Can a 4x11 rectangular grid of square blocks be covered (having no overlaps), with multiple copies of the tetromino (including rotations, but not reflections) as shown below?

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If so, give an example. If not, provide a proof that this cannot be achieved.

__Note__: Each of the 44 square blocks of the 4x11 grid has the same shape and size as each of the 4 square blocks of the tetromino.

h X w rectangle can be **tiled** with **L**-**tetrominoes** if and only if: 1) each of h and w is greater than 1, and 2) 8 divides hw (pp. 47-48). **...**

<CITE>www.jstor.org/stable/2324984</CITE>