In How many ways can the letters of the word 'CAPITAL' be arranged in such a way that all the vowels always come together?
In How many ways can the letters of the word 'CAPITAL' be arranged in such a way that all the vowels always come together? Correct Answer 360
CAPITAL = 7
Vowels = 3 (A, I, A)
Consonants = (C, P, T, L)
5 letters which can be arranged in 5P5=5!
Vowels A,I = 3!2!
No.of arrangements = 5! x 3!2!=360