• In how many different ways, can the letters of the word 'VENTURE' be arranged?
 A) 840 B) 5040 C) 1260 D) 2520

 D) 2520

The required different ways

= $$\large\frac{7!}{2!} = \frac{7 \times 6 \times 5 \times 4 \times 3 \times 2!}{2!} = 2520$$

##### Similar Questions
1). How many different signals , can be made by 5 flags from 8 flags of different colors?
 A). 6270 B). 1680 C). 20160 D). 6720
2). A child has four pockets and three marbles. In how many ways, the child can put the marbles in the pockets?
 A). 12 B). 64 C). 256 D). 60
3). In how many different ways, can the letters of the word 'ASSASSINATION' be arranged, so that all S are together?
 A). 10! B). 14!/(4!) C). 151200 D). 3628800
4). There is a 7-digit telephone number with all different digits. If the digit at extreme right and extreme left are 5 and 6 respectively, find how many such telephone numbers are possible?
 A). 120 B). 100000 C). 6720 D). 30240
5). In a meeting between two countries, each country has 12 delegates, all the delegates of one country shakes hands with all delegates of the other country. Find the number of handshakes possible?
 A). 72 B). 144 C). 288 D). 234
6). Find the number of ways, in which 12 different beads can be arranged to form a necklace.
 A). 11! / 2 B). 10! / 2 C). 12! / 2 D). Couldn't be determined