It is not possible to answer this question without information on whether the terms are of an arithmetic or geometric (or other) progression, and what the starting term is.
That refers to the sum of an arithmetic series.
This question is impossible to answer without knowing the difference between successive terms of the progression.
The sum is the answer to an addition problem. Example: 7 is the sum in the problem 3+4=7
ernycs
An arithmetic series is the sum of the terms in an arithmetic progression.
For an Arithmetic Progression, Sum = 15[a + 7d].{a = first term and d = common difference} For a Geometric Progression, Sum = a[1-r^15]/(r-1).{r = common ratio }.
You can use one of the formulae for the sum of an arithmetic progression to calculate that.
RAMANUJANRAMANUJAN
2
There are different answers depending upon whether the sequence is an arithmetic progression, a geometric progression, or some other sequence. For example, the sequence 4/1 - 4/3 + 4/5 - 4/7 adds to pi
It is not possible to answer this question without information on whether the terms are of an arithmetic or geometric (or other) progression, and what the starting term is.
That refers to the sum of an arithmetic series.
The formula for the sum of the first n terms of an arithmetic progression is Sn = n/2 * (a + l), where Sn is the sum, n is the number of terms, a is the first term, and l is the last term.
This question is impossible to answer without knowing the difference between successive terms of the progression.
=sum()
# Mathematics. ## An amount obtained as a result of adding numbers. ## An arithmetic problem: a child good at sums.