Math Olympiad | Wonderful Exponential Problem | VIJAY Maths
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- เผยแพร่เมื่อ 15 พ.ค. 2024
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Thank you very much my dear friend,
It’s easy question, but difficult because of big number.
Great problem & explanation
Exactly. The key to factoring the equation as (t − 666)(t + 667) = 0 is right in front of his nose once he gets 444222 = 6v(6v + 1) with v = 111 because we need to find to numbers with sum 1 and product −444222 and these can then only be −6v = −666 and 6v + 1 = 667. But he didn't see that.
Come on bro!! You wouldn't have known that until he has done all the hard work. His painstaking method is brilliant.
Neat and clear explanation. Ingenious solution. Many thanks as I have learnt much from you.
You could have stopped at T(T+1) = 6V(6V+1); obviously the same by substitution.
👏👏
666 and -667
Nice one 👍
3:25
t²+t=t(t+1) =6v(6v+1) so t=v=666. Why all this math's later?
And when the one solution was 666, the other one must be - 667
Awesome!!!
Thanks a lot ⚘️
I solved this in seconds. T^2 + T is equivalent to T(T + 1) which is approximately T^2 . The SQRT(444222) is between 600 and 700. Then factorise - obviously divisible by 111. This gives 4002. Then divide by 6 which gives 666 which is between 600 and 700.
Just use t^2 + t = (6v)^2 + 6v
Brill, thank you
-167 , 166
Done in less than 30 seconds: 444222 = 222 x 2001 = 222 x 3 x 667 = 666 x 667 => (t - 666)(t + 667) = 0.
Thus t = 666 or -667.
6v(6v+1) gives 666 x 667
t(t+1) = 444222 = 666 x 667
The product of two consecutive numbers is 666 x 667.
Hence t = 666
i don't understand why you spend almost 4 min to find the solutions. at 3:48 if you replace V with 111. you can directly check that the factorisation is (t+667) * (t-666) !!!
अरे भैया मुझे ख्वाब नहि पडा था की इस प्रश्न का उत्तर 666 & - 667 है
@@vijaymaths5483 چی میگی ؟ مگر فرمول ساده حل معادله درجه دوم را هنوز نمی شناسی ؟ ax² + bx + c = 0
Hint: t*(t + 1) so nearly the square root.