How to Calculate Cube Root Of 24 digit number?

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    Cube Root
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Discussion Overview

The discussion revolves around methods for calculating the cube root of a large 24-digit number, specifically focusing on both theoretical and practical approaches. Participants explore various mathematical techniques, including algebraic methods and algorithms, to find the cube root manually.

Discussion Character

  • Exploratory
  • Mathematical reasoning

Main Points Raised

  • One participant inquires about methods, such as calculus or algebra, for calculating the cube root of a large number without relying on computational tools.
  • Another suggests factorizing the number into simpler roots and using the Newton-Raphson algorithm, asking whether only real roots are of interest.
  • A participant specifies the number in question as x3 = 133737775549834923406792, indicating a desire to find a positive integer solution for x.
  • Links to external resources are provided by participants, suggesting algorithms and methods for cube root calculation.
  • There is a light-hearted acknowledgment of the complexity of the cube in one of the responses.

Areas of Agreement / Disagreement

The discussion does not reach a consensus on a specific method for calculating the cube root, as participants propose different approaches and resources without resolving which is the most effective.

Contextual Notes

Participants express varying levels of familiarity with the mathematical techniques discussed, and there are references to external resources that may contain additional methods or algorithms. The discussion does not clarify the assumptions or limitations of the proposed methods.

anuragkanase
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Hello Friends,
I have a question of calculating a cube root of large number like 24 digit number.
I calculated by means of Wolfram but I want to try it myself on paper. Is there a method such as Calculus or Algebraic to find the cube root?
Thank you.
P.S. I want to use the method for several other numbers.
 
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Well the number is : x^3= 133737775549834923406792. So I wish to find out the 'x'.
And x is a positive integer. So I only want the real part here. And the real part only exists.
thanks Simon Bridge. :)
 
Well the number is : x^3= 133737775549834923406792. So I wish to find out the 'x'.
And x is a positive integer. So I only want the real part here. And the real part only exists.
thanks Simon Bridge. :)
 
^ Just searching on the same site. :)
Thanks.
 
second link post #2. well done.
that cube is very leet :)
 

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