Derivatives for Beginners - Basic Introduction
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- Опубліковано 26 лип 2020
- This calculus video tutorial provides a basic introduction into derivatives for beginners. Here is a list of topics:
Derivatives - Fast Review: • Calculus 1 - Derivatives
Limit Definition of the Derivative:
• Definition of the Deri...
Derivatives - Alternate Limit Definition:
• Alternate Form of The ...
Derivatives - The Constant Rule:
• The Constant Rule For ...
Derivatives - The Power Rule:
• The Power Rule For Der...
_________________________________
Derivatives - Constant Multiple Rule:
• The Constant Multiple ...
Derivatives - Polynomial Functions:
• Derivatives of Polynom...
Derivatives - Sine and Cosine:
• Derivative of Sine and...
Derivatives - Trigonometric Functions:
• Derivatives of Trigono...
Derivatives - Limits:
• Limits and Derivatives
_______________________________________
Equation of the Tangent Line:
• How To Find The Equati...
Derivatives - Horizontal Tangent Line:
• How to Find The Point ...
The Equation of The Normal Line:
• How To Find The Equati...
The Equation of The Secant Line:
• How To Find The Equati...
Average and Instantaneous Velocity:
• Average Velocity and I...
_______________________________________
Final Exams and Video Playlists:
www.video-tutor.net/
Full-Length Videos and Worksheets:
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Final Exams and Video Playlists: www.video-tutor.net/
Full-Length Videos & Worksheets: www.patreon.com/MathScienceTutor/collections
Next Video: ua-cam.com/video/-aTLjoDT1GQ/v-deo.html
Thanks
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Math daddy
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Correct
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By far the best Calc video I've found, I'm finally understanding the foundation for derivatives for my test in 2 days. Thank you so much.
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Question tho, what does d/dx translate to in the equation 6x^8? Is it just to notate that we need to find the derivative? Or does it relate the same way y= mx +b would relate to y= 3x+15?
*edit: Never mind he answers this at 4:08 it is just a notation to say “find the derivative of-”
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Thank you for making this. I was faced with a problem in my Cost Estimating class that required a derivative to solve. The book assumed we already knew derivatives and how to apply them to solve the problems in this chapter, quite literally going, "And you just use a derivative to solve. Remember? Like you did in calculus," before moving on. This has been a life saver both from me failing my homework and from the heart attack I probably would've had malding over this assignment asking for skills the class never taught me.
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Graphing these as you go is helping me A TON. I'm seeing that the Y axis in the derivative function graph shows the slope of the curve in that X location of the original function's graph. The derivative of a constant is 0 because it does not change based on X and therefore has no effect on slope. Derivative of X is 1 because X has a 1:1 change relationship with itself. The whole point is to "flatten" everything by subtracting a power of 1, so that we can get a "more linear" or "less parabolic" perspective on what is happening to the curve as X changes. We are not describing the results of an equation, instead we are concentrating the behavior of the equation into another more concise equation.
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