Express the following Hindu-Arabic numerals 3200 into Roman, Egyptian, and Babylonian. Identify Five (5) Characteristics of Egyptian Numeration system.

$3000 = \text{MMM}$
$200 = \text{CC}$

The Roman numeral for 3200 is $\boxed{\text{MMMCC}}$.

$1 = \text{I}$ (vertical stroke)
$10 = \cap$ (heel bone)
$100 = \partial$ (coil of rope)
$1000 = \text{𓆸}$ (lotus flower)

$3000 = \text{𓆸𓆸𓆸}$ (three lotus flowers)
$200 = \partial\partial$ (two coils of rope)

The Egyptian numeral for 3200 is $\boxed{\text{𓆸𓆸𓆸}\partial\partial}$.

$1 = \text{▼}$ (wedge)
$10 = \text{<}$ (chevron)
Numbers are grouped by powers of 60.

Divide 3200 by 60:
$3200 \div 60 = 53$ with a remainder of 20.
So, $3200 = (53 \times 60) + 20$.
This means 3200 in base 60 is represented as 53 in the $60^1$ place and 20 in the $60^0$ place.

$53 = \text{<<<<<▼▼▼}$ (five tens and three ones)
$20 = \text{<<}$ (two tens)

The Babylonian numeral for 3200 is $\boxed{\text{<<<<<▼▼▼ <<}}$.