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Math_with_Chris
Приєднався 8 тра 2022
This channel is all about solving complex Mathematical problems.
JAPAN || Can You Solve for x? | | #maths #Math_with_Chris
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Відео
INDIAN || A Nice Olympiads Exponential Problem | #maths #Math_with_Chris
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INDIAN || A Nice Olympiads Exponential Problem | #maths #Math_with_Chris
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INDIAN || A Nice Olympiads Trick || #maths
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Are you ready for an exciting Math Olympiad challenge? In this video, we solve an intriguing algebra equation: Watch as we break it down step by step and explore unique problem-solving techniques to crack this tricky math puzzle! Whether you're preparing for a math competition or just love solving equations, this video is perfect for you. Don't forget to like, share, and subscribe for more Math...
JAPAN || A Nice Olympiads Trick || #maths
Переглядів 6579 годин тому
Are you ready for an exciting Math Olympiad challenge? In this video, we solve an intriguing algebra equation: 1/a 1/a = 1/13. Watch as we break it down step by step and explore unique problem-solving techniques to crack this tricky math puzzle! Whether you're preparing for a math competition or just love solving equations, this video is perfect for you. Don't forget to like, share, and subscri...
INDIAN || A Nice Olympiads Exponential Problem | #maths #Math_with_Chris
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USA Exams || 99% Students Failed || A Nice Olympiads Exponential Problem | #maths #Math_with_Chris
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JAPAN || A Nice Olympiads Exponential Problem | #maths #Math_with_Chris
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JAPAN || Many Failed | | #maths #Math_with_Chris
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INDIAN || A Nice Olympiads Exponential Problem | #maths #Math_with_Chris
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USA Exams || 99% Students Failed || A Nice Olympiads Exponential Problem | #maths #Math_with_Chris
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|| A Nice Olympiads Exponential Problem | #maths #Math_with_Chris
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JAPAN || n/3 x n/3 = 3/n x 3/n || #maths
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JAPAN || n/3 x n/3 = 3/n x 3/n || #maths
INDIAN || A Nice Olympiads Exponential Problem | #maths #Math_with_Chris
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JAPAN || 99% Students Failed | | #maths #Math_with_Chris
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USA Exams || 99% Students Failed || A Nice Olympiads Exponential Problem | #maths #Math_with_Chris
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JAPAN || 99% Students Failed || Which is Bigger? | #maths #Math_with_Chris
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USA Exams || 99% Students Failed || A Nice Olympiads Exponential Problem | #maths #Math_with_Chris
x = 2 1/3
x = 3 = 24
K= 2 to 3
9.1^2 = 19
k = ^2
9.1 = K
I got 3/3 shots to pass. We don't take STUPIDITY. in 🇻🇳 BUDS or MacV-SOG.
x = 81/3 = 9
x = 81/9 = 9
x = 2/3x
Man, I'm not into math at that moment, but your video was proposed, I see you have barely no viewers and srly I'm so pissed up by all the stupid content about beautiful, stupid challenges, fake politics etc etc I just wanted to encourage you, who took time to make science bright. This is with art, the most important values of humanity.
@@Keldette Thankyou for the support..I appreciate 🙏
Why not cube root both sides from first step?
I understand love for detailing, drilling down so on, but is it really necessary in any practical side of life to go to those weird solutions? Everyone knows n=2 by heart. No calculations. There are many things one must know by heart. Of course, I admit there might be a need in weird solutions somewhere in quantum mechanics, but imho UA-cam is not a place where it worths sharing
Can you just use logs ?
@@ZackAlnaabi If you use log, u won't have the complex solns
n^3=8 n^3=2^3*e^(2*k*π*i) n=2*e^(2*k*π/3*i)=2*(cos(2*k*π/3)+i*sin(2*k*π/3)) {k=0, ±1, ±2} k=0; n1=2 k=1 or k=-2; n2=-1+i√3 k=2 or k=-1; n3=-1- i√3
n=3*exp(i*(2*pi/4)*k) with k element of Z
why the i in -3i
n = ln(80)÷ln(6)
"Well, surely smth between 2 and 3"
That’s pretty easy 10th grade stuff. Why so complicated? Simply go by definition of logarithm: 6^n = 80 | log_6 n = log_6(80) = log_6(2^4*5) n = 4*log_6(2) + log_6(5) So that’s all!
how old is 10th grade
@zarpy5947 In the US that would be about 15.
