13Jan/092
Another Calculus Limerick
I love a good math limerick. And, no, “Nantucket” is never a destination for some mathematician in a good math limerick. Here’s a new one I discovered online:
For the laymen,
The integral sec y dy -> (read as “seek y dee y”)
From zero to one-sixth of pi
Is the log to base e
Of the square-root of three
Times the sixty fourth power of i.
This rivals my favorite limerick of all time. And I can’t talk about limericks without repeating it for you:
![\displaystyle \int_1^{\sqrt[3]{3}} z^2 \, dz \cdot \cos \left( \frac{3\pi}{9} \right) = \ln \sqrt[3]{e}](/latexrender/pictures/6a45cec14ae80c3fcbde6dc54e134cf7.png "\displaystyle \int_1^{\sqrt[3]{3}} z^2 \, dz \cdot \cos \left( \frac{3\pi}{9} \right) = \ln \sqrt[3]{e}")
Again, for the unconverted,
The integral z-squared dz
From one to the cube root of 3
Times the cosine
Of three pi over nine
Is the log of the cube root of e.
“It’s gold, Jerry! Gold!”
August 22nd, 2011 - 20:43
I don’t know much about this sort of thing but my gut tells me these are variations of the same formula.
February 1st, 2012 - 23:37
Well, all equalities are essentially perversions of 1=1, but aside from that, these two limericks are in no way derivative of each other.