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  • https://eng.libretexts.org/Courses/Oxnard_College/Matlab_and_Octave_Programming_for_STEM_Applications_(Smith)/03%3A_for_Loops_Ploting_Points_Sequences_and_Series/3.07%3A_Series
    A for loop can be used to sum the terms of a sequence to create a series.
  • https://eng.libretexts.org/Courses/Oxnard_College/Matlab_and_Octave_Programming_for_STEM_Applications_(Smith)/03%3A_for_Loops_Ploting_Points_Sequences_and_Series/3.07%3A_Series/3.7.01%3A_Series_Additional_Material
    Let the variable "term" be computed value of the current value and the variable "total" be the running sum. total_new = total + term; % Add the previous total and the current term to get the new total...Let the variable "term" be computed value of the current value and the variable "total" be the running sum. total_new = total + term; % Add the previous total and the current term to get the new total. total = total + term; % Replace the previous total with the sum of the current term + term (1 pt) After the for loop, display the sum and the last term with these lines of code: Write a for loop to sum the terms of this Bessel function series, J α (x), for m = 0 to 10.
  • https://eng.libretexts.org/Courses/Oxnard_College/Matlab_and_Octave_Programming_for_STEM_Applications_(Smith)/03%3A_for_Loops_Ploting_Points_Sequences_and_Series/3.08%3A_Generalization
    As written, the previous example always adds up the first 10 elements of the sequence, but we might be curious to know what happens to total as we increase the number of terms in the series. If you’ve...As written, the previous example always adds up the first 10 elements of the sequence, but we might be curious to know what happens to total as we increase the number of terms in the series. If you’ve studied geometric series, you might know that this series converges on 2; that is, as the number of terms goes to infinity, the sum approaches 2 asymptotically. The code in Listing 3.2 can now compute any number of terms, with the precondition that you have to set n before you execute the code.
  • https://eng.libretexts.org/Courses/Oxnard_College/Matlab_and_Octave_Programming_for_STEM_Applications_(Smith)/04%3A_Vectors/4.09%3A_Recursive_for_Loops
    In recursive for loops, the calculations of each iteration depend on the calculations of the previous iteration.
  • https://eng.libretexts.org/Bookshelves/Computer_Science/Programming_Languages/Python_Programming_(OpenStax)/15%3A_Data_Science/15.03%3A_Pandas
    This page provides an overview of the Pandas library, a powerful Python tool for data cleaning and analysis, detailing its main data structures: Series and DataFrame. It highlights key functions like ...This page provides an overview of the Pandas library, a powerful Python tool for data cleaning and analysis, detailing its main data structures: Series and DataFrame. It highlights key functions like `info()`, `describe()`, `value_counts()`, and `unique()`, which facilitate data exploration and summary. Examples are given for creating DataFrames from various sources. The text also includes practice questions and recommends consulting the Pandas user guide for further learning.
  • https://eng.libretexts.org/Courses/Oxnard_College/Matlab_and_Octave_Programming_for_STEM_Applications_(Smith)/03%3A_for_Loops_Ploting_Points_Sequences_and_Series/3.11%3A_Chapter_Review
    A loop variable is a variable that gets assigned a different value each time through the loop. An accumulator is a variable that is used to accumulate a result a little bit at a time. The numbers that...A loop variable is a variable that gets assigned a different value each time through the loop. An accumulator is a variable that is used to accumulate a result a little bit at a time. The numbers that make up the sequence are called . A series is the sum of a sequence of elements. Generalization is a way to make a program more versatile, for example, by replacing a specific value with a variable that can have any value.

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