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Subhasis Tudu
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Mexico - A nice Math Olympiad Problem | Exponential Problem | Solve this algebra easily
Mexico - A nice Math Olympiad Problem | Exponential Problem | Solve this easily
Math Olympiad is a competitive exam that assesses students for their mathematical skills and abilities. The primary objective of this exam is to instill a competitive mindset in students. Unlike school exams, olympiad exams are intended to unveil the actual meaning of math learning.
In this video, I am going to Show How to easily solve this Math Olympiad Exponential Equation 8^x+2^x=130 easily. So that you can improve your math skill regarding math olympiad problems.
Click Here for more:
@Subhasistudu94
Don't Forget to like, Subscribe and Share đ
If you Have Specific Solutions to questions then please do comment, I would like to hear from you! sir/madam
Thank you very much for watching!
#maths
#olympiad
#exponentialequation
#math
#algebra
Math Olympiad is a competitive exam that assesses students for their mathematical skills and abilities. The primary objective of this exam is to instill a competitive mindset in students. Unlike school exams, olympiad exams are intended to unveil the actual meaning of math learning.
In this video, I am going to Show How to easily solve this Math Olympiad Exponential Equation 8^x+2^x=130 easily. So that you can improve your math skill regarding math olympiad problems.
Click Here for more:
@Subhasistudu94
Don't Forget to like, Subscribe and Share đ
If you Have Specific Solutions to questions then please do comment, I would like to hear from you! sir/madam
Thank you very much for watching!
#maths
#olympiad
#exponentialequation
#math
#algebra
zhlĂ©dnutĂ: 226
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Bring more such shorts. Really helpful
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I absolutely adore your algebraic manipulative skills of how you got the two sides similar! However it's not the solution, and x cannot be real. I'll give you a tip: 1. Graph the two functions: 4^x and x in one xy-plane. 2. See if they intersect each other: in this case 4^x doesn't intersect x, since 4^x is growing exponentially and x linearly. So if two functions don't intersect each other, there's no real solution. You deserve a like for your awesome thinking.
Yes, i will definitely do so. Thank you for correcting me. đ„ș
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Thank you very much for watching my videos
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Need more of these. Thank you
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đđđđđđđ Bring more videos
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Keep Uploading I find your Videos Helpful.
Very very Good... đđâ€
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Kalau pemerintah sdh bermain judi kenapa rkyat di tangkap.
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Se pen se banana hai which colour ???????
Use normal Gel pen. đ
which colour draw ?????
Johar Gomke
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Wah nice sir đđđđâ€
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You are very good â€â€â€
These are class 7 -8 questions
Yes...
From the first step this is incorrect. You cannot 1/x on both sides of the function and keep to the real numbers. For example, for a value such as x=-2 the function (-2)^(-1/2) is undefined in the real numbers. The rest of the process is a series of errors resulting from this unfounded assumption.
Can you please provide a possible solution ? (Pls)
Are you familiar with the lambert W function?
Not so familier But i will surely look into it Thank you for coreecting and watching... đ©·đ€§đ
@@Subhasistudu94 It may be sufficient to say then that this equation has no solutions on the real numbers. A bit of graphing or reasoning should suffice for this conclusion. The solutions are easy to find if you're familiar with the complex expansion of the logarithm but if you're not it may be quite a bit of reading.
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Keep going
Ei vbei egiye jaan sir đâ€
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