Question

The number of arrangements that can be formed out of GANESHPURI SO that
(ii) the vowels are always together is :

• A. 6! 4!
• B. 7! 3!
• C. 7! 4!
• D. $7!8^{p}4$

Answer 1

Answer: (C)

7! 4!

$7$ things in $7$ places $=7!$

& $4$ vowels permuted in $4!$

Ways $\Rightarrow$ Total $=7!\times 4!$

$\Rightarrow \left(C\right)$.