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Scott Grizzard
United States
Приєднався 7 гру 2019
JIT 1 - All the Trig You Need for Calculus I
#Calculus #USF #USFMath #GoBulls #FeelMathJoy
Math is fun interactive unit circle: www.mathsisfun.com/algebra/trig-interactive-unit-circle.html
Desmos unit circle: www.desmos.com/calculator/twhgp3vee9
= Chapters =
0:00 Introduction
2:49 North and East
19:15 The tangent function
21:43 Why tan=sin/cos
Math is fun interactive unit circle: www.mathsisfun.com/algebra/trig-interactive-unit-circle.html
Desmos unit circle: www.desmos.com/calculator/twhgp3vee9
= Chapters =
0:00 Introduction
2:49 North and East
19:15 The tangent function
21:43 Why tan=sin/cos
Переглядів: 179
Відео
Calculus Intro Video Spring 2022
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#Calculus #USFMath #GoBulls Introduction video for Calculus I, Spring 2022 Department of Mathematics University of South Florida Instructor: Scott Grizzard Special thanks to @ikson for permission to use his song, Paradise. Music by ua-cam.com/users/ikson ua-cam.com/video/TiQ7aug-GwI/v-deo.html
Calculus I Lecture 15B - FTC2 and Initial Value Problems
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Calculus I Lecture 15B - FTC2 and Initial Value Problems
Calculus I Lecture 15A - u-Substitution and Undoing the Chain Rule
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Calculus I Lecture 15A - u-Substitution and Undoing the Chain Rule
Calculus I Lecture 14B - Proving FTC
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#Calculus #USF #USFMath #GoBulls Notes and Exercises: myweb.usf.edu/~sgrizzar/calculus_notes/FundamentalTheoremOfCalculus.pdf Today: Proving the Fundamental Theorem of Calculus = Chapters = 0:00 Introduction 1:25 Preliminaries 4:01 Proof of FTC Part 1 13:11 Proof of FTC Part 2
Calculus I Lecture 14A - Integrals as Area
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Calculus I Lecture 14A - Integrals as Area
Calculus I Lecture 13B - The Riemann Integral
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• Death of Archimedes • Riemann Sums • The Formal Definition of the Riemann Integral • Integral Notation for area under the curve
Calculus I Lecture 13A Pt 2 - The Min Max Functions
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Calculus I Lecture 13A Pt 2 - The Min Max Functions
Calculus I Lecture 13A Pt 1 - Antiderivatives
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Calculus I Lecture 13A Pt 1 - Antiderivatives
Calculus I Lecture 12B - Area Under the Curve
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#Calculus #USF #USFMath #GoBulls Today: The Area Under the Curve Function • The Area Under the Curve Function, Definition and Notation • Properties of auc • Stating The Fundamental Theorem of Calculus = Chapters = 0:00 Introduction 1:30 Moving Area 4:12 Negative Area 5:44 Example: Computing auc for a Line 10:47 Example: Moving the Basepoint 15:32 Example: x Left of Basepoint 19:37 Properties of...
Calculus I Lecture 12A - Optimization II
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#Calculus #USF #USFMath #GoBulls Today: Optimization, Part II • Derive-First Method of Solving Optimization Problems (2:48) • The Expansion Path (10:44) • Maximizing Profit by setting Marginal Revenue equal to Marginal Cost (15:27) In the Book: Suggested Problems (Note, these are the problems for both 11B and 12A) Section 4.5, Examples 1 and 2. Problems 1, 3, 7, 9, 14, 33, 43 = Chapters = 0:00 ...
Calculus I Lecture 11B - Optimization 1
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Calculus I Lecture 11B - Optimization 1
Calculus I Lecture 11A Part 1 Derivatives and Shape
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#Calculus #USF #USFMath #GoBulls Today: Derivatives and the Shapes of Graphs • Another Look at Concavity: The Change in the Change (1:33) • Shapes of Graphs: Doing it All Together (4:18) ○ Finding intervals of increase and decrease ○ Finding local minimums and local maximums ○ Finding where a function is concave up, and where it is concave down ○ Finding inflection points • The second derivativ...
