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This video was the last one in his playlist on Real Analysis. It's definitely worth the time!
Thank you very much! I added this video to the Playlist because it fits in :)
I remember this test from Calculus 1 and 2, especially from calculus 2 when studying sequences of functions and later power series
need this for my exam in 45 minutes
Nice! How was it?
@@brightsideofmaths the exam was pretty chill actually! video helped me quite a bit . i’ll get the result in a couple days so wish me luck :)
@2:38 what is a uniform major for functions mean?
majorant, and exactly this timestamp gives the formula for this
@@brightsideofmathsthank you, haven’t come across this term before. So an upper bound!
Can it be done normally if the series starts at k=0? Or do I have to modify something?
It's the same :)
Could this test been used to prove/disprove if the solution to the following ODE converges to zero in finite time T < infty?y'' + 0.021sgn(y')sqrt(|y'|) + 0.02sin(y) = 0, y_0 = pi/2, y'_0 = 0
This video was the last one in his playlist on Real Analysis. It's definitely worth the time!
Thank you very much! I added this video to the Playlist because it fits in :)
I remember this test from Calculus 1 and 2, especially from calculus 2 when studying sequences of functions and later power series
need this for my exam in 45 minutes
Nice! How was it?
@@brightsideofmaths the exam was pretty chill actually! video helped me quite a bit . i’ll get the result in a couple days so wish me luck :)
@2:38 what is a uniform major for functions mean?
majorant, and exactly this timestamp gives the formula for this
@@brightsideofmathsthank you, haven’t come across this term before. So an upper bound!
Can it be done normally if the series starts at k=0? Or do I have to modify something?
It's the same :)
Could this test been used to prove/disprove if the solution to the following ODE converges to zero in finite time T < infty?
y'' + 0.021sgn(y')sqrt(|y'|) + 0.02sin(y) = 0,
y_0 = pi/2, y'_0 = 0