We will solve this problem using the principle of conservation of energy.
The kinetic energy of the car changed (it was moving, then it stopped) by ΔEk = M v02 / 2
This change of energy is because of the work performed by the force of friction.
Work = Force times Distance
Force = μ M g
Distance = ( M v02 / 2 ) / ( μ M g ) = ( v02 ) / ( 2 μ g ) = (17 * 17) / (2 * 0.89 * 9.81) m = 17 m
Interestingly, the mass of the car does not matter here
Alternatively we can solve the problem using Newton's Second Law
F = M a
a = F / M = ( μ M g ) / M = - μ g (negative sign, because it is in the opposite direction from the car's velocity as the car is slowing down)
Then we can find distance using the equation
v2 = v02 + 2 a (x - x0 ) , where v = 0, because the car stopped
Distance = x - x0 = - v02 / 2 a = v02 / 2 μ g = (17 * 17) / (2 * 0.89 * 9.81) m = 17 m