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May
3
comment Is there something faulty about this statement?
Yeah, but when they used $k$ in both, it reads that the $k$'s are going to be the same. Is this sort of thing standard notation?
May
3
asked Is there something faulty about this statement?
May
3
comment Trig and algebra problem: Finding sides of a triangle
by expanding the whole thing on the RHS?
May
3
comment Trig and algebra problem: Finding sides of a triangle
I was able to get that, but I don't know what to do with it
May
3
asked Trig and algebra problem: Finding sides of a triangle
May
3
accepted When does $az + b\bar{z} + c = 0$ represent a line?
May
2
comment Rudin or Apostol
@BrianM.Scott When you say Apostol covers more material, do you mean that he's just more explicit in his explanations or he covers all the topics and theorems that Rudin does, plus more?
Apr
27
revised When does $az + b\bar{z} + c = 0$ represent a line?
added 17 characters in body
Apr
27
revised When does $az + b\bar{z} + c = 0$ represent a line?
added 1 characters in body
Apr
27
asked When does $az + b\bar{z} + c = 0$ represent a line?
Apr
26
revised Distributing identical objects to identical boxes
deleted 355 characters in body
Apr
26
revised Distributing identical objects to identical boxes
Title doesn't say much about the post. May be too general.
Apr
26
suggested approved edit on Distributing identical objects to identical boxes
Apr
26
revised Distributing identical objects to identical boxes
added 29 characters in body
Apr
26
answered Distributing identical objects to identical boxes
Apr
26
comment Show that there is no rational number $r=m/n$ such that $r^3=3$
@EricNaslund Do you mean as long as $n\geq 2$ is an integer?
Apr
25
accepted Show that there is no rational number $r=m/n$ such that $r^3=3$
Apr
25
revised Show that there is no rational number $r=m/n$ such that $r^3=3$
added 96 characters in body
Apr
25
comment Show that there is no rational number $r=m/n$ such that $r^3=3$
@ThomasAndrews Does it make a difference that this is cubed root?
Apr
25
asked Show that there is no rational number $r=m/n$ such that $r^3=3$