- Видео 251
- Просмотров 172 227
Chorimaths
Нигерия
Добавлен 20 янв 2021
Hi, my name is Bege Chori I am an experienced mathematics teacher with a great passion to teach mathematics in the simplest way possible. I basically teach both O level and A level mathematics.
Word problem on simultaneous equation 2 (for easy learning)
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#simultaneous
@begechorimaths2975
#mathcompetition
#viralvideo
#mathcontest
#simultaneousequations
#simultaneous
@begechorimaths2975
Просмотров: 12
Видео
An interesting solution on SIMULTANEOUS EQUATION WORD PROBLEM
Просмотров 52 часа назад
#maths #mathcompetition #viralvideo #mathcontest #simultaneousequations #simultaneous @begechorimaths2975
Indian math Olympiad. A nice trick used in solving a unique fraction
Просмотров 3622 часа назад
This an interesting exponential indices problem that helps student to think outside the box when solving any question that seems to be complicated. #maths #viralvideo #mathcompetition #olympiadmathematicalquestion #olympiad
GERMAN math Olympiad. A nice math solution with intriguing tricks
Просмотров 112 часа назад
This is really an interesting video showing how simple tricks could be used to solve Olympiad problems on exponential equations. Please subscribe to my channel for more interesting quality math videos. @begechorimaths2975 #maths #matholympiad #olympiad #olympiadmathematics #olympiadmathematicalquestion
Understanding WORD PROBLEMS in the best possible way.
Просмотров 124 часа назад
#maths #mathcompetition #viralvideo #mathcontest #simultaneousequations #simultaneous @begechorimaths2975
Will You Be Able to Solve This Simultaneous Equation Involving FRACTIONS?
Просмотров 164 часа назад
#maths #simultaneousequations #mathcompetition #viralvideo #learnhowtosolvetheexponentialequation @begechorimaths2975
MODULAR ARITHEMETICS. Equations and tables well explained.
Просмотров 3214 часов назад
MODULAR ARITHEMETICS. Equations and tables well explained.
MODULAR ARITHEMETICS. Addition, subtraction, multiplication and division under explained in details.
Просмотров 1614 часов назад
MODULAR ARITHEMETICS. Addition, subtraction, multiplication and division under explained in details.
introduction to Modular arithmetic( the basics)
Просмотров 2014 часов назад
introduction to Modular arithmetic( the basics)
A very nice tutorial on NUMBER BASE SYSTEM involving equations.
Просмотров 6916 часов назад
#maths #mathcompetition #viralvideo #numbersystem #binarynumbersystem #binarynumbers
A very nice tutorial on NUMBER BASE SYSTEM involving equations.
Просмотров 4919 часов назад
#maths #mathcompetition #viralvideo #numbersystem #binarynumbersystem #binarynumbers
Simplified solution on Venn diagram of subsets
Просмотров 4419 часов назад
#maths #mathcompetition #viralvideo #venndiegram #venndiagrams
MASTER Repeated Factors/improper fraction in Partial Fractions without stress.
Просмотров 4214 дней назад
This is a very interesting video that teaches students how to effectively resolve partial fractions with repeated factors at the denominator. #maths #partialfractionmethod #viralvideo viral #learnhowtosolvetheexponentialequation
An intriguing Philippine Olympiad math solution
Просмотров 8628 дней назад
This is really an interesting video showing how simple tricks could be used to solve Olympiad problems on exponential indices.
I Cracked the German Math Olympiad with THIS Exponential Equation Trick!
Просмотров 16328 дней назад
This is really an interesting video showing how simple tricks could be used to solve Olympiad problems on exponential equations. Please subscribe to my channel for more interesting quality math videos. @begechorimaths2975
An intriguing solution to an American an INDIAN Olympiad math problem.
Просмотров 5128 дней назад
An intriguing solution to an American an INDIAN Olympiad math problem.
The best tutorial on Binomial expansion theorem problem.
Просмотров 45Месяц назад
The best tutorial on Binomial expansion theorem problem.
