Imagine a roller coaster that starts at the top of a big hill, and goes immediately into a loop-the-loop. If the mass of you and the cart is 50 kg, and the loop is 30 m tall, how high does the hill have to be so that you make it through the loop without falling off? Assume there is no friction. Be exact in your calculation.
Imagine a roller coaster that starts at the top of a big hill, and goes immediately...
A roller coaster starts from rest at the top on the hill and begins to roll from point 1 to point 2. Assuming no friction Answer the following questions. Is the energy of the roller coaster conserved in this problem? Explain your reasoning. Find the speed of the roller coast as it passes through point 2. Find the speed of the roller coast as It passes through point 3. Find the speed of the roller coast as it passes through...
PLEASE ANSWER CORRECTLY THE CORRECT ANSWER IS 46
A roller coaster cart starts at the top of a quarter circular
hill (no friction) of some radius at a speed of 11.8
m/s. At the bottom of the hill it encounters a
horizontal surface with friction and the coefficient of kinetic
friction is 0.55. It travels over that horizontal surface for 8
meters and encounters a frictionless loop with a radius of 23
meters. If it is to just barely make...
3. A roller coaster sits at the top of a hill and is preparing to enter a loop-the-loop as shown below. The hill has a height of 86.0 meters, the loop has a radius of 22.0 meters and the roller coaster has a mass of 525 kg. Assume h=0 at the bottom of the hill. a) What will be the velocity of the roller coaster when it reaches point C? A b) What will be the velocity of the roller...
A roller coaster starts at some height that you do not know. It goes down this hill and then goes up a second hill that is 29.7 m above the first drop. At the top of this hill, it has a speed of 28.5 m/s. So how high was the initial hill?
A roller coaster cart is moving over the top of a circular hill that has a diameter of 56.3 m. What is the fastest safe speed that the roller cart can go over the top of the hill? (that is, at what speed will the cart begin to lose contact with the track?). Assume a coefficient of friction of 0.3.
A car in an amusement park roller coaster ride rolls without friction at the top of a hill. The car begins at a height h from the top of a hill. A the bottom, the car then goes through a vertical loop where the car is upside down at the loop\'s top. If the radius of the loop is 20.0m, what is the minimum height h such that the car moves around the loop without falling off the track at...
When a roller coaster went upside down at the top of a loop with a radius 8.0m, a speed of 11.2m/s was required to make the coaster feel safe. A. Assuming that air resistance and friction are negligible , what speed will the roller coaster have when it is right-side up at the bottom of the loop? B. The roller coaster begins its trip by being pulled up the lift hill by a chain lift and dropped after it reaches...
A roller coaster track is set up so that the coaster starts from
rest, falls, and proceeds to go through a loop according to the
picture. Ignore friction. The photogates can be used to determine
the velocity of the cart.
Using energy conservation, find the minimum height the cart must
start from in order to complete the loop.
Need some help working out these equation. Any help is really
appreciated!!
Track Car Photogate
A roller coaster with mass (m=2500kg) has a speed of 10 m/s as it goes over a 13 m hill. When it reached the crest of a second hill 8 m tall, it is traveling at a velocity of 13 m/s. How much work did friction do on the coaster?
Consider the roller coaster pictured. The coaster car (m= 1000 kg) starts from rest at (1) the top of the first hill at height H = 40 m. It then (2) drops, (3) goes over the second hill assume semicircular) of height L, and (4) around the loop of radius R, all frictionless. After finishing the loop (5), it encounteres frictional resistance u = 1 on the track at and (6) hits an armadillo (mA = 5 kg) at distance...