Concavity, Inflection Points, and Second Derivative
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- čas přidán 3. 03. 2018
- This calculus video tutorial provides a basic introduction into concavity and inflection points. It explains how to find the inflections point of a function using the second derivative and how to find the intervals where the function is concave up and concave down using a sign chart on a number line. When the second derivative is positive, the function is concave up which means the first derivative is increasing. When the second derivative is negative, the function is concave down which indicates that the first derivative is decreasing.
Introduction to Limits:
• Calculus 1 - Introduct...
Derivatives - Fast Review:
• Calculus 1 - Derivatives
Introduction to Related Rates:
• Introduction to Relate...
_____________________________
Extreme Value Theorem:
• Extreme Value Theorem
Finding Critical Numbers:
• Finding Critical Numbers
Local Maximum & Minimum:
• Finding Local Maximum ...
Absolute Extrema:
• Finding Absolute Maxim...
Rolle's Theorem:
• Rolle's Theorem
________________________________
Mean Value Theorem:
• Mean Value Theorem
Increasing and Decreasing Functions:
• Increasing and Decreas...
First Derivative Test:
• First Derivative Test
Concavity & Inflection Points:
• Concavity, Inflection ...
Second Derivative Test:
• Second Derivative Test
_________________________________
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 ...
_______________________________________
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Professor Organic Chemistry Tutor, thank you for a solid analysis and deep explanation of Concavity, Inflection Points and the Second Derivative Test in Calculus One. Solving problems will only increase my overall knowledge and understanding of this material in Calculus. This is an error free video/lecture on CZcams TV with the Organic Chemistry Tutor.
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I have some question.
So, in the last explanation the function is concave down on (1, 5) or (1, 5) except 4?
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If there's a cusp at a point, and that point is between 2 concave ups, could we include the cusp in the interval of concave up for example a cusp at 0, but the interval of concave up is (-1,2)?
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Do we have to show the numbers that we are taking to know whether that number shows Positive sign in the number of negative sign ?
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Now for the second example if i want to know the intervals on which graph is increasing or decreasing right from this diagram without even getting into the first derivative thing
How can i find increasing and decreasing intervals.
I saw your other video on that but that seems a bit hard...
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@TheOrganicChemistryTutor
I am totally confused that if we can find the local and absolut Maxima and Manima with the First Derivative Test then why do we use the second Derivative test? Isn't only the first one enough? Please explain.
You don't need the Second Derivative Test, but it can be a faster way of determining whether the critical points are relative maxima or minima
Sec derv test is for the x coord of the inflection point
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A question : if we have second derivative equals zero only for x=6 for example and that is its (- 5 -) will then we say it’s convex for all real numbers or for all real numbers except 5
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