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This is my last video on convincing people to use the DI method for integration by parts. They are really the same thing but the DI method is just a much better way to set up IBP problems. We will do integration by parts examples: the integral of x^2*ln(x) and the integral of x^2*cos(x). The integral of x^2*cos(x) has gained over 6 million views on Instagram. See it here:

Here are the 3 stops for the DI method:
Why I don’t teach the LIATE method:

0:00 integral shortcut? answer in 5 seconds : )
0:07 why i am making this video
0:43 proving the integration by parts formula
2:02 example 1, integral of x^2*ln(x)
5:30 why the DI method is really the same as integration by parts
8:34 example 2, the integral that got 6M+ views on Instagram
12:22 using DI method for the integral of x^2*cos(x)
15:56 check out Brilliant

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32 comentarios en «my last video on convincing people to use the DI method (for integration by parts)»
  1. I do get some reluctance in teaching this, wanting to make sure students know why it works and what is going on.

    But the teachers who would give a zero for this? They're just demonstrating that they don't understand mathematics. They're too married to notation.

    Any good mathematician will learn how to shortcut anything they have to do often. All of our algorithms for solving things are some sort of shortcut. What do you think long division or long multiplication are? What do you think the quadratic formula is?

    I never had a single teacher who would penalize me if I didn't write down a step as long as I got it right and clearly didn't copy the answer from somewhere else. The rule was always just that, if you didn't write down all the steps, you couldn't get partial credit for mistakes. So you learned what you needed to write and what you didn't.

  2. I would liken the insights of knowing the formula vs. using a table to other places in math where we see an array, matrix, table, etc., is a handy tool for calculation or just visualizing the problem. Linear algebra does things like this all the time and I think there's a lot of emphasis on why two methods are equivalent (i.e. linear functions and matrices; different ways of solving linear systems; all that fun determinants stuff). I'm also recalling the way we represented permutations with arrays in my group theory class a while ago. Rows and columns do come in handy sometimes!

  3. This kind of reminds me of solving systems of linear equations either with or without the use of matrices. Solving them with the use of matrices would be akin to the DI or Table method where solving them without would be more like using the original Integration by Parts udv – duv method…

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