Shaun boards a Ferris wheel at the 3-o'clock position and rides the Ferris wheel for multiple revolutions. The Ferris wheel rotates at a constant angular speed. Let h represent Shaun's height above the center of the Ferris wheel (in feet) and let t represent the number of mintues since the ride started. a. Suppose the radius of the Ferris wheel is 20 feet and the Ferris wheel rotates at 1 radian per minute. Plot the relationship between h and t for this scenario. 30 20 10- 3/2 -10 -20 30- Clear All Draw: b. Now, suppose the radius of the Ferris wheel is 20 feet and the Ferris wheel rotates at 2 radians per minute. Plot the relationship between h and t for this scenario. 30 20 10- 3/2 -10 -20 30- Clear All Draw: c. Now, suppose the radius of the Ferris wheel is 25 feet and the Ferris wheel rotates at 2 radians per minute. Plot the relationship between h and t for this scenario. 30 20 10 3/2 -10 -20 -30 Clear All Draw:

Shaun boards a Ferris wheel at the 3-o'clock position and rides the Ferris wheel for multiple revolutions. The Ferris wheel rotates at a constant angular speed. Let h represent Shaun's height above the center of the Ferris wheel (in feet) and let t represent the number of mintues since the ride started. a. Suppose the radius of the Ferris wheel is 20 feet and the Ferris wheel rotates at 1 radian per minute. Plot the relationship between h and t for this scenario. 30 20 10- 3/2 -10 -20 30- Clear All Draw: b. Now, suppose the radius of the Ferris wheel is 20 feet and the Ferris wheel rotates at 2 radians per minute. Plot the relationship between h and t for this scenario. 30 20 10- 3/2 -10 -20 30- Clear All Draw: c. Now, suppose the radius of the Ferris wheel is 25 feet and the Ferris wheel rotates at 2 radians per minute. Plot the relationship between h and t for this scenario. 30 20 10 3/2 -10 -20 -30 Clear All Draw:

International Edition---engineering Mechanics: Statics, 4th Edition

4th Edition

ISBN:9781305501607

Author:Andrew Pytel And Jaan Kiusalaas

Publisher:Andrew Pytel And Jaan Kiusalaas

Chapter1: Introduction To Statics

Section: Chapter Questions

Problem 1.19P: Plot the earths gravitational acceleration g(m/s2) against the height h (km) above the surface of...

See similar textbooks

Similar questions

A vehicle whose original velocity, Vox = 22 ft/s, accelerates to 66 ft/s. The vehicle travels 400 ft while accelerating. Calculate: (a) the vehicle's average velocity; (b) the vehicle's acceleration; (c) the time to travel the 400 ft.
A man was standing on one side of the roof of a building 145 meters above the ground and shot a projectile with an initial speed of 53 m/s at an angle 30.0 degrees with the horizontal. Find the time (seconds) it took the projectile to hit the ground. How far (meters) away from the base pf the building did the projectile land. Find the vertical and horizontal components of the velocity (m/s). What is the velocity in m/s
Using graphical method solve this problem: Suppose you first walk A in a direction of B west of north then C in a direction D south of west. You rest for 20 minutes and started to compute the distance you traveled. Take A, B, C and D found in the table below. (You may use scale such as 1cm = 2m in your drawing) C. What is the angle between AC ? D. What is the angle between your first walk A to the resultant R?
Measure the vertical distance from the ground floor to the landing and from the landing to the 1st floor as shown below (convert to feet). Record this value on the data sheet, column B. Note: Your stairs might not have a landing – that’s ok. Just measure the vertical height from the bottom to the top of the stairs. Record your weight (pounds) in column A of the data sheet. Multiply column A and column B. Record this value in column C. Measure the time it takes to walk (at a normal pace) up the stairs from the ground floor to the first floor – use the hand rail for support. Measure 3 times and calculate the average time. Record these values in column D. Measure the time it takes to briskly walk (not run) up the stairs from the ground floor to the 1st floor – use the hand rail for support. Measure 3 times and calculate the average time. Record these values in column E. Calculate the power it took to walk and to hurry from the ground floor to the 1st floor. Enter your…
2. Write the relationship between coefficient of fluctuation of speed, maximum fluctuation of energyand kinetic energy of flywheel.
An open vessel of water accelerates up a 30° plane at 2 m/s2. Determine the horizontal component of the acceleration in m/s2. Find the vertical component of the acceleration in m/s2. Calculate the angle that the water surface makes with the horizontal. note: Please write the final answer in two decimal places. Please write the correct unit Please write legibly It would be better if the solution could be typewritten Thank you
Write a function f(t) to express the height of the rider relative to the centre of the wheelat time t seconds after the ride starts.Write a second function g(t) to express the position of the end of the bar (the centre of the rider’s wheel) relative to the ground at time t seconds. Graph each of the two functions for a 2-min ride Find the derivative of f(t) and g(t). Based on the graphs, what is the maximum heightreached be the rider? When does this occur? Find the acceleration function for f(t) and g(t). Based on those derivative functions,what is the maximum vertical speed of the rider? Design your own double Ferris wheel. Determine the position function for rider on your wheel. What is the maximum speed experienced by your riders? Is there simple relationship between the dimensions of the Ferris wheel and the maximum heights or speeds experienced?
1. One particles are moving as an equation. T is the time. Over 5 seconds, find1. Schedule2. Speed3. Acceleration
A planet has the same mass as the Earth. It also has a radius 2 times the Earth’s radius. If the Earth’s acceleration due to gravity is g, what is the acceleration due to gravity on the planet’s surface?
Fast pls solve this question correctly in 5 min pls I will give u like for sure Sub Find the work done in pumping gasoline that weighs 42 pounds per cubic foot. The top of a cylindrical gasoline storage tank at a service station is 4 feet below ground level. The axis of the tank is horizontal and its diameter and length are 7 feet and 15 feet, respectively. Find the work done (in ft-lb) in pumping the entire contents of the full tank to a height of 3 feet above ground level. (Round your answer to tw
In a rope-climbing competition, all of the lifting is done by the arms; legs can only dangle. Imagine 220-lb Garvin Smith in training, hanging stationary from the rope, his legs off the floor. When prompted by his coach, he rapidly lifts his center of mass by 4 ft. in 0.65 s. Calculate Garvin Smith's acceleration. Round the final answer to one decimal place. Determine the net force (“force imbalance”) producing the acceleration. Round the final answer to one decimal place. Which forces are acting on Smith? (Note that his arms are part of himself, so they cannot exert a force on Smith.) With what magnitude force is Smith pulling down on the rope? Round the final answer to one decimal place. The force of 130.2 lb points _____.
JUST DRAW THE SCHEMATIC DIAGRAM. NO NEED TO SOLVE. THANK YOU In Rizal province, one of its power plants has been thoroughly monitored for possible conversion into a wind power plant. A propeller wind turbine is to be used. Survey showed that Rizal Province at a height of 10 meters above the ground has a minimum wind speed of 7.1 miles per hour duringthe month of June and a maximum wind speed of 12.9 miles per hour during the month of January. The minimum temperature is at 75 degree Fahrenheit during the month of January and maximum temperature is at 89 degree Fahrenheit during the month of May. The existing power plant has an output of 54MW. For the proposed wind power, the power coefficient of turbine is 35% and the generator efficiency is 95%. Theimpeller diameter is assumed not to exceed 90m. Determine the following:a. Theoretical Wind Power Outputb. Electrical Power Outputc. Number of turbines to be installed