Opening this Anannt screen…
Honesty map
Lesson 1 · public
Explain why \lim_{x\to a}f(x) can exist and differ from f(a), and estimate a limit from a graph or table without relying on a filled point.
completion: not opened
Open lessonLesson 2 · public
Define A(x)=\int_a^x f(t)\,dt, predict whether A increases when f is negative, and differentiate accumulation with a variable upper limit, including x^2.
completion: not opened
Open lessonLesson 3 · after a short form
Annotate the inner function, differentiate the outer, then multiply by the inner derivative.
Opens after the study formLesson 4 · after a short form
Write a relating equation, differentiate with respect to time, then substitute the instantaneous data.
Opens after the study formTwo public lessons. A third and fourth wait behind a short form. The eight-unit map is still being written.
Not published as a live journey. Names below are the official unit titles so you can see what is still being written. They are not extra free lessons. Units 3–8 are not a complete course on this desk.