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Justin Ryan
United States
เข้าร่วมเมื่อ 11 ม.ค. 2017
This TH-cam channel is home to University-level lecture series in undergraduate mathematics.
Calculus I Lecture 8
This lecture presents the product and quotient rules, section 2.4 from our textbook.
มุมมอง: 92
วีดีโอ
Calc I Lecture 7
มุมมอง 9411 หลายเดือนก่อน
Fall 2023 Semester, Lecture 7. This lecture covers section 2.3 of the text, differentiation rules.
Calculus I: Asymptotes (Example)
มุมมอง 122ปีที่แล้ว
Justin works through an example of finding vertical and horizontal asymptotes.
Integration by U-Substitution
มุมมอง 129ปีที่แล้ว
Justin presents the method of integration commonly known as u-substitution with examples.
Lecture 20: Impulse Functions
มุมมอง 3443 ปีที่แล้ว
Justin discusses the Dirac delta "function" and solving IVP involving impulse functions, following section 6.5 of Boyce, DiPrima, and Meade's text.
Lecture 20: Introduction to Quadratic Forms
มุมมอง 4403 ปีที่แล้ว
Justin introduces quadratic forms following section 6.6 of Leon and de Pillis's text.
Lecture 19: Discontinuous Step Functions
มุมมอง 3793 ปีที่แล้ว
Justin discusses step functions and their role in initial value problems, following sections 6.3 and 6.4 of Boyce, DiPrima, and Meade's book.
Lecture 18: Laplace Transform Solutions to IVP
มุมมอง 9563 ปีที่แล้ว
Justin presents the method of solving IVP with Laplace transforms following section 6.2 of Boyce, Di Prima, and Meade's text.
Lecture 19: Singular Value Decomposition
มุมมอง 3083 ปีที่แล้ว
Justin introduces the SVD following section 6.5 of Leon and de Pillis's text.
Lecture 18: Diagonalizable Matrices
มุมมอง 1493 ปีที่แล้ว
Justin discusses diagonalization of square matrices following section 6.3 of Leon and de Pillis's text.
Lecture 17: Introduction to the Laplace Transform
มุมมอง 1553 ปีที่แล้ว
Justin introduces the Laplace Transform following section 6.1 of Boyce, DiPrima, and Meade's text.
Lecture 17: Systems of Linear Differential Equations
มุมมอง 1693 ปีที่แล้ว
Justin discusses a matrix approach to solving systems of linear differential equations, following Section 6.2 of Leon and de Pillis's text.
Lecture 16: Eigenvalues and Eigenvectors.
มุมมอง 1123 ปีที่แล้ว
Justin introduces the notion of eigenvalues and eigenvectors following section 5.1 of Leon and de Pillis's text.
Lecture 16: Power Series Solutions (Part II)
มุมมอง 1733 ปีที่แล้ว
Justin discusses power series solutions to SOLHDE centered at a regular singular point.
Lecture 15: Series Solutions to Differential Equations (Part I)
มุมมอง 3633 ปีที่แล้ว
Justin discusses methods for finding series solutions to linear homogeneous second order differential equations near an ordinary point, following sections 5.2 and 5.3 of Boyce, DiPrima, and Meade's text.
Lecture 15: Orthogonal Sets and Gram-Schmidt
มุมมอง 2463 ปีที่แล้ว
Lecture 15: Orthogonal Sets and Gram-Schmidt
Lecture 12: Introduction to Orthogonality
มุมมอง 1003 ปีที่แล้ว
Lecture 12: Introduction to Orthogonality
Lecture 11: Matrix Representations of Linear Transformations
มุมมอง 1203 ปีที่แล้ว
Lecture 11: Matrix Representations of Linear Transformations
Lecture 12: Introduction to Double Integrals
มุมมอง 1003 ปีที่แล้ว
Lecture 12: Introduction to Double Integrals
It's so much help full for me
try 9801/(1103*8^(1/2))
Thank you so much, sir
Thank you so much, sir
thank you so much
thank you
Nice 👍
more example on this ..show that this is equivalent to that
Great description thanks
OMG what is wrong with me not a single word went through my head.
The very niche video I was looking for for my exam tomorrow, thank you so much
thank you so much <3
how about for ellipse/
it's helpful. Thank you!!
So well explained thank you so much!
nice video
I love you
❤
Lifesaver thank you 🙏🏽
i love you
thank you very much!
👍
Thank u so much I can actually understand what the integrals are doing in my thermodynamics chemistry course❤
Horse shit, a length is not equal to a surface area. Why do you omit the units of the integrals?
Appreciate it, was missing school and had homework for stuff I wasn’t here to learn, when I graduate middle school, I’ll remember you helped me
hello why a+b is rational ? I though the formular for contradiction is not p->q then should be like P: irrational+rational = Q:irrational? since Q remains the same in formular????
Thanks!
i was stuck for like 3 hours whit this problem, thank you so much!!
Beast mode
good video!
Love it❤
hello sir.. just want to ask, is if and only if same with only if??
Looking for someone who has done a square: Use Stokes' theorem to find the circulation of F (yz, xy, xz) on the boundary of the square with vertices (0,0,2), (1,0, 2), (1,1,2), and (0,1,2), oriented counter-clockwise as viewed from above.
Since the z coordinate is constant for all of the points, you know that all coordinates are coplanar to the xy plane. So the normal vector to the surface is n = (0,0,1) The surface that you're integrating over is analagous to the area of that square. I hope this helps! - From a fellow Calc 3 student
thanks sir
where is the next part Prof?
awesome video so helpful to calculate triple integrals
awesome video so helpful to calculate triple integrals
Thanks so much sir 👏
Thanks bro
Here a new method for finding Bezout's coefficients : th-cam.com/video/QqqEUmt--1Q/w-d-xo.htmlsi=V277W7pE3qkQUtk7
thanks
Cool video!
Great explaination!
Nice
And the average distance between two arbitrary points within the sphere?
I appreciate the effort sir👏and thank you for this video
You just saved my mental state
Please define "e" and "d" at the very beginning and what they mean, and where you get the values. Please map the Polar co-ordinates to Cartesian co-ordinates so they can by on an X-Y computer screen
you're a genius, you're explanation is the only one ive understood, big thanks!
How is this related to Feynman's path integral? I was expecting to see all possible paths between A and B.
They're the same thing.
@@scottk7515 According to other comments, they are not the same thing and the video should be renamed as in intro to line integrals.