001 (part 1 of 2) A racing car travels on a circular track of radius 250 m, moving with a constant linear speed of 49.6 m/s. Find its angular speed. Answer in units of rad/s. 002 (part 2 of 2) Find the magnitude of its acceleration. Answer in units of m/s².
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- You have a 1.00 m long string with a bob attached to its end. You are swinging it around your head, and it completes 1.00 whole revolution every 2.00 s. What is its tangential speed, in m/s? Answer with 3 significant figures.An ultracentrifuge accelerates uniformly from rest to 100,000 rpm in 2.0 min. If this ultracentrifuge accelerates 4.0 seconds starting from rest, what is the magnitude of the centripetal acceleration in unit of gravitational acceleration g for your sample sitting at 4.0 cm from the center axis? Use g = 9.8 m/s2. Hint: compute the centripetal acceleration in unit of m/s2 first, then divided by g will be your answer. For example, if your centripetal acceleration is 19.6 m/s2, your answer measured in unit of g is 2.0.An object travels in a circular path. It takes 2.4 seconds to complete each rotation. If the radius of the circle is 6.3 m, what is the object's average linear speed?
- A centrifuge in a forensics laboratory rotates at an angular speed of 3,750 rev/min. When switched off, it rotates 54.0 times before coming to rest. Find the constant angular acceleration of the centrifuge (in rad/s). Consider the direction of the initial angular velocity to be the positive direction, and include the appropriate sign in your result. |rad/s2Could someone explain how to work this out?A car is traveling with a speed of 19 m/salong a straight horizontal road. The wheels have a radius of 0.31m. If the car speeds up with a linear each wheel during this period in SI units, in 3 or more significant figures. Enter only the number of your answer without the unit. Bound your answer to? decimal placar
- Please answer the following question(s): 1. A helicopter blade spins at exactly 130 revolutions per minute. Its tip is 5.00 m from the center of rotation. Hint: What is the shape of the path described by the helicopter blade? How do you find the length of this path? (a) What is the total distance traveled by the tip per minute? Enter to 3 significant figures Distance: m (b) What is the average speed of the tip of the blade? Enter to 3 significant figures Average speed: m/s (c) What is the average velocity over one revolution? Enter to 3 significant figures Average velocity: m/sA centrifuge accelerates uniformly from rest to 14000 rpm in 225 s. Part A Through how many revolutions did it turn in this time? Express your answer with the appropriate units. Ө = U 26242 rad Ć ?A car is traveling a curved section of highway, as shown from a top-down view in the figure below. The section of highway makes an arc of a circle. Initially the car is heading east, as indicated by its GPS system. After the car travels d = 852 m, it is heading 0 30.0° south of east. What is the radius of curvature of the car's path? Hint: Use s = re where is in radians. = W 3 E
- A circular track has several concentric rings where people can run at their leisure. Phil runs on the outermost track with radius rP while Annie runs on an inner track with radius rA = 0.70 rP. The runners start side by side, along a radial line, and run at the same speed in a counterclockwise direction. How many revolutions has Annie made when Annie's and Phil's velocity vectors point in opposite directions for the first time?The tires of a car make 82 revolutions as the car reduces its speed uniformly from 96 km/h to 63 km/h. The tires have a diameter of 0.70 m. If the car continues to decelerate at this rate; how much more time is required for it to stop? (Your result must be in seconds and include 1 digit after the decimal point. Maximum of 2% of error is accepted in your answer.)You re out in space, on a rotating wheel-shaped space station of radius 679 m. You feel planted firmly on the floor , due to artificial gravity. The gravity you experience is Earth-normal, that is, g = 9.81 m/s^2. How fast is the space station rotating in order to produce this much artificial gravity? Express your answer in revolutions per minute (rpm). 0.120 rpm 81.6 rpm 0.459 rpm 1.148 rpm