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A nice math Olympiad question  

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Комментарии : 17   
@Steven-v6l
@Steven-v6l 4 месяца назад
assuming a,b,c integers ... 128 + 16 + 4 ... 2^7, 2^4, 2^2 ... takes under 5 seconds
@jerrypaquette5470
@jerrypaquette5470 4 месяца назад
That is how I did it.
@ThanhNguyen-lb6rj
@ThanhNguyen-lb6rj 3 месяца назад
The Wonderful solution...
@nikolayguzman331
@nikolayguzman331 4 месяца назад
a>0 b>0 c>0 and a, b, c are integers. Therefore a
@hottuamanullang8046
@hottuamanullang8046 4 месяца назад
Thank you it makes me know math a little bit🥰🥰🥰
@googlekevin6808
@googlekevin6808 3 месяца назад
In computer science, 148 Decimal = 1001 0100 Binary 7654 3210 Bit bit7 = 2^7 = 128 bit4 = 2^4 = 16 bit2 = 2^2 = 4 a=7, b=4, c=2
@opschpiglung
@opschpiglung 4 месяца назад
For any number, not just 148 - just convert it to binary and look at the positions of 1s. That's it. Is it really Olympiad question?
@РауфНематов-м4б
@РауфНематов-м4б 4 месяца назад
4+16+128=148 2^2+2^4+2^7=148
@jamesharmon4994
@jamesharmon4994 4 месяца назад
Just write 148 in binary. Each "1" is an applicable power of 2
@anatolykatyshev9388
@anatolykatyshev9388 4 месяца назад
Obvious solution: a=b=c= ln(148/3)/ln(2)
@robertgapatas
@robertgapatas 3 месяца назад
A=2 B=4 C=7
@melissajenner8068
@melissajenner8068 4 месяца назад
Only one of all solutions.
@xgx899
@xgx899 4 месяца назад
Without stating that a,b,c are integers, and proving uniqueness (apart from permuting numbers 2,4,7) this is not good at all.
@vshanmugamv5868
@vshanmugamv5868 4 месяца назад
2, 4 , 7
@SciLogical
@SciLogical 3 месяца назад
I was not aware on Olympiads in Kindergardens. Wait a bit... Wasn't this contest a kind of math Paralympiad for some mentally handicapped persons? Converting short decimal to binary really takes no longer than 5 seconds, as it was noted already.
@mks-learning-easy
@mks-learning-easy 3 месяца назад
Thank you for comment 🙏🙏
@РусланНикитин-д6ч
@РусланНикитин-д6ч 3 месяца назад
4, 16, 128. So 2 ,4 ,7.
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