#2**+13 **#### We professional chimps have performed research in this area at MIT (Monkey Institute of Technology).

#### Find an elevation of 300 meters. From that apex, throw the following:

#### A mouse, a rat, a human (95Kg) , a zebra, and an elephant.

#### If the mouse lives, the rat dies, the human breaks, the zebra splatters, and the elephant explodes, then derive the following equation from the breakage and splatter analysis.

$$\ V(x)=\dfrac{W}{m}\ = \dfrac{1}{m}\int \limits_{\infty}^{x}\ F\ dx =\dfrac{1}{m}\int \limits_{\infty}^{x}\dfrac{GmM}{x^2}dx=-\dfrac{GM}{x}$$

In human words this equals **SPLAT!**

We always monkey around until we find the answer!

By Lancelot Link, The Tenacious A. P. E.

LancelotLink
Oct 16, 2014

#2**+13 **

Best Answer#### We professional chimps have performed research in this area at MIT (Monkey Institute of Technology).

#### Find an elevation of 300 meters. From that apex, throw the following:

#### A mouse, a rat, a human (95Kg) , a zebra, and an elephant.

#### If the mouse lives, the rat dies, the human breaks, the zebra splatters, and the elephant explodes, then derive the following equation from the breakage and splatter analysis.

$$\ V(x)=\dfrac{W}{m}\ = \dfrac{1}{m}\int \limits_{\infty}^{x}\ F\ dx =\dfrac{1}{m}\int \limits_{\infty}^{x}\dfrac{GmM}{x^2}dx=-\dfrac{GM}{x}$$

In human words this equals **SPLAT!**

We always monkey around until we find the answer!

By Lancelot Link, The Tenacious A. P. E.

LancelotLink
Oct 16, 2014