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zanimljiva matematika

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*Glasom Zorana Radmilovića*

Evo rešenja!

Nisam uspela. Pogledacu rado.

Hvala na zadatku. Odlican

Evo koga mrzi da gleda video

IMG_20250915_212939.jpg

Aloe, kako matiš u svesci za srpski na linije, gde su kockice?!

Edited by makaronee
xexe, коцкице

7 minutes ago, makaronee said:

Aloe, kako matiš u svesci za srpski na linije, gde su kockice?!

Mere stednje, nijedan prazan papir se ne baca. Uvek se moze vezbati mata

Onda bar isšpartaj vertikale okomite..))

Elem, neki dan sugerišem bliskom čoveku u razgovoru da ako već hoće da investira u čis gubitak vremena, neka trenira veliku teoremu Fermaa, kad ono.. dokazalo (Wiles, 1995.)

Edited by makaronee
Fermat

To cu i da uradim, i uramim, i okacim na zid D.

Inace, obozavala sam kao mala da resavam zadatke po ogledalima.

Jednom sam ispisala formulu za resavanje kvadratne jednacine prelepo, pravo malo umetnicko delo

13+23+33+...+93 =
(1+2+3+...+9)2 =
16×34×52×70 =
{86D00A6A-4F33-4665-AD4C-A036CD703335}.png =
Ja imam x godina u x2 AD, a imam manje od 70 godina.

Za sledece treba dokaz
Ako svaki broj napisemo onoliko cifara koliko broj kaze, koliko smo cifara napisali. Za 1, napisemo jednom 1, za 2, napisemo dva puta, za 10, 10 puta, za 45, 45 puta. koliko smo cifara napisali?
1223334444...10101010101010101010... 45454545

3 hours ago, ZerrorR said:

Za sledece treba dokaz
Ako svaki broj napisemo onoliko cifara koliko broj kaze, koliko smo cifara napisali. Za 1, napisemo jednom 1, za 2, napisemo dva puta, za 10, 10 puta, za 45, 45 puta. koliko smo cifara napisali?
1223334444...10101010101010101010... 45454545

45+(18x55)x2=45+1980=2025

  • 3 months later...

Istina.

A ako se proba sa promenjenim redosledom kao dole.

(10^100) -(10^100)+1 dobije se tacan broj, 1.

1+ (10^100) -(10^100) dobije se 0 sto je netacno.

(10^100) -(10^100) dobije se 0 sto je tacno.

Ovo je neki bug sa zaokruzivanjem kada se prvo sabira 1 sa velikim eksponencijalnim brojem, a onda oduzima isti eksponencijalni

Edited by Moonwalker

  • 2 weeks later...
The Korea Herald
No image preview

Six-decade math puzzle solved by Korean mathematician

A Korean mathematician has won international recognition for solving a geometry puzzle that had resisted proof for nearly six decades. US magazine Scientific Am

Describing the research process, Baek compared it to repeatedly building and discarding ideas.

“You keep holding on to hope, then breaking it, and moving forward by picking up ideas from the ashes,” he said in an interview with a web magazine published by Korean Institute for Advanced Study.

“I’m closer to a daydreamer by nature, and for me mathematical research is a repetition of dreaming and waking up.”

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