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There are 22heads and 72 feet. so how to find how many horses and mans are there in these?
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There are 22heads and 72 feet. so how to find how many horses and mans...
Analysis of the Problem:
Given that there are 22 heads and 72 feet, we need to determine the number of horses and men present in the group.

Let's break down the problem:
- Let's assume the number of horses in the group is 'h' and the number of men is 'm'.
- Each horse has one head and four feet.
- Each man has one head and two feet.
- We can create the following equations based on the information given:
1. h + m = 22 (total number of heads)
2. 4h + 2m = 72 (total number of feet)

Solving the Equations:
- Using the equations above, we can solve for 'h' and 'm'.
- From equation 1: h = 22 - m
- Substitute h in equation 2: 4(22 - m) + 2m = 72
- Simplify the equation: 88 - 4m + 2m = 72
- Combine like terms: 88 - 2m = 72
- Rearrange the equation: 2m = 16
- Solve for m: m = 8
- Substitute m back into h = 22 - m: h = 22 - 8 = 14

Conclusion:
There are 14 horses and 8 men in the group.
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There are 22heads and 72 feet. so how to find how many horses and mans are there in these?
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