Step 1 :
Divide $93149832$ by $73482$ and get the remainder

The remainder is positive ($48138>0$), so we will continue with division.

Step 2 :
Divide $73482$ by $48138$ and get the remainder

The remainder is still positive ($25344>0$), so we will continue with division.

Step 3 :
Divide $48138$ by $25344$ and get the remainder

The remainder is still positive ($22794>0$), so we will continue with division.

Step 4 :
Divide $25344$ by $22794$ and get the remainder

The remainder is still positive ($2550>0$), so we will continue with division.

Step 5 :
Divide $22794$ by $2550$ and get the remainder

The remainder is still positive ($2394>0$), so we will continue with division.

Step 6 :
Divide $2550$ by $2394$ and get the remainder

The remainder is still positive ($156>0$), so we will continue with division.

Step 7 :
Divide $2394$ by $156$ and get the remainder

The remainder is still positive ($54>0$), so we will continue with division.

Step 8 :
Divide $156$ by $54$ and get the remainder

The remainder is still positive ($48>0$), so we will continue with division.

Step 9 :
Divide $54$ by $48$ and get the remainder

The remainder is still positive ($6>0$), so we will continue with division.

Step 10 :
Divide $48$ by $6$ and get the remainder

The remainder is zero => GCD is the last divisor $\boxed{6}$.

This solution can be visualized using a Venn diagram.

The GCD equals the product of the numbers at the intersection.