Responsible for handling basic input and output, for the terminal, and options/choices. N = round(log( (a1 + r*value - value) / a1) / log(r), 5)Ĭhoices_prompt = "a for arithmetic\nb for geometric\n> " L = input("Enter x if L not present!\nEnter L: ") If any other value, then return the float form of that value If 'x', then return None (L wasn't inputted) Recursive Sequence Calculator makes it easy for you to Recursive Sequence. ![]() Values.append(eval(str(input(prompt + " = ")))) Takes a list of variable names, and sets it up so that that input is carried out, andĪ list is returned with the numerical values, to be used for unpacking into their variables ![]() ability to find the first nth to exceed a value.I'd like advice on efficiency, math, optimization, compactness, design, and general information about improving my program (it was designed for micropython). Support for micropython! Micropython, however, only has a subset of functions of pythons, and it's standard library is very limited, so i had to reinvent the wheel on some things. Arithmetic Sequence Formula: a n a 1 + d (n-1) Geometric Sequence Formula: a n a 1 r n-1. Stores and allows you to calculate using these given formulas The Sequence Calculator finds the equation of the sequence and also allows you to view the next terms in the sequence. Where 'a n' is the nth term in the sequence, 'a' is the first term, 'r' is the common ratio between two numbers, and 'n' is the nth term to be obtained.The Sequences & Series involved are Arithmetic and Geometric. Where 'a n' is the nth term in the sequence, 'a' is the first term, 'd' is the common difference between two numbers, and 'n' is the nth term to be obtained.Ī geometric sequence is a sequence where every term bears a constant ratio to its preceding term. The general form of a geometric sequence can be written as: Arithmetic Sequence Calculator definition: a n a 1 + f × (n-1) example: 1, 3, 5, 7, 9 11, 13. Step 3: Click on the "Reset" button to clear the fields and find the sequence for different values.Īn arithmetic sequence is defined as a series of numbers, in which each term (number) is obtained by adding a fixed number to its preceding term. The general form of an arithmetic sequence can be written as:. ![]()
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