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A man has some horses and pigs. If the number of heads be 44 and the number of feet equals 120, then the number of horses will be:Question 14Answera.28b.56c.25d.50

Question

A man has some horses and pigs. If the number of heads be 44 and the number of feet equals 120, then the number of horses will be:Question 14Answera.28b.56c.25d.50

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Solution

Let's solve this problem step by step:

Step 1: Let's denote the number of horses as H and the number of pigs as P.

Step 2: From the problem, we know that the total number of heads is 44. This means that H + P = 44.

Step 3: We also know that the total number of feet is 120. Since each horse has 4 feet and each pig has 4 feet, we can write this as 4H + 4P = 120.

Step 4: We can simplify the equation from step 3 by dividing each side by 4, which gives us H + P = 30.

Step 5: Now we have two equations, H + P = 44 and H + P = 30. These two equations are contradictory, which means there might be a mistake in the problem.

Please check the problem again. The number of feet should be more than twice the number of heads if we consider each animal has at least 2 feet.

This problem has been solved

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