This KZread channel will hopefully delve into the fascinating world of Science, Technology, Engineering and Mathematics (STEM) by offering engaging and informative content for learners of all ages. With hands-on experiments, interactive simulations, solutions to Mathematical problems and expert interviews, aimed at inspiring viewers to embrace their curiosity and develop a deeper understanding of the STEM fields that shape our world.
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Very good explanation 👍
👍👍
Very detailed. Thank you, sir.
Such a clear and thorough explanation. Excellent job as always sir.
Nice one sir
✨👍
Nice one more grace
Good new displays
Easy to understand. Fantastic
Top-notch ✅
Nice one boss
❤❤❤
Thanks for making math easy to understand.
So enlightening
lovely
Jee aspirants assemble
Here bro
I just applied componendo dividendo on x/y and y/z, and divided both the equations.. so got the answer in 30 seconds.
There are multiple approaches to resolving the problem. Simply put, I chose one of the possibilities.
@@VictoyinStem yea absolutely, there is only 1 correct answer in mathematics (assuming the steps are correct), and multiples ways to do so.. I just shared the approach which I followed. Wanted to let you know 😀😀😀😀.
@@VictoyinStem i saw the video again, and realised.. the method which I followed, is virtually the same technique as yours.. its just that the order of steps are different in what we have done.
This is good a good 👍👍
Cold, you helped allot
From India,,,,, Nice Explanation
Sound quality not good.
Thank you for your observation, I will work on that. Cheers!!
This is a easy question if you think about it
Informative. Thank you
If you rewrite these equations you get x=2y and y=3z, if you used y=3z, then you get x=6z The expression (x+y)/(y+z) can be rewritten using both equations formed above, which you get: (6z+3z)/(3z+z) =9z/4z This simplifies to 9/4 when the z cancels out
I agree with you, you know there are many ways of solving the problem I only showed one of those.
Wow! I can't remember solving a mean question in this format. This is an eye opener. Kudos to you!
Wow! I can't remember solving a mean question in this format. This is an eye opener. Kudos to you
Wow! I can't remember solving a mean question in this format. This is an eye opener. Kudos to you
You are doing well doctor.
Nice one 👍
Very detailed and well explained
👋
❤
Great
Well explained
👍
Great video
Well explained
Great lecture
gaskiya ta hadu
remarkable
I like it. Its an interesting class
💪🏽
Awesome!
Well done sir!
Great job! Keep it up sir
You are doing well.
Well done sir