A great treatment of double integrals for finding area. A lot of problems people have in early integral calculus stems from not understanding what an integral really is, and this explains it brilliantly.
Though, I'm not sure where the function x*y^2 comes from? Is it an arbitrary weighting function you defined, or does it have a physical interpretation?
yeah.,.. was wondering what the hat was for.. 09:40 .. haha
singeylhendup 2 years ago
Comment removed
singeylhendup 2 years ago
awesome :)
crocorelativ 2 years ago 3
good job dude . keep it up
gsingh050 2 years ago
great job dude!
mabonvin3 3 years ago
I used to think you need a parametric curve to define a cave :\ this is more like open mining...
LongShlong125 3 years ago
I used to think you need a parametric curve to define a cave :\ this is more like open mining...
LongShlong125 3 years ago
hehehe awesome! I love math!
vobiscum2007 3 years ago
You do a great job explaining the concepts and I like your hat.
thefuturebird 3 years ago 6
Looks like a quadratic cost on y. the higher one "travels" in y, the larger the penalty.
snazari 3 years ago
A great treatment of double integrals for finding area. A lot of problems people have in early integral calculus stems from not understanding what an integral really is, and this explains it brilliantly.
Though, I'm not sure where the function x*y^2 comes from? Is it an arbitrary weighting function you defined, or does it have a physical interpretation?
K4i0 4 years ago