Question

in how many ways 4 men and 4 women be seated ata circular table so that no two women are adjacent​

Answer 1

$\huge{\underline{\sf{\red{Answer}}}}$

When we arrange 4 men in circular table

arrangement will be like

$\implies (4-1)! \\ \implies 3!$

Similarly For 4 women

Arrangement will be 4! since only for starting we need to remove 1 person

$\implies so \: Total\: ways = 3! \times 4! \\ \\ \implies 6\times 24 \\ \implies \boxed{\boxed{144}}$

Answer 2

$<marquee> ☺ ❤ HeYa maTes ❤ ☺ </marquee>$

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$\huge\underline\mathcal\red{QueStion}$

in how many ways 4 men and 4 women be seated ata circular table so that no two women are adjacent

$\huge{\pink {\sf\underline{Answer}}}$

refer to the attachment!!

thanks