given the following bar graph (which shows monthly revenue, but no actual values), is there a way to calculate the revenue (actual dollar amount) in 3/2013?

given the following bar graph (which shows monthly revenue, but no actual values), is there a way to calculate the revenue (actual dollar amount) in 3/2013?

It is impossible to determine even a rough or order of magnitude estimate. They could draw an identical graph if all their revenues were a million times larger than they were, and you would be none the wiser.
Obviously there is no way of knowing the y axis, Though I would question the similarities to German Tank problem. Another way is to determine whether the thing in question (money values) increased exponentially or decreased exponentially and does our graph have this curve inside of it? This would in the long run allow us to determine if the y axis is linear or logarithmic.
Question for the comments are there other main types of axis besides linear and logarithmic? How would we check for these in the long run?
There is an old fashioned pantograph method that runs on area calculation using Green's theorem.
Take maximum value as 8 units, the maximum is a bit less than 8 units. A month is one unit $ \Delta t$ .
One needle is fixed arbitrarily, another goes around the boundary and a graduated wheel measures loop area. Since $t$ increment is known, total revenue and average monthly can be calculated.
$$ \bar y = Area/ ( \Delta t .\cdot base ) $$
If you expressed each revenue in terms of the initial revenue (12/2010) you could model the growth as an exponential function. $$R=R_{12/2010}*e^{\gamma*t}$$ However without knowing a dollar amount for at least one of the data points I cannot think of a way to solve for the exact dollar amount in 3/2013.