/sci/ - Science & Math

Is there a geometric interpretation of the indefinite integral of a function at an arbitrary point the way there is for derivatives? Preferably one that doesn't involve thinking "what function's slope does this function represent" since that feels too backwards to me. I feel so stupid for not being able to just "get" this... regarding the function [math]f=x^2[/math], [math]2x[/math] tells us the instantaneous rate of change of [math]f[/math] for an arbitrary [math]x[/math], now what does [math]\frac{x^3}{3}+C[/math] tell us about [math]f[/math] at [math]x[/math] (NOT the other way around)??
Does an indefinite integral even mean anything at a single point?

>>12305956

I don't get it , how is this fundemental ? I

why the fucc do i need to take calculus for engineering if a computer can solve the maths for me? The time learning this shit subject can be used to get good at actually engineering itself, which is to build shit. Tell me /sci/

>inb4 "hur brainlet detected"
im passing my calc 2 class but i still think its shit and useless this day in age for an engineer

Oh, absolutely. All you need to know is The Fundamental Theorem. Pic related. You’ll be glad to know that it’ll only take 2 minutes to learn calculus (instead of 2 weeks haha)

>>9398990
ebin