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Then how are you thirteen?"MikhailTal" wrote:
4th"-Memories" wrote:
Yeah what grade are you in..?"MikhailTal" wrote:
How do I correlate the dimensional equatorial vertices of a dodecahydrophoric cubeangle?
Artemis Fowl II
Please, do not go near me without permission. Otherwise, I will hit you with my book.
I enrolled late because my massive intellect took time to develop and I couldn't function properly until now."mon135" wrote:
Then how are you thirteen?"MikhailTal" wrote:
4th"-Memories" wrote:
Yeah what grade are you in..?"MikhailTal" wrote:
How do I correlate the dimensional equatorial vertices of a dodecahydrophoric cubeangle?
A plausible excuse. *pushes glasses in place* It will not cut it, though."MikhailTal" wrote:
I enrolled late because my massive intellect took time to develop and I couldn't function properly until now."mon135" wrote:
Then how are you thirteen?"MikhailTal" wrote:
4th"-Memories" wrote:
Yeah what grade are you in..?"MikhailTal" wrote:
How do I correlate the dimensional equatorial vertices of a dodecahydrophoric cubeangle?
Artemis Fowl II
Please, do not go near me without permission. Otherwise, I will hit you with my book.
i dunno why but this actually made me laugh pretty hard. my old geometry teacher had a chart with a bunch of the polyhedrons and we would just ask her questions about them instead of whatever the actual geometry was."MikhailTal" wrote:
How do I correlate the dimensional equatorial vertices of a dodecahydrophoric cubeangle?
What the heck?"Jack Mack" wrote:
i dunno why but this actually made me laugh pretty hard. my old geometry teacher had a chart with a bunch of the polyhedrons and we would just ask her questions about them instead of whatever the actual geometry was."MikhailTal" wrote:
How do I correlate the dimensional equatorial vertices of a dodecahydrophoric cubeangle?
Artemis Fowl II
Please, do not go near me without permission. Otherwise, I will hit you with my book.
fine, if Given f(x) = e(^x2 - x) find the the intervals of increase and decrease of f, the values of x for which f has a local extremum, and the intervals of concavity and inflection points. thanks"mon135" wrote:
What the heck?"Jack Mack" wrote:
i dunno why but this actually made me laugh pretty hard. my old geometry teacher had a chart with a bunch of the polyhedrons and we would just ask her questions about them instead of whatever the actual geometry was."MikhailTal" wrote:
How do I correlate the dimensional equatorial vertices of a dodecahydrophoric cubeangle?
*clap* Bravo, bravo! Nice job done!"Jack Mack" wrote:
fine, if Given f(x) = e(^x2 - x) find the the intervals of increase and decrease of f, the values of x for which f has a local extremum, and the intervals of concavity and inflection points. thanks"mon135" wrote:
What the heck?"Jack Mack" wrote:
i dunno why but this actually made me laugh pretty hard. my old geometry teacher had a chart with a bunch of the polyhedrons and we would just ask her questions about them instead of whatever the actual geometry was."MikhailTal" wrote:
How do I correlate the dimensional equatorial vertices of a dodecahydrophoric cubeangle?
Artemis Fowl II
Please, do not go near me without permission. Otherwise, I will hit you with my book.
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