Linear Law Linearization of Exponential and Rational Functions using Logarithms
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- เผยแพร่เมื่อ 21 ส.ค. 2024
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Alternatives of Linearization
Write the non-linear equation in two different Linear Forms For suggestion email to anil.anilkhadelwal@gmail.com
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This video really cleared out some important details that i missed during my lesson. And we cannot overlook the importance if a Nature break while linearizing :)
Fantastic video. clear and detailed explanation and an essential nature break in the middle haha
thank you, this cleared a lot of confusion
The only video that explains everything clearly! Thank you so much!
Great explanation. Highly recommend your channel to all High school students in Canada who are taking Math courses.
Thank you for the explanation, my observation is directed to the last example: the gradient was negative (-k), so I was expecting a negatively sloped straight line instead of the upward sloping
Yes, the line should have been drawn downwards as we have -k. You feedback is highly appreciated. Thanks a lot Victor.
Thank you for helping people for enjoying math.
Very clear explanation thank you. The key is the constant. From there it becomes much easier.
Thanks
Thank you. Very good explanation. Crystal clear.
Very comprehensive explanations thank you!
I love❤ this thank you Mr Anil Kumar
This was really helpful, thanks a lot 😁🎖️
thank you i had a similar question to ur 3rd question. now i can do it
thank you so much!
Thank you so much!! This was very helpful
Thank you sir, your explanation was very clear and extremely helpful
why is the last example plotted in positive axis, while the gradient is negative??
thank you for the clear explanation.
May I know, how to solve if the question Y=a exp (-kt) + b exp (-gt)? Will it be ln Y = (ln a - kt) + (ln b -gt).
and how about if the is a combination of power and exponential?
Thank you very much but what would have been the way forward if the first example had y= then the equation in bracket and in inverse
I wanna do the linearization of u_{i,j}-u_{i-1,j} how can i do that