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Exciting
Thank you so much! ❤
Very nice sir!
Thanks for liking. ❤
Bela questão! Parabéns pela escolha!
muito obrigado!
Math Olympiad: (√2)^√x - (√2)^√y = 28; x, y =?(√2)^√x > 28 > (√2)^√y, x > y > 2, 28 = 4(7) = 4(8 - 1) = 32 - 4 = 2^5 - 2^2(√2)^√x - (√2)^√y = 28 = 2^5 - 2^2 = (√2)^10 - (√2)^4 = (√2)^√100 - (√2)^√16x = 100, y = 16Answer check:x = 100, y = 16: (√2)^√x - (√2)^√y = 28; Confirmed as shownFinal answer:x = 100, y = 16
Very nice! I really appreciate that ❤
There is also another result such as:x = 144 and y = 16(log6/log2)^2You can proof check it to confirm result etc...
Very nice! ❤
2^x-2^y=28 28=7,42^4-2^72^4= 162^7=128-28= 100x=100 y=16
Very nice trick! ❤
X=100 y=16
Yes, you are right! ❤
32-4, вот и всё. Думал три секунды
Очень хорошо! ❤
Exciting
Thank you so much! ❤
Very nice sir!
Thanks for liking. ❤
Bela questão! Parabéns pela escolha!
muito obrigado!
Math Olympiad: (√2)^√x - (√2)^√y = 28; x, y =?
(√2)^√x > 28 > (√2)^√y, x > y > 2, 28 = 4(7) = 4(8 - 1) = 32 - 4 = 2^5 - 2^2
(√2)^√x - (√2)^√y = 28 = 2^5 - 2^2 = (√2)^10 - (√2)^4 = (√2)^√100 - (√2)^√16
x = 100, y = 16
Answer check:
x = 100, y = 16: (√2)^√x - (√2)^√y = 28; Confirmed as shown
Final answer:
x = 100, y = 16
Very nice! I really appreciate that ❤
There is also another result such as:
x = 144 and
y = 16(log6/log2)^2
You can proof check it to confirm result etc...
Very nice! ❤
2^x-2^y=28 28=7,4
2^4-2^7
2^4= 16
2^7=128-28= 100
x=100 y=16
Very nice trick! ❤
X=100 y=16
Yes, you are right! ❤
32-4, вот и всё. Думал три секунды
Очень хорошо! ❤