We are searching for the 120 shapes that can be covered by a pentomino or a tetromino or a tromino. We'll give precedence to the solutions on the finite plane with the smallest surface. If there aren't solutions on the plane, we'll accept solutions on cylindrical surface or on Moebius strip. Solutions on torus are not interesting because each pentomino, tetromino and tromino covers a torus. If you have better solutions, please send them to George Sicherman HERE.

F5I4I3	F5L4I3	F5N4I3	F5Q4I3	F5T4I3
F5I4L3	F5L4L3	F5N4L3	F5Q4L3	F5T4L3
I5I4I3	I5L4I3	I5N4I3	I5Q4I3	I5T4I3
I5I4L3	I5L4L3	I5N4L3	I5Q4L3	I5T4L3
L5I4I3	L5L4I3	L5N4I3	L5Q4I3	L5T4I3
L5I4L3	L5L4L3	L5N4L3	L5Q4L3	L5T4L3
P5I4I3	P5L4I3	P5N4I3	P5Q4I3	P5T4I3
P5I4L3	P5L4L3	P5N4L3	P5Q4L3	P5T4L3
N5I4I3	N5L4I3	N5N4I3	N5Q4I3	N5T4I3
N5I4L3	N5L4L3	N5N4L3	N5Q4L3	N5T4L3
T5I4I3	T5L4I3	T5N4I3	T5Q4I3	T5T4I3
T5I4L3	T5L4L3	T5N4L3	T5Q4L3	T5T4L3
U5I4I3	U5L4I3	U5N4I3	U5Q4I3	U5T4I3
U5I4L3	U5L4L3	U5N4L3	U5Q4L3	U5T4L3
V5I4I3	V5L4I3	V5N4I3	V5Q4I3	V5T4I3
V5I4L3	V5L4L3	V5N4L3	V5Q4L3	V5T4L3
W5I4I3	W5L4I3	W5N4I3	W5Q4I3	W5T4I3
W5I4L3	W5L4L3	W5N4L3	W5Q4L3	W5T4L3
X5I4I3	X5L4I3	X5N4I3	X5Q4I3	X5T4I3
X5I4L3	X5L4L3	X5N4L3	X5Q4L3	X5T4L3
Y5I4I3	Y5L4I3	Y5N4I3	Y5Q4I3	Y5T4I3
Y5I4L3	Y5L4L3	Y5N4L3	Y5Q4L3	Y5T4L3
Z5I4I3	Z5L4I3	Z5N4I3	Z5Q4I3	Z5T4I3
Z5I4L3	Z5L4L3	Z5N4L3	Z5Q4L3	Z5T4L3

See also:
Pento-tro-dominoes
Tetrominoes Challenge

LINK:
Visit the wonderful site of Jorge Luis Mireles (archived).

Hosted by Col. George Sicherman's Polyform Curiosities.