If 2^5, 3^3, and 12^2 are all factors of the product of 936 and w where w is a positive integer, what is the smallest possible value of w?
Choose the most appropriate option:
A) 26
B) 39
C) 42
D) 144
E) 156
Here 156 has three two's   two three's   and one 13   rest of them must be in w   so w= 12*3*4= 
<gadget id="calculator">12*3*4</gadget>
<output>144</output>
144   Smash 144
<result>D</result>
If 2^5, 3^3, and 12^2 are all factors of the product of 936 and w where w is a positive integer, what is the smallest possible value of w?