I have been puzzled by the following issue:
When I am using LogLogPlot
, while the graph of the function is transformed into the corresponding logarithmic expression, the values on the x
and y
axes remain the same. A good example is the following, taken from the documentation:
LogLogPlot[x^2, {x, 0.1, 10}]
When at x=10
the value of x^2
at $y$ axis should be, as correctly shown 100
but at a LogLogPlot
, with Log[10,x]
it should be: $\text{Log} (10^2)=2 \text{Log} 10=2$. Also, at x=10
the $x$ axis should be equivalently $\text{Log 10} =1$. But none of this is happening.
How is it possible to tell Mathematica to show the logarithmic values of the function and not the original ones?
LogLogPlot
ofx^2
with aPlot
ofLogLog[10, x^2]
. They ar different beasts, $\endgroup$LogLogPlot
of a function produces the graph of the function with axesLog[f[x]]
andLog[x]
. This is written in the documentation. My question has to do with the values on the axes. They do not correspond to logarithmic scale. Do they? What is it that I am missing? $\endgroup$Log[x^2}
-- you are plottingx^2
, with the plot scaled by theLog
function. $\endgroup$