When I tutored, I found students often had some misunderstanding, somewhere. So my task was to listen, to find that misunderstanding, so I could correct it. This "teaching" is listening, more than talking. The idea is they are lost, but to know what direction they need, I first must know where they are.
To correct misunderstanding without this guidance can be very difficult, and might only happen serendipitiously, years later... assuming they continue with study. Which an unidentified misunderstanding can prevent.
Recently, I'm seeing the other side, while self-learning some maths. I can see how much one-on-one tutoring would help clear up misunderstandings. Instead, I'm using the strategy of insisting on starting from the basics, chasing down each detail as much as I can, using online resources, and working out proofs for myself. Each step is a journey in itself...
Luckily, I have enough skill, confidence, motivation and time. By working it out myself, I think I'm also gaining a depth of understanding I could not get from a tutor's guidance.
But it sure would be a lot more efficient!
[ PS I haven't yet read the two pdf's in the question ]