Now the new year begins...

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Vidisha

@Veni-Vidi-Vici

Sparkler

+ 2

Posted: 11 years ago

#41

Hina..See, I have answered your questions... now gimme a prize...I am so selfless..I won't ask anthing for myself...but please make a siggy for my friend Ariya..with pics from that MArathi award function..please write- "ARIYA" in bold letters..🤣

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ttrocks

@ttrocks

Stunner

+ 3

Posted: 11 years ago

#42

Such a cute, funny and lovely post Hina!! 👏 😃 😆 Loved Maths integration the most... 🤣

Happy New Year to you and your family! 🤗

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ttrocks

@ttrocks

Stunner

+ 3

Posted: 11 years ago

#43

Originally posted by: hkp11

Wow!! this is superb! 👏 😃 😆

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ttrocks

@ttrocks

Stunner

+ 3

Posted: 11 years ago

#44

Originally posted by: Swatishubh

So true!!! Good one Swati! 👏 😃 😆

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ttrocks

@ttrocks

Stunner

+ 3

Posted: 11 years ago

#45

Originally posted by: hkp11
After the new year...

Loved this siggy Hina. 👏 ⭐️ ❤️ How I wish new year mein AshNi sach mein KTLKSeason2 kare... ❤️

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Hina

@hkp11

Rocker

+ 2

Posted: 11 years ago

#46

Originally posted by: Vidishaa
Hina..See, I have answered your questions... now gimme a prize...I am so selfless..I won't ask anthing for myself...but please make a siggy for my friend Ariya..with pics from that MArathi award function..please write- "ARIYA" in bold letters..🤣

Ok Vidi, since you got the answers right, here's your request for siggy for your friend Ariya

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Hina

@hkp11

Rocker

+ 2

Posted: 11 years ago

#47

Originally posted by: syedzoya
Lovely post Hina di...

Thanks Zoya!! Happy New Year to you too! 😃

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Hina

@hkp11

Rocker

+ 2

Posted: 11 years ago

#48

Originally posted by: Vidishaa
nice observation Hina... keep posting stuff when you find time😃..the forum will stay alive this way...and we will have fun

Thanks Vidi! 😉 Will try. 😳

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Hina

@hkp11

Rocker

+ 2

Posted: 11 years ago

#49

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. 😃