term, 1, and its common ratio, 2.

Motomura developed the geometric series model based on benthic community data in a lake.

Within the geometric series each species' level of abundance.

The sequence 1n can be thought of as a geometric series with the common ratio 1.

Unlike other geometric series with rational ratio (except −1), it converges.

As a geometric series, it is characterized by its first term, 1, and its common ratio, −2.

It is a geometric series whose first term is 1/2 and whose common ratio is −1/2, so its sum.

As it is a geometric series with first term 1/4 and common ratio 1/4, its sum is ∑ n = 1 ∞ 1 4.

He computes the sum of the resulting geometric series, and proves that this is the area of the parabolic segment.

The Maclaurin series for 1/1 − x is the geometric series 1 + x + x 2 + x 3 + ⋯ , {\displaystyle 1+x+x^{2}+x^{3}+\cdots ,} so.

In mathematics, an infinite geometric series of the form ∑ k = 0 ∞ a r k = a + a r + a r 2 + a r 3 + ⋯ {\displaystyle \sum _{k=0}^{\infty.

as to introduce exponents, zero power, capital-sigma notation and geometric series.

which can be proven using geometric series, the zeta function for Re(s)>1 can be represented as a sum of geometric series: ζ ( s ) = 1 + ∑ n = 1 ∞ 1.

This generalizes the geometric series.

is now considered the first example of a power series (apart from geometric series).

Consider the geometric series ∑ n = 0 ∞ z n = 1 1 − z  for  | z | < 1.

observing that the times for the recursive subproblems decrease in a geometric series.

Synonyms:

series;

Antonyms:

divergency; convergence;