Now the new year begins... - Page 6

Originally posted by: mudraswathi

So simple.. isnt it🤣

Yes, Mudra, it's simple.  😆😆

In mathematics, Green's theorem gives the relationship between a line integral around a simple closed curve C and a double integral over the plane region D bounded by C. It is named after George Green and is the two-dimensional special case of the more general Kelvin-Stokes theorem.  😃

Originally posted by: mudraswathi

Great post Hina😆

Thanks Mudra! 😃   Hopefully, you'll be back to forum soon. 😉

Originally posted by: Swatishubh

Waited for the laughs for many days and here it is 😆😆 Very thoughtful post Hina 😉😆 Great wods comes from great minds. 😃 Loved the post, enjoyed it too. 🤗 Thanks! 

Thank you Swati!! 😃😉   Nice to laugh. 😆    I don't think I'm a great mind, but thought what new post can I make, and it just came out. 😃😆  Thanks for enjoying! 😆😉


Edited by hkp11 - 9 years ago

Originally posted by: Swatishubh

Very simple that's why am leaving it. I solve only diffiicult puzzles 😆

Well, since it's a theorem, no puzzle to solve!! 😆😆😃

Originally posted by: Swatishubh

Nice one Swati!! 😃😆   So true!! 😆😉

Originally posted by: bawaswift

😆

Yeah,,,, I thought you wud write sumthing else.. ! 😳

Good, that's what I wanted.  Confusion 😆😆😆😆

Originally posted by: bawaswift

Heavenly statements Hina... ⭐️⭐️ 👏👏

So apt for the beginning of the new year.. ! Indeed i thought of them to be said n written by you... !😳

Thanks sooo much for sharing these quotes my sis.. !!! 😃

Yes, I think so too Bawa!! 😃😉  We should start the New Year with positive & wonderful thoughts. 😃😉   Aawww, sorry I didn't give you a chance to post it! 😳😕   You're welcome Bawa! 😃😉

Originally posted by: shobha21

Very nice post Hina 

Thank you Shobha!! 😃😉    Love the quote!! Happy New Year! 😃😉

Originally posted by: babita68

Very nice post Hina 👏👏

Thank you Babita!! 😃😉  Happy New Year to you! 😃😉

Originally posted by: Anjani9

 

Teacherji, Why don't teach the solution in our class??? 😳

Anjani,  since it's a theorem, no solution. 😆 😆  Here's the info:

In mathematics, Green's theorem gives the relationship between a line integral around a simple closed curve C and a double integral over the plane region D bounded by C. It is named after George Green and is the two-dimensional special case of the more general Kelvin-Stokes theorem.