In Germany it’s 15-16
I fully suscribe your (and mine) solution. 4. 6log2 + 6log5. Thats it. My two cents of psychologcal insight suspects Math with Cris that he wants to demonstrate his mathematical skill.
√n/n = √2 √n/(√n•√n) = √2 1/√n = √2 √(1/n) = √2 1/n = 2 n = 1/2
√n/n = √2 (√n/n)^2 = (√2)^2 n/n^2 = 2 n = 2n^2 n/2 = n^2 n^2 = n/2 n^2 = n(1/2) n = 1/2, 0
n=0 is not allowed, nor is it correct
0 is not allowed since its not defined if you divide with 0.
No you are wrong. The answer is.
First comment🎉
Dang . That’s been in my bucket list for like forever . I wish I knew the secret .
What is your final answer?
а=64
If this was meant to be solved without a calculator then you forgot to specify it in the title. Otherwise nice video.
Your video title is very misleading.
a+a^2+a^3+a^4+a^5 = a(1-a^5)/(1-a) This formula is the sum of five terms of a geometric sequence with first term a and reason a, i.e each term is obtained from the previous one multiplying by a. Now just substitute a=2^3 and we get 2^3(1-2^15)/(1-2^3) = -8/7(1-2^15) (1) We now just have to calculate 2^15 = 2^6*2^6*2^3 = 64*64*8 = 4096*8 = 32768 Substitute 2^15=32768 in (1) and you get -8/7*(1- 32768) =(-8)*(-4681) =37448
Well, I must admit your method is better though, because you only have to calculate 9*64*65+8=37448
But still you do not need a calculator to directly calculate the powers of 2 and sum to get the result. 2^3=8 2^6=2^3*2^3=8*8=64 2^9=2^6*2^3=64*8=512 2^12=2^6*2^6=64*64=4096 2^15=2^12*2^3=4096*8=32768 So the sum is 8+64+512+4096+32768 = 37448
Whatever method we choose no calculator is needed but your method requires the least calculations, so well done sir!
I don't beleive that 99% students failed this
please be honest 99% did not fail this
4th method: sqrt(a)/sqrt(a^2) = sqrt(4) sqrt(a/a^2) = sqrt(4) sqrt(1/a) = sqrt(4) 1/a = 4 a = 1/4
sqrt(a) / a = sqrt(4) |² a/a²=4 a=4a² a/a = 4a 1=4a 1/4=a 0.25 = a ------------------------------ sqrt(0.25) / 0.25 = sqrt(4) 0.5 / 0.25 = 2 2 = 2
that was great for me sir! I am an Iranian and I like to know math like you
My intuition was : right part is 2. So the square root of a is larger than a : a must be smaller than 1. To reach 2, let's try something like like 1/sqrt(2), 1/2 or 1/4...
Thats so easy😂
I Wish math olympiads be harder than this basic school piece of cake.
You have very lousy students. It takes 20 seconds or so to resolve. SQR(x)/x=9; SQR(x/x^2)=9; SQR(1/x)=9; 1/x=81; x=1/81;
Sqrt1/sqrt81 is = 1/9 1/9 = 0.111… / 1/81 = 0.01234 The two x are not the same
That's wrong on so many levels. 1.) We're not saying that 1/81 = 1/9 here. we're saying that sqrt(1/81)/(1/81) = 9, which is true! 2. By saying sqrt(1/81) = 1/9, and 1/81 ≠ 1/9, you're implying that sqrt(1/81) = 1/81, which is very wrong.
You are a genius@@sunscraper1
Simplest ever. i spend 15 seconds to have answer😂
hi