How many different possible permutations can be made from the word ‘VULLAT’ such thatthe vowels are never together?	Select the correct option: A) 120 B) 200 C) 240 D) 260 E) 270
The word ‘BULLAT’ contains 6 letters of which 1 letter occurs twice = 6! / 2! = 360   No. of permutations possible with vowels always together = 5! * 2! / 2! = 120   No. of permutations possible with vowels never together = 360-120= 
<gadget id="calculator">360-120</gadget>
<output>240</output>
240.   240
<result>C</result>
How many different possible permutations can be made from the word ‘VULLAT’ such thatthe vowels are never together?