Graphing Logarithmic Functions
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- Опубликовано: 29 янв 2018
- This algebra video tutorial explains how to graph logarithmic functions using transformations and a data table. It explains how to identify the vertical asymptote as well as the domain and range of the logarithmic function in interval notation.
Logarithms - The Easy Way!
• Logarithms - The Easy ...
Log to Exponential Form:
• Writing Logarithmic Eq...
Change of Base Formula:
• Change of Base Formula...
Change of Base Log Problem:
• Logarithms
Properties of Logarithms:
• Properties of Logarithms
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Expanding Logarithmic Expressions:
• Expanding Logarithmic ...
Condensing Logarithmic Expressions:
• Condensing Logarithmic...
Natural Logarithms:
• Natural Logarithms
Solving Exponential Equations:
• Solving Exponential Eq...
Exponential Equations - Quadratic Form:
• Solving Exponential Eq...
_______________________________________
Solving Logarithmic Equations:
• Solving Logarithmic Eq...
Graphing Logarithmic Functions:
• Graphing Logarithmic F...
Graphing Exponential Functions:
• How To Graph Exponenti...
Compound Interest Word Problems:
• Compound Interest
Logarithms Practice Problems:
• Logarithms - Practice ...
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Next Video: ruclips.net/video/DASfP8KAyvs/видео.html
Functions and Graphs: ruclips.net/video/ZTEv8OnGaxo/видео.html
Transformations of Functions: ruclips.net/video/tyQLp6x-GoU/видео.html
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This is one of the best math videos I've ever seen, I started not knowing what the base of the log was, and now with a little more practice, I could probably teach this.
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MR. Organic Chemistry Tutor , thank you once again for another fantastic video on Graphing Logarithmic Functions.
I haven't done Maths since iGCSE, and for my A2 Levels my Physics teacher told me that we would be using logs in Unit 4 so I self studied this topic (don't ask why I didn't take A Level Maths with A Level Physics lol). This video cleared up everything within 12 minutes, and I feel better about this topic now. Thank you Organic Chemistry Tutor, very cool.
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Log (x) =y is equivalent to 10^y = x. This cannot reflect along the graph y=x if the g(x) = y = 2^x, as they are two entirely different bases and do not reflect. I am also pretty sure that it will only reflect graphically if it has a base of 2. So, instead of Log (x), you have to use Log_2 (x). I hope this problem doesn't get overlooked
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Thank youu a lot but what about stretches How do you graph that by hand?
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The third basic graph reflects on quadrant 4 not quadrant 3. Please let me know if I missed something here. Thanks for all your help.
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why we are are equating x-1= 0, 1 and 4..is there sme specific order or its just random. can we use negative integers as well?
thank you this is helpful, but im still struggling on 4 problems similar to this, would you be able to help at all ??
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(-59;0) is the x intercept of the graph
So there is no problem when i sketch the graph without showing the intercept of the graph with the x axis?
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can someone explain how you would do it if the base is a fraction
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