April Fools Contest
Multivariable Calculus
Consider the differential equation for a function $F : \mathbb{R} \to \mathbb{R}$:
$$\frac{\partial^4 F}{\partial t^4} + 6\frac{\partial^3 F}{\partial t^3} - 73\frac{\partial^2 F}{\partial t^2} - 246\frac{\partial F}{\partial t} + 1512F = 3063312,$$
with the initial condition
$$F(67) = 2026.$$
Give $F(t)$ in LaTeX form. For example, if $F(t)=t^2-6$, submit t^2-6.
Submit unofficially
The contest ended at 8:45 p.m. AEST on Tuesday 7th April. All submissions will be unofficial officially.
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Announcement
8:05:31 p.m.
Late submissions have been enabled. This means that you can attempt the problems without your score contributing to the leaderboard. Thanks for participating!
Announcement
12:16:36 a.m.
Not April here, the data for the idiot sort has been fixed. all significant submissions have been rejudged
Announcement
3:10:21 p.m.
April here. I am here to fool you. Some problem statements have been updated.