Farmer Brown owns five horses and six mules. He takes them into the barn where there are five stalls on the left side and six stalls on the right side with each stall painted and numbered differently. Farmer Brown decides to always keep the horses on the left and the mules on the right. How many different ways in total can the animals be arranged under these circumstances?
Farmer Brown owns five horses and six mules. He takes them into the barn where there are five stalls on the left side and six stalls on the right side with each stall painted and numbered differently. Farmer Brown decides to always keep the horses on the left and the mules on the right. How many different ways in total can the animals be arranged under these circumstances?
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Given that, Farmer Brown owns five horses and six mules. He takes them into the barn where there are five stalls on the left side and six stalls on the right side with each stall painted and numbered differently. Farmer Brown decides to always keep the horses on the left and the mules on the right.
We need to find , in How many different ways in total can the animals be arranged under these circumstances?
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