Calculate product elements of sequence : How to use it?
product function calculates online the product of the terms of the sequence whose index is between the lower and the upper bound.
Syntax :
product(index;lower bound; upper bound;sequence)
Examples :
product(`n;1;4;n^2`), returns 576, ie `1^2*2^2*3^2*4^2`
The calculator is able to calculate online the product of the terms of a sequence between two indices of this sequence.
Product calculation of terms of a sequence
The calculator is able to calculate the product elements of a sequence between two indices of this sequence.
To get the product elements of a sequence defined by `u_n=n^2` betwwen 1 and 4 , enter : product(`n;1;4;n^2`) after calculation, result 576 is given, `prod_(n=1)^4 n^2=1^2*2^2*3^2*4^2=576.
Product calculation of elements of an arithmetic sequence
The calculator is able to calculate the product of elements of an arithmetic sequence between two indices of this sequence.
To get the product elements of an arithmetic sequence defined by `u_n=3+5*n` between 1 and 4 , enter : product(`n;1;4;3+5*n`) after calculation, the result is given.
Product calculation of elements of a geometric sequence
The calculator is able to calculate the product of elements of an geometric sequence between two indices of this sequence.
To get the product elements of an geometric sequence defined by `u_n=3*2^n` between 1 and 4 , enter : product(`n;1;4;3*2^n`) after calculation, the result is given .
- Calculate product elements of sequence : product. Product function calculates online the product of the terms of the sequence whose index is between the lower and the upper bound.
- Calculate sum elements of sequence : sum. Series calculator allows to calculate online the sum of the terms of the sequence whose index is between the lower and the upper bound.
- Sequence calculator : sequence. Sequence calculator allows to calculate online the terms of the sequence whose index is between two limits.
- Recursive sequence calculator : recursive_sequence. The calculator of sequence makes it possible to calculate online the terms of the sequence, defined by recurrence and its first term, until the indicated index.