A program where I can draw a function and calculate the integral?

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SUMMARY

The discussion centers on finding a program to calculate the integral of a function represented by waveforms captured using a Tektronix oscilloscope. The user highlights the limitations of traditional methods like dividing the function into rectangles and triangles, advocating for more advanced techniques such as Simpson's first rule for numerical integration. The user ultimately discovered a solution using Matlab, which allows for effective integration of the waveform data.

PREREQUISITES
  • Understanding of numerical integration techniques, specifically Simpson's first rule.
  • Familiarity with waveform analysis and data extraction from oscilloscopes.
  • Basic knowledge of Matlab for implementing numerical methods.
  • Concept of area under the curve in mathematical functions.
NEXT STEPS
  • Research Matlab's numerical integration functions and capabilities.
  • Explore advanced numerical integration techniques beyond Simpson's rule.
  • Learn about data extraction methods from oscilloscopes, particularly Tektronix models.
  • Investigate software alternatives for waveform analysis and integration calculations.
USEFUL FOR

Engineers, data analysts, and students in mathematics or physics who require efficient methods for integrating functions represented by waveforms, particularly those utilizing oscilloscopes and Matlab.

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I borrowed a high-quality oscilloscope from Tektronix and when we did our measurements, I basically printscreened each new signal. If I had realized I could export the waveforms, I would have, but I didn't.

Basically, I know what the function looks like, but I need to find its integral. Aside from dividing the function by rectangles and triangles, is there a program who can take a picture a easily find the integral?

Thanks
 
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Integrating by triangles and rectangles is cute, but things have advanced somewhat. If you are capable of picking points off of your waveform at equal intervals, you can use Simpson's first rule to figure out the area under the curve: http://www.mathwords.com/s/simpsons_rule.htm

There are several other procedures for numerical information.
 
SteamKing said:
Integrating by triangles and rectangles is cute, but things have advanced somewhat. If you are capable of picking points off of your waveform at equal intervals, you can use Simpson's first rule to figure out the area under the curve: http://www.mathwords.com/s/simpsons_rule.htm

There are several other procedures for numerical information.

I actually found a way to do it with Matlab. Thank you, though!
 

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