Because 37*3=111 and a size 4 hexagon has 37 single hexagons I tried to make three of them. Threefold copies of other shapes are also possible.
Since 37 and 3 are primes only one parallelogram can be made.
Solving a(a+1) - b(b+1), 0 < b, b < a leads to two trapezia.
I found two pentagonal symmetric patterns.
Three hexagons with one axis of symmetry are shown.
A kind of similar hole figure is a triangle of size 17 with a triangular hole of size 3.
Since 147=49*3 and 49 is a square, three congruent rhombs can be made.
147=3*7*7. Solution for both parallelograms 3x49 and 7x21 are given.
There are four trapezia with height > 2 and I covered all of them with the pieces.
There is also a pentagonal symmetric pattern with an area of 147.
At last two solutions for hexagonal, symmetric shapes are added.