German math Olympiad. Intriguing tricks used to solve an Olympiad math problem
Просмотров 288Месяц назад
German math Olympiad. Intriguing tricks used to solve an Olympiad math problem
A challenging math Olympiad question on shapes.
Просмотров 106Месяц назад
A challenging math Olympiad question on shapes.
The MATRIX METHOD of solving simultaneous equation with 3 unknowns without stress..
Просмотров 155Месяц назад
The MATRIX METHOD of solving simultaneous equation with 3 unknowns without stress..
CANADIAN mathematical Olympiad. Intriguing tricks used to solve exponential equation.
Просмотров 1,3 тыс.Месяц назад
CANADIAN mathematical Olympiad. Intriguing tricks used to solve exponential equation.
Philippine mathematical Olympiad. An intriguing Olympiad math solution
Просмотров 324Месяц назад
Philippine mathematical Olympiad. An intriguing Olympiad math solution
German math Olympiad. A nice trick used in solving Olympiad math problem on exponential equation.
Просмотров 1,5 тыс.Месяц назад
German math Olympiad. A nice trick used in solving Olympiad math problem on exponential equation.
Indian math Olympiad. A nice trick used in solving an exponential equation
Просмотров 372Месяц назад
Indian math Olympiad. A nice trick used in solving an exponential equation
German math Olympiad. A nice trick used in solving Olympiad math problem on exponential equation.
Просмотров 2902 месяца назад
German math Olympiad. A nice trick used in solving Olympiad math problem on exponential equation.
German math Olympiad. A nice trick used in solving Olympiad math problem on exponential equation.
Просмотров 2582 месяца назад
German math Olympiad. A nice trick used in solving Olympiad math problem on exponential equation.
An intriguing solution to an American Olympiad math problem.
Просмотров 702 месяца назад
An intriguing solution to an American Olympiad math problem.
INDIAN MATH OLYMPIAD. Check out this fascinating tricks used in solving a complicated equatiom.
Просмотров 6172 месяца назад
INDIAN MATH OLYMPIAD. Check out this fascinating tricks used in solving a complicated equatiom.
Indian math Olympiad. A nice trick used in solving equation involving indices
Просмотров 2,2 тыс.3 месяца назад
Indian math Olympiad. A nice trick used in solving equation involving indices
Thank you sir
Let say x=29 What is y ?It wouldn't be integer but.....y=1/(1/13-1/29)
X can not be equal 0 or 13... For every other value of x. there is y=1/(1/13-1/x)
aa + bb = 6100 *. 6100 = 3600 + 2500 = 60x60 + 50x50 ** a = 60, b= 50 *** a+ b = 60+50 = 110./.
thank you
The mean is wrong
Mean is=46.5
I appreciate your doing but the mean is wrong sir
❤
This topic used to killme in my brain in maths Thanks
Mean is wrong i got 46.5
@@krishnank2711 yeah.. I noticed that, it's writing error but the steps are detailed and valid hence I kept it, I posted other videos on the same topic with such errors. Thank you for the observation.
Mean is very wronh Its 46.5
@@TulibasikaEsthermiracle yeah I know about it after I posted it, the reason I left it is because of the beautiful explanation of the methods used.
Thank you sir
🙏
thanks i was struggling with a project 💀
theres also 7 more negative solutions between -10 and 0
I love it ❤
-3,5^2-(-3,5^3)=30,6 <=> -3,672^2-(-3,672)^3=36,0 <=> x=-3,672
the process is too long. just take the square root and solve.
@@mayukhmukherjee3710 you are correct but that will only give you the real solution and not the imaginary ones so in a situation where you are to find all the solution then taking the square root only wouldn't be sufficient.
it doesn't have to be so complicated. 2 works too
I'm not watching more than 1 min, but substituting 9+27 for 36 seems like an ass-pull. If that's allowed, then just say x=-3 by inspection, then divide and solve the quadratic (by completing the square...using formula in an olympiad?!) to get x=2 plus or minus 2i root2. Done in a minute.
