RRB Group D 3-Dec-2018 Shift 3 Solved Paper

Given word → SEEDING
Vowels → E, E, I
Consonant → S, D, N, G

If vowels are always together, then the letters can be arranged in 5! ways. Also, the vowels themselves can be arranged in $\frac{3!}{2!}$ ways
Thus, total ways $\frac{5!\times 3!}{2!}=360$ ways