As Norman drives into his garage at night, a tiny stone becomes wedged between the treads in one of his tires. As he drives to work the next morning in his Toyota Corolla , as his tires make 10 rotations every second, the distance of the stone from the pavement, in inches, varies sinusoidally with the time he spends traveling. Assume that his wheel has a radius of 12 inches and that at t  0 seconds, the stone is at the bottom of the tire. Determine the equation that most closely models the distance of the stone, in inches, from the pavement, h(t), as a function of time, in seconds, t.