Integration by Substitution (1 of 2)

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So many professors and teachers skip the step where you write du/dx first and then multiply dx on both sides to get du = x dx. Thank you so much for explaining the most basic thing. I really appreciate it.

souravchakraborty
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I am from mumbai india
I was practising sums since past 2hours and was cursing this topic like hell.
But wonderful teachers like you make my doubts clear and motivate me to go ahead

jayeshpatil
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Hi Eddie, is it totally mathematically sound to write an integral in terms of more than one variable, as written in the fourth last line of this question? 

BlahBlahBlah
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Reverse chain rule saying it like that
Intro to new topics from what we know
Amazing 👍

radhap
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Thanks sir so much i was in a state of skipping this topic

abdulsami
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need to do integral on your hair, i wonder what the area of that small hair that is straightened out lol,

quant-prep
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There's always an Asian who can do it better....

aaryanramani