Asymptotes of Logarithmic Graphs
Read this topicExplanations 5
- (Video) Expanding Using the Properties of Logarithms by The Math Sorcerer This video by The Math Sorcerer provides an example of condensing logarithmic expressions.
By Stefan Cuevas, Alex Federspiel, Liza Sulkin
- (Video) Graphing Logs by GVSUmaths This video by GVSUmath shows how to graph a logarithm.
By Stefan Cuevas, Alex Federspiel, Liza Sulkin
- (Video) Introduction to Logs by GVSUmath This video by GVSUmath provides an introduction to logarithms.
By Stefan Cuevas, Alex Federspiel, Liza Sulkin
- How to find the equation of a log graph So we know how to take an equation and transform it into a graph. Now let's think about the other direction. Let's try to find the equati…
By Liza Sulkin, Jonathan Heller, Anusha Rahman
- Asymptotes of Logarithms Before we learn about how to graph logarithmic functions, we should first understand the asymptotes of logarithmic functions. When you graph a logarithm…
By Anusha Rahman
Problems 28
- What is the function of the graph above?
- What's the function that this graph represents?
- What function does this graph represent?
- What function does this graph represent?
- What function does the graph represent?
- What is the sum of the positive real solutions to (log2x)2=log2(x4)(\log_2 x)^2 = \log_2(x^4)(log2x)2=log2(x4)?
- How many distinct positive real roots does the equation log10(x6)=(log10x)3\log_{10}(x^6) = (\log_{10}x)^3log10(x6)=(log10x)3 have?
- How many distinct positive real roots does the equation (log10(x6))2=(log10x)3(\log_{10}(x^6))^2 = (\log_{10}x)^3(log10(x6))2=(log10x)3 have?
- The graph y=f(x)y = f(x)y=f(x) of a function f(x)=logb(x)f(x) = \log_b(x)f(x)=logb(x) passes through the point (9,2)(9,2)(9,2). (Here b>1b>1b>1.) Find bbb.
- Which kind of function is pictured above?
- Which kind of function is pictured above?
- Which kind of function is pictured above?
- Which kind of function is pictured above?
- Which kind of function is pictured above?
- Which of the following is a property of logarithmic functions of the form y=loga(x)y=\log_{a}(x)y=loga(x), for every a>0a>0a>0 and a≠1a\neq 1a=1?
- Which of the following is a property of logarithmic functions of the form y=loga(x)y=\log_{a}(x)y=loga(x), for every a>0a>0a>0 and a≠1a\neq 1a=1?
- Which of the following is a property of logarithmic functions of the form y=loga(x)y=\log_{a}(x)y=loga(x), for every a>0a>0a>0 and a≠1a\neq 1a=1?
- Which of the following is a property of logarithmic functions of the form y=loga(x)y=\log_{a}(x)y=loga(x), for every a>0a>0a>0 and a≠1a\neq 1a=1?
- Which of the following is a property of logarithmic functions of the form y=loga(x)y=\log_{a}(x)y=loga(x), for every a>0a>0a>0 and a≠1a\neq 1a=1?
- What is the value of the base aaa of the logarithmic function of the form y=loga(x)y=\log_a\left(x\right)y=loga(x) that passes through the point (4,2)(4,2)(4,2)?
- What is the value of the base aaa of the logarithmic function of the form y=loga(x)y=\log_a\left(x\right)y=loga(x) that passes through the point (e,1)(e,1)(e,1)?
- A logarithmic function has the form y=loga(x)y=\log_a\left(x\right)y=loga(x) and is defined for all positive xxx-values. For which values of the base aaa is the function incre…
- A logarithmic function has the form y=loga(x)y=\log_a\left(x\right)y=loga(x) and is defined for all positive x-values. For which values of the base aaa is the function decreas…
- Find the range of a logarithmic function of the form y=loga(x)y=\log_{a}(x)y=loga(x)
- Find the domain of a logarithmic function of the form: y=loga(x)y=\log_{a}(x)y=loga(x)
- The range of a logarithmic function is all real yyy-values and the domain is all positive xxx-values. Which two quadrants contain the graph of such a function?
- Which point do all logarithmic functions of the form y=loga(x)y=\log_a\left(x\right)y=loga(x) pass through (without translations)?
- What is the value of the base aaa of the logarithmic function of the form y=loga(x)y=\log_a\left(x\right)y=loga(x) that passes through the point (0.5,−1)(0.5,-1)(0.5,−1)?