In a stable there are men and horses in all 22 heads 72 feet how many there?

Here's how to solve this classic riddle:

Let's use variables:

* m = number of men

* h = number of horses

Set up the equations:

* Heads: m + h = 22

* Feet: 2m + 4h = 72 (Men have 2 feet, horses have 4)

Solve for the variables:

One way to solve is using substitution:

1. Solve the first equation for m: m = 22 - h

2. Substitute this value of m into the second equation: 2(22 - h) + 4h = 72

3. Simplify and solve for h: 44 - 2h + 4h = 72 --> 2h = 28 --> h = 14

4. Substitute the value of h back into either original equation to find m: m + 14 = 22 --> m = 8

Answer: There are 8 men and 14 horses in the stable.