Number of boys = 3
Number of girls = 2
Now we need to arrange in such a way that boys will sit together and girls will also sit together. So, we need to consider all boys as 1 and all girls as 1.
So number of ways to keep boys and girls together = 2P2 = 2
But boys can also be arranged among them and girls can also be arranged among them.
So total number of arrangements in which boys will be together and girls will be together
= 2P2 * 3P3 * 2P2
= 2 * 6 * 2
= 24 ways
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