I made this problem up for an assignment, but I have no idea how to solve it. Please help me!
At the end of the day, Ferris, Cameron, Sloane retrieve Cameron’s dad’s Ferrari, but discover on the way back that hundreds of miles have been added to the odometer, sending Cameron into a panic attack fearing his father's reaction. After calming Cameron down, Ferris comes up with a plan to run the car in reverse at Cameron's father's hillside garage, which is 70 feet high and perpendicular the ground, hoping to reverse the odometer. When they realize this is not working, Cameron unleashes his anger against his father, kicking the front of the Ferrari. Cameron calms down and rests himself against the car, and it hits the floor, races in reverse and crashes through the glass wall behind the car. The car landed 132 feet down the hill behind the garage.
A) If the car’s rate is decreasing at a constant 5.81 feet per second, how far will the car travel from the garage at 2.11 seconds?
B) At what rate is the angle, formed by the horizontal of the garage floor and the location the car lands, increasing at 3.81 seconds?
At the end of the day, Ferris, Cameron, Sloane retrieve Cameron’s dad’s Ferrari, but discover on the way back that hundreds of miles have been added to the odometer, sending Cameron into a panic attack fearing his father's reaction. After calming Cameron down, Ferris comes up with a plan to run the car in reverse at Cameron's father's hillside garage, which is 70 feet high and perpendicular the ground, hoping to reverse the odometer. When they realize this is not working, Cameron unleashes his anger against his father, kicking the front of the Ferrari. Cameron calms down and rests himself against the car, and it hits the floor, races in reverse and crashes through the glass wall behind the car. The car landed 132 feet down the hill behind the garage.
A) If the car’s rate is decreasing at a constant 5.81 feet per second, how far will the car travel from the garage at 2.11 seconds?
B) At what rate is the angle, formed by the horizontal of the garage floor and the location the car lands, increasing at 3.81 seconds?