@@jskelton25 yeah... a shorter route actually but an alternative method is also good for studies.. Thank you!
Yeah, I spot -3 right away. You lost me at divide. Divide what by what?
@@percussion44 divide the polynomial x^3 - x^2 + 36 = 0 by (x+3 ) to get (x+3)(x^2 -4x +12) =0. Then just solve (x^2 -4x +12) =0 (by formula or completing the square) to get the complex solutions (conjugates here since real coefficients).
The video was very helpful thank you sir
@@idrisidris1159 you are welcome..
-3. Take it or leave it.
same
Isn't it right? I guess it within 1 min or less.
3:13 - why not keeping with the nice (a-b)*(a+b) trick? [(x-4)^2 - x^2] * [(x-4)^2 + x^2] = 0 <=> (x-4)^2 - x^2 = 0 (1) OR (x-4)^2 + x^2 = 0 (2) (1) [(x-4) + x] * [(x-4) - x] = 0 (2*x - 4) * (-4) = 0 x = 2 (root 1) (2) in R: (x-4)^2 + x^2 = 0 <=> x-4 = 0 AND x = 0 => no roots in C: (x-4)^2 - (i*x)^2 = 0 [(x-4) - i*x] * [(x-4) + i*x] = 0 <=> (1-i)*x - 4 = 0 OR (1+i)*x - 4 = 0 <=> x = 4/(1-i) = [4*(1+i)]/[(1-i)*(1+i)] = 2 + 2*i (root 2) OR x = 4/(1+i) = [4*(1-i)]/[(1-i)*(1+i)] = 2 - 2*i (root 3)
@@limbekcs Good one....
Taking the 4th root, x-4= can't be +x, but could be -x . x=2 works. There may be complex no. solutions, as well. Check video. Yes, there are.
Pra que tudo isso se na terceira linha já tinha se encontrado a resposta?
One of the answers was found in the third line and since we need a complete solution I had to continue with the process. The first answer is the real root while the others are imaginary.
Power both sides by 1/4, now it's middle school math
That is correct but only when you are to find the real roots, when getting all the roots the method isn't sufficient..
x-4=x => -4=0
@@begechorimaths2975 Power both sides by 1/4 gives you one solution. Polynomdivision the other two.
@@begechorimaths2975 no you still can do it, using Euler formula for the n-th root of the unity, you get that sqrt(1) is exp(i 2kpi/4) with k=0,1,2,3. And since you have 4 roots, you should get 4 solutions. In the end you find the same solution of yours but with the addition of the 4-th one (that you didn't find) that is actually impossibile because you need to divide by zero.
@@amedsho1664 thanks so much!
x=-2
Yeah it is but that is only one root ( the real root) of the exponential equation.
Please interquartile deviation and mean deviation are the same or different
No they ate not... Thanks
49=(V7)^4 , (V(24-8x))^2=(4x)^2 , 24-8x=16x^2 , /:8 , 3-x=2x^2 , 2x^2+x-3=0 , x=(-1+/-V(1+24))/4 , x=(-1+/-V25)/4 , x=(-1+/-5)/4 , x= 1 , -3/2 , test , x=1 , 49=49 , OK , x=-3/2 , 1/343=1/343 , OK ,
I definitely enjoyed the video
@@kelvintowns5217 thank you!
Thank You So Much Sir !
Beautiful video🖤👏🏾
God will bless you sir
i have watched a number of videos teaching his topic but this the most summarized and simplest video to understand. the explanation is just on point and the detailing of the meaning of each symbol in the formulas makes it easier for someone to understand better
Thank you so much, I really appreciate 🙏🙏🙏
Understood well❤🎉
Please tell me how you get the frequency please is very urgent
@@ceciliaashuulu5717 The frequency in this question was given already but I also have a video that I posted and showed how students can get frequencies when given raw data. you can check my videos on statistics to watch.
