To find the equation representing the total number of wheels, we need to account for the fact that a unicycle has 1 wheel and a bicycle has 2 wheels.
Given:
- \( u \) = number of unicycles
- \( b \) = number of bicycles
The total number of wheels from unicycles and bicycles can be expressed as: \[ \text{Total Wheels} = 1u + 2b \]
According to the problem, the owner counted a total of 22 wheels. Therefore, we can set up the equation: \[ u + 2b = 22 \]
So, the equations representing the total number of seats and the total number of wheels are:
- \( u + b = 15 \) (total seats)
- \( u + 2b = 22 \) (total wheels)
Thus, the equation representing the number of wheels is: \[ u + 2b = 22 \]