170 reputation
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bio website inchunksandbits.wordpress.com
location New Delhi, India
age 20
visits member for 1 year
seen May 14 at 2:24
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Since this is an introduction that spans the entirety of the Stack Exchange network, I would just like to say... I love them all!


Jan
17
comment Volume between two paraboloids
Try curve tracing to visualize the problem in 3D.
Dec
5
comment How can I introduce complex numbers to precalculus students?
I always imagine complex numbers as a plane, only with one axis as the imaginary numbers. I thought it was the only way to do it, really!
Aug
28
comment Number of points at which a tangent touches a curve
@RobertIsrael - He said it exactly like I said. Maybe he didn't want me to get into detail - I'll give him benefit of doubt since he was at the end correct. Plus, he is otherwise an excelent teacher!
Aug
24
comment Number of points at which a tangent touches a curve
This seems intriguing, and though I don't understand bits of it right now, I would have just have to study more. Thanks for your answer. I was expecting something of this kind from this site. :-)
Aug
8
comment What are the points of discontinuity of $\tan x$?
So you are saying any discreet function is continuous? That is logical if one comes to think about it. Plus, I am sorry I couldn't get the part of essential discontinuity. What does the notation D-dash mean?
Aug
8
comment What are the points of discontinuity of $\tan x$?
Actually, the definition in any textbook I referred to give the definition of points of continuity only. They are dead silent when talking about discontinuity, whether f(c) needs to be defined or not adding to the confusion.
Aug
8
comment What are the points of discontinuity of $\tan x$?
I read about the extended real line in calculus as $\mathbb R \bigcup \infty$. That is, they treat $\infty$ and $-\infty$ as the same. How can they be same? There is at least a minus sign as a point of difference between the two. Wikipedia on compactification asks to treat real line as a circle where its open ends meet at $\infty$. Yet real line is infinite in length! Do we treat the radius of this circle to be infinite too? Isn't it just more practical to add two points, $+\infty$ and $-\infty$ to real line, and more intuitive too?