Tell me how did you get the "F"
Similar solution as that one of @GyB2GyB2GyB: transform to 2^3x - 2^x = 120 . Assume 2^X = a : a^3 - a = 120 or a(a^2 - 1 ) = 120 or a(a - 1 ) ( a + 1 ) = 2.2.2.3.5 = 5.4.6= 120 a=5 = 2^x x = log 5 base 2 = 2.3219 8^x = 125 8^x - 2^x = 125 - 5 = 120 Very fast solution with not much calculation needed. Calculator used for checking only.
Is it not important to first find the real class boundaries before finding the mean..like to close the gaps between the class limits??
y ^ 3 - y = 120 y * (y ^ 2 - 1) = 120 y * (y - 1) * (y + 1) = 2 * 2 * 2 * 3 * 5 (y - 1) * y * (y + 1) = (2*2) * 5 * (2*3) (y - 1) * y * (y + 1) = 4 * 5 * 6 (y - 1) * y * (y + 1) = (5 - 1) * 5 * (5 + 1) y = 5
Hello Chorimaths, there seems to bee an error in your solution method. Your x = 2024 yroot 2024 is effectively X ^ X. Please check your solution in the initial equation X ^X ^ 2024 = 2024 . Your X = 2024 yrootx 2024 or X = 2024 ^ 1/2024 will result in 2082,9 instead of 2024. X ^ X = 2024 yrootx 2024 = 1,0037683626, and X = 1,0037542417
Hello Chorimath, the error is the assumption of y=X^2024 and the conclusion, that X is =Y^1/2024. But the 2024 yroot of 2024 is X^X. The simplification trick Y^Y=2024^2024 and the following shortening to Y=2024 are therefore false.
@@MARTINWERDER thank you, will do that..
Excellent! Thanks so much.
Where does it tell you that only real solutions are required?
Substituted z=2^x and did a polynomial division. There are 2 complex solutions for the remainder of the equation.These should be converted to Euler's representation for applying the logarithm to get solutions for x .Im still struggling with the complex logarithm, but Wolfram Alpha at least accepts these 2 solutions and returns 120 as expected: x = ( ln (-5/2 +- i *sqrt(71)/2 ) / ln (2)
Complex Solutions: x = ln ( 2* sqrt (6) ) +- i * ( arctan ( sqrt (71) / 5 ) + PI )
I have simple way We know that, (A+B)^2=(A-B)^2+4AB Apply this formula 500=64+4AB 4AB=436 AB=109 Hope this will be useful 👍 From Chennai India
@@umamagheswari8747 thank you!
The error is the misuse of the square root property.
Mean is wrong
I agree with you
Wrong ni hai
How is it wrong
8^2,33-2^2,33=122 <=> 8^2,322 - 2^2,322= 120 <=> x=2,322
Whereas guess 'n' test is a legitimate technique, it is not very reliable, also, you failed to check y=4 without explanation. If we factorize, we get (y-1)y(y+1)=120 That is, 3 successive integers whose product is 120. these must be close to the cube root of 120, so we see 3, 4, 5 work. y = 5. The problem with guess 'n' test is that it can be a loong process. Further, you should have indicated WHY you expected an integer solution, you know: "Any cubic polynomial must have at least one real solution and if a monic polynomial with integer coefficients has real solutions they must be integers." You can't assume the student knows this stuff. Further, There is no indication that the solutions be real, so you MUST find the complex solutions too. (Complex, not imaginary - complex numbers have an imaginary PART). If you want only real solutions you have to say "real solutions". I mean, how hard is that?
@@kimba381 thank you!
100^200^24 10^10^10^20^24 2^52^52^5^5^4^4^6 1^1^1^1^1^1^1^2^2^2^2^3^2 1^1^1^1^3^2 (x ➖ 3x+2) .
120/8÷10.40x^Log^x120/2=60 {10.40 ➖ 60}= 10.20 10.5^4 2^5.5^4 2^1.1^4 2..2^2 1.1^2 1^2 (x ➖ 2x+1) .