#Applications of sequences calculator how to#
#Applications of sequences calculator series#

#Applications of sequences calculator series#

math tutorial and build your math knowledge of Sequences and Series

#Applications of sequences calculator how to#

How to find the Sum of the First n-Terms of a Series. Read the Working with Arithmetic and Geometric Series. Sequences and Series Math tutorial: Working with Arithmetic and Geometric Series.Helps other - Leave a rating for this practical number series sequences (see below) Practical Number Series Sequences Feedback.lesson found the following resources useful:

$applications of sequences calculator$

The Practical Applications of Number Series and SequencesĮnjoy the 'The Practical Applications of Number Series and Sequences' math lesson? People who liked the 'Working with Arithmetic and Geometric Series. How to find the Sum of the First n-Terms of a Series.Īn Alternative Formula for the Calculation of Sn in Arithmetic Series Working with Arithmetic and Geometric Series. Lessons and Learning Resources Sequences and Series Learning Material Tutorial ID More Working with Arithmetic and Geometric Series.

This is an example of a geometric sequence (and series), with a common ratio R = 1.2 giving that the amount increases by 20% every time Alex scores 90 + point in an exam ( 100% + 20% = 120% = 120 / 100 = 1.2).

The amount of money Alex receives in the last month if he increases his 90 + score by 2 exams every month during the entire academic year (9 months), given that in the first month he has scored 90 + in three exams.

The monthly pocket money Alex receives from his father if he scores 90 + points in 13 exams in that month.

The standard amount of monthly pocket money Alex received from his father before this agreement was $20. To make him more engaged in lessons, his father has promised to add an extra 20% to the monthly pocket money he gives to Alex for every 90 + points Alex scores in exams. Now, let's see another practical example, but this time with geometric series. = 896.875 Therefore, Lisa has to pay $696.875 for her 10th installment. Thus, since the total interest is 10%, a value that corresponds to 10/100 of $12,000 = $1200, the total amount Lisa has to pay (in USD) is

First, let's calculate the whole amount to be paid, which corresponds to the sum S n of the arithmetic series obtained with the given numbers.

The increase in payment Lisa has to pay in respect to the previous installment.

The amount of the last installment to be paid.

The first payment is $250 and the debt is entirely repaid in 16 installments, with a total interest of 10%.

She pays for the car by making monthly payments that form an arithmetic sequence. Lisa bought a $12,000 car (including interests) from a car dealer shop. Let's begin with an example involving arithmetic series. Let's consider a couple of examples: one from each type of series discussed earlier.

We can find them everywhere, from banking to construction from physics to engineering and so on. Number series and sequences are very common in practice. Understanding the Practical Applications of Number Series and Sequences How to find the Sum of the First n-Terms of a Series., you can find links to the other lessons within this tutorial and access additional Math learning resources below this lesson. Welcome to our Math lesson on The Practical Applications of Number Series and Sequences, this is the seventh lesson of our suite of math lessons covering the topic of Working with Arithmetic and Geometric Series.