Calculus I Lecture 11A Part 2 Advanced L'Hospital
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Calculus I Lecture 11A Part 2 Advanced L'Hospital
Calculus I: Lecture 10B - Mean Value Theorem
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Calculus I: Lecture 10B - Mean Value Theorem
Calculus I, Lecture 10A - Proof by Contradiction and Rolle's Theorem
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Calculus I, Lecture 10A - Proof by Contradiction and Rolle's Theorem
Calculus I Lecture 9B - The Extreme Value Theorem and Fermat's Stationary Point Theorem
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Calculus I Lecture 9B - The Extreme Value Theorem and Fermat's Stationary Point Theorem
Calculus I Lecture 8B - Inverse Functions
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Calculus I Lecture 8B - Inverse Functions
Calculus I Lecture 8A - Linearization and its Discontents
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Calculus I Lecture 8A - Linearization and its Discontents
Lecture 7A - Logarithmic Differentiation
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Lecture 7A - Logarithmic Differentiation
Lecture 5B - The Product Rule and Proofs with Rabbits
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Lecture 5B - The Product Rule and Proofs with Rabbits
Lecture 5A - Basic Derivative Rules Cont
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Lecture 5A - Basic Derivative Rules Cont
Lecture 4B - Proving the Power Rule and others
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Lecture 4B - Proving the Power Rule and others
Thanks!
Thank you so much for this video! The same methods you outlined worked for Reflector 4!
The derivative is wrong
Thanks for putting this online, great explanations and style
Cool. Helpful! Do you know if I could then export the rotated (and/or otherwise manipulated) stream out as a video device, so things like Zoom could use it as your "camera"? And/or into OBS, etc.? (I know that's beyond what your target audience would need, but... figured I'd ask, in case you happen to know.)
Hello, when you say in the book, which textbook is that?
Thanks Scott
Thank you! This was very helpful to get the connection with obs!!
Thank you for taking the time to do this- it was tremendously helpful.
Awesome Teacher! Will never forget your teachings in Discrete Math! Go Bulls!
For those who wonder, the textbook for this course is Discrete Mathematics with Applications, 8th Edition by Kenneth H.
Thank you, very precise, many details.
Hope you're doing well professor! Miss your classes
Thanks
omg thank you!
Oh, Thank you so much!!!!
Here from UF, you teach Calc a lot better than here lol
35:50
"if you get nothing else out of today, write introductions to your proof" alright sir I'll add that to the ceiling along with the graph of 1/x
Love the NEM section 😂
Sir thank you for your videos. Which playlists should I watch first of discrete mathematics fall or spring to understand topic from start to finish ? Thank You 👍
Can you also stream the iPad audio to OBS?
Thanks
Thank you.
Thank you very much the windows capture mode worked for me
thank you thank you thank you I have been trying to get this outa black screen all day. finally
Best math teacher.
Factual
Wow, this video made a difficult topic become much clearer! Thanks for helping me with this. People like you inspired me to start my own channel! Hopefully I will be able to help as many people :-)
Ahhhh, thanks for fixing the blank screen issue for me!
Thank you so much.
thx this was a great help <3
I did it but the game sound doesn’t work in the stream
how do u have "camera only" in your sources, let us know this too
Ive been planning on streaming my ipad art process and this was super helpful, thank you!! :)
How can we eliminate the lag? I attempted it with my android and have 2-3 second lag. Is it related to my internet speed?
Best video I found! Thanks a lot
100% MathJoy
0:22 Only for USA and Canada citizens. I will setup your blog and setup it to earn money w h a t s a p p +7 9 6 7 1 5 7 0 5 8 1
I don't really understand what "auc" at 1:02:40 means.
For the moment, it is just another three-letter function, but one with two parameters.
Thank you !
I think the n th root of (x^k) = [ n th root of (x)]^k is correct with all x only when n is even
if n is even, then x >= 0... does that make sense?
Oops I mean x>0, not n is even
omega_2 should be omega + 1 cup {omega + 1} .... i wrote omega + 2 = omega +1 \cup omega ... which is incorrect
1:19:00 nice sound
LOVE this!!!!
White boy can't jump lol
thank you for this. this is the best resource I've found!
Great content!
Why (2-)^2=4- but (0-)^2=0+ ?
It is about which side of zero you are on... 2^- is a positive number...the number just to the left of 2...think 1.9999999999999999 however, 0^- is negative...just to the left of zero...think -0.0000000000000000001. So, when you square a negative number, it becomes positive. Try thinking about 0-left instead of 0-minus. Does that help?
Scott Grizzard thank you so much, prof. Your explanation helps me a lot. I have sense of that point now.
There is a mistake at 51:19...that term should be n choose n x^n y^0
Hi, What could I do if Obs doesn't show "reflector"option in window capture?
I think a real number does not need to be finity.