Newton's Method
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- čas přidán 4. 03. 2018
- This calculus video tutorial provides a basic introduction into newton's method. It explains how to use newton's method to find the zero of a function which is the same as the x-intercept.
Derivatives - Fast Review: • Calculus 1 - Derivatives
Introduction to Related Rates:
• Introduction to Relate...
Local Maximum & Minimum:
• Finding Local Maximum ...
Mean Value Theorem:
• Mean Value Theorem
Concavity & Inflection Points:
• Concavity, Inflection ...
________________________________
L'Hopital's Rule:
• L'hopital's rule
Curve Sketching With Derivatives:
• Curve Sketching - Grap...
Newton's Method:
• Newton's Method
Optimization Problems:
• Optimization Problems ...
Marginal Cost & Total Average Cost:
• Marginal Cost and Aver...
__________________________________
Marginal Revenue and Profit:
• Marginal Cost, Margina...
Tangent Line Approximations:
• Finding The Linearizat...
Differentials & Local Linearization:
• Differentials and Deri...
Estimating Function Values:
• Estimating Function Va...
Antiderivatives:
• Antiderivatives
__________________________________
Final Exams and Video Playlists:
www.video-tutor.net/
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Final Exams and Video Playlists: www.video-tutor.net/
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This is the Secant method right ?
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Simple and good explanation thanks.
Very good explanation. thanks JG.
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thanks for everything but could you please do videos about bisection method and secant method as well??
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One thing you didn't mention is that this is used for fast square root algorithms. The famous Quake 3 Fast Inverse Square root algorithm uses only 2 iterations for 7 decimals of precision. It can even be optimized by using a "magic number" to get close to most guesses on the first try. Dave's Garage went over it and described the error as very minimal while the calculation time is only a few cycles as compared to traditional square root finders that test certain numbers to find the root. (i.e. looping from 0 or binary search).
Basically this method is very useful for guessing things when you can't spare the energy to find out the whole answer. Wonder if it works with pi as well.
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Great video! You would think Newton would have come up with something easier than this to find a zero
newton is donkey
thank you
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Good teacher
Hey could anyone pls explain me that after writing xn + 1= why is there a sign of minus instead of plus after the equal to ...i.e:-xn-f(xn)/...??
Thanks
Thanks 👍
Explained it way better than my book
Helpful
please can you make videos to tackle all numerical methods, especially the iterative methods
thanks dude
Can someone explain to me where the value of X1 came from (0.5)? He said he picked a value between 0 and 1 but I don't understand why.
Because when x = 0, the y-value is is 1, and when x = 1, the y-value is -2. Because the y-value goes from being positive (1) to negative (-2), it must cross the x-axis downwards from 1 to -2. You can graph this to see it easier. That's why, he picked a point between x = 0 and x = 1, because he knows that it crosses the x-axis in between.
question, what does the prime at 2.55 stand for🤷♂️🤷♀️
Is it the same as doing with the first and second derivative? (Or in general Hessian and Jacobian matrix)
Nvm, in this video you're seeking X such that f(X)=0. With the first and second derivatives, we seek minimas or maximas
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