Consider the function $y=\log_4x$y=log4x, the graph of which has been sketched below.
Complete the following table of values.
$x$x | $\frac{1}{16}$116 | $\frac{1}{4}$14 | $4$4 | $16$16 | $256$256 |
$y$y | $\editable{}$ | $\editable{}$ | $\editable{}$ | $\editable{}$ | $\editable{}$ |
Determine the $x$x-value of the $x$x-intercept of $y=\log_4x$y=log4x.
How many $y$y-intercepts does $\log_4x$log4x have?
Determine the $x$x value for which $\log_4x=1$log4x=1.
Consider the two graphs sketched below.
Consider the graphs shown below.
We are going to sketch the graph of $y=\log_2x$y=log2x.
Know simple properties and graphs of the logarithmic function including lnx and graphs of k ln(ax + b) where n, k, a and b are integers.
Know simple properties and graphs of the exponential function including e^x and graphs of ke^(nx) + a where n and k are integers.