A car drives over the crest of a hill of radius 120m with a speed of 39m/s. Does the car maintain contact with the road? Explain.
v = √ (9.8 x 120) = 34.29 m/s.
A car drives over the crest of a hill of radius 120m with a speed of 39m/s which is greater than 34.29 m/s. SO it will not maintain contact with the road.
Thankks. Hope this will help you.
A car drives over the crest of a hill of radius 120m with a speed of...
A car drives over a hilltop that has a radius of curvature 0.114 km at the top of the hill. At what speed would the car be traveling when it tires just barely lose contact with the road when the car is at the top of the hill? (Give answer to the nearest 0.1 m/s)
A car drives over a rounded hill. A) What is the fastest the car can go, in m/s, without the tires coming off of the road? B) If the mass of the car is 1500 kg, what is the net force on the car when it is at the top of the hill when it travels at a speed of 5 m/s?
Determine the maximum constant speed at which the 2,000 kg car can travel over the crest of the hill at A without leaving the surface of the road. (Hint: an of the car should be equal or greater than 0 to prevent the car leaving the surface.) 2. '=20) (110000 100 m Figure Problem 2
A motorcycle is traveling up one side of a hill and down the other side. The crest of the hill is a circular arc with a radius of 36.0 m. Determine the maximum speed that the cycle can have while moving over the crest without losing contact with the road. m/s Please explain answer and formula
A car that would normally weigh 9800 N (mass is 1000kg) drives over a hilltop that has a radius of curvature of 120 m at the top of the hill. At what speed would the car be traveling at the top of the hill such that the normal force from the road is only 500 N? Friction is negligible
3. A car with mass m travels over a hill with a radius of curvature of r at a speed of 15 m/s. What is the normal force on the car when the car is at the top of the hill? (6 pts) the car has a mass of 1200 Kilograms and the radius of curvature is 25 meters 4. A student with a mass of m rides a roller coaster with a loop with a radius of curvature of...
A motorcycle is traveling up one side of a hill and down the other side. The crest of the hill is a circular arc with a radius of 49.4 m. Determine the maximum speed that the cycle can have while moving over the crest without losing contact with the road.
A road has a hill with a top in the shape of a circular arc of radius 32.0 m. How fast can a car go over the top of the hill without losing contact with the ground?
A car is travelling at the top or a semi-circular hill, and at the top of the hill, it is moving exactly at 32 m/s which is exactly the speed needed to just leave the road/hill. If the same car is travelling over a hill which is one quarter as tall (radius is one quarter), what is the maximum speed, in m/s, it can travel before it just starts to leave the hill?
A car drives on a road which begins flat, then goes up and over the top of a hill and then goes down into a dip and back up to level ground. 12) If the car is moving at 30 m/s at the bottom of the dip, its mass is 800 kg, and the radius of curvature for the dip is 20 m, what is the normal force acting on the car in the dip. 10459 N 19344 N 28625 N...