This paper brings block-wise magic squares multiple of 3 and 6. The multiples of 6 means even order multiples of 3, such as, orders 12, 18, 24, 30, 36, etc. From magic squares of order 9 to 36, all the cases are of pandiagonal magic squares except the orders 18 and 30. The constructions are in such a way that in each case the sub-blocks are of same magic sums or sum of all entries are same. The work on pandiagonal squares of orders 4k is done by author [22]. In these cases, all the sub-blocks are of perfect pandiagonal magic squares of order 4 with same magic sums. In case of order 30, three different ways are given. The pandiagonal magic square of order 36 is done two different ways, one with 81 sub-blocks of pandiagonal magic squares of order 4, and second with 16 blocks of order 9 pandiagonal magic squares with different magic sums. This work is a combined version of author's previous two papers [23, 24] done in 2017