Solution:
We are given that: there are four married couples. Thus there are four Men and four women.
We have to arrange themselves such that all women seat together and all Men seat together.
Thus there are two different ways in which Men seat together and women seat together. But among four Men, they can seat together in 4! Ways. Similarly among four women, they can be seat together in 4! ways.
Thus total number of ways in which Men seat together and women seat together are
= 2 × 4! ×4!
= 2 × 4×3×2×1 × 4×3×2×1
=1152 ways.
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