In how many ways can the letters of the word ghLOMN be rearranged such that the upper case letters always appear together? Pick:
A) 232	B) 198	C) 111	D) 123	E) 144
ghLOMN   LOMN will come together as a group which can be arranged in 4!=24ways.   LOMN,g,h can be arranged in 3!=6 ways.   total possible arrangements = 6*24= 
<gadget id="calculator">6*24</gadget>
<output>144</output>
144ways   ANSW144R:144
<result>E</result>
In how many ways can the letters of the word ghLOMN be rearranged such that the upper case letters always appear together?