Question

What is Series ?

Answer 1

Where is the question lol..

Answer 2

What is Series ? (in mathematics )

Answer 3

2,3,4,5,6,...

Answer 4

that is a series ..

Answer 5

Any particular arrangement is called series.

Answer 6

that is sequesnce

Answer 7

well
http://en.wikipedia.org/wiki/Series_(mathematics)

do you have a specific question regarding that?

Answer 8

2 + 3 + 4+ 5+ .......... this is series

Answer 9

hmn ok ..

Answer 10

there are differnt types though; fibonanci, arithmetic, gemoetric, etc

Answer 11

if we put commas (,) then it is sequence and if it is (+) it is series

Answer 12

Harmonic
also

Answer 13

@mathslover the one u posted was sequence

Answer 14

yes ..

Answer 15

let u1,u2,u3....un be a numerical range

U1+u2+u3.....+un+..... is called numerical serie
where u1,u2,u3 are called terms of the serie and un is called ''the general term of series''

and it is usually expressed with \[\sum_{n=1}^{\infty} Un\]

Answer 16

Plz derive both sum of n term in an A.P.

Answer 17

A series is, informally speaking, the sum of the terms of a sequence. Finite sequences and series have defined first and last terms, whereas infinite sequences and series continue indefinitely
for more details view this link
http://en.wikipedia.org/wiki/Series_(mathematics)

Answer 18

A number of things, events, or people of a similar kind or related nature coming one after another

Answer 19

@goformit100 here is the video http://www.youtube.com/watch?v=cD0gqPBZdK8

Answer 20

derive
\[S_{n} = \frac{n}{2} (2a+(n-1)d)\]?

Answer 21

@goformit100 if u view this link u can understand http://en.wikipedia.org/wiki/Series_(mathematics)

Answer 22

A series is, informally speaking, the sum of the terms of a sequence. Finite sequences and series have defined first and last terms, whereas infinite sequences and series continue indefinitely
a series is informally the result of adding all those terms together: \[a_1 + a_2 + a_3 + · · \]·. These can be written more compactly using the summation symbol ∑. An example is the famous series from Zeno's dichotomy and its mathematical representation:
\[\huge \sum _{ n=1 }^{ \infty } \frac { 1 }{ 2^{ n } } =\frac { 1 }{ 2 } \frac { 1 }{ 4 } \frac { 1 }{ 8 } ...... \]

Answer 23

Did this HELP IT? anyway??

Answer 24

Thankyou Everybody.........there are some more question to be asked..