In the figure below, a lump of wet putty moves in uniform circular motion as it rides at a radius of 20.0 cm on the rim of a wheel rotating counterclockwise with a period of 5.30 ms. The lump then happens to fly off the rim at the 5:00 position (as if on a clock face). It leaves the rim at a height of h = 1.20 m from the floor and at a distance d = 2.80 m from a wall. At what height on the wall does the lump hit? m Wheel7 Putty-

In the figure below, a lump of wet putty moves in uniform circular motion as it rides at a radius of 20.0 cm on the rim of a wheel rotating counterclockwise with a period of 5.30 ms. The lump then happens to fly off the rim at the 5:00 position (as if on a clock face). It leaves the rim at a height of h = 1.20 m from the floor and at a distance d = 2.80 m from a wall. At what height on the wall does the lump hit? m Wheel7 Putty-

Principles of Physics: A Calculus-Based Text

5th Edition

ISBN:9781133104261

Author:Raymond A. Serway, John W. Jewett

Publisher:Raymond A. Serway, John W. Jewett

Chapter3: Motion In Two Dimensions

Section: Chapter Questions

Problem 31P: Figure P3.31 represents the total acceleration of a particle moving clockwise in a circle of radius...

See similar textbooks

Similar questions

In the figure below, a lump of wet putty moves in uniform circular motion as it rides at a radius of 20.0 cm on the rim of a wheel rotating counterclockwise with a period of 0.15 s. The lump then happens to fly off the rim at the 5 o'clock position. It leaves the rim at a height of h = 1.20 m from the floor and at a distance of 2.50 m from a wall. At what height on the wall does the lump hit? Use g = 9.8 m/s/s. Hint: You need to turn 5:00 into an angle and use projectile formula for this problem.
In the figure, a lump of wet putty moves in uniform circular motion as it rides at a radius of 27.0 cm on the rim of a wheel rotating counterclockwise with a period of 6.00 ms. The lump then happens to fly off the rim at the 5 o'clock position (as if on a clock face). It leaves the rim at a height of h = 1.50 m from the floor and at a distance d = 2.60 m from a wall. At what height on the wall does the lump %3D hit? Wheel- Putty. h Number i Units
a lump of wet putty moves in uniform circular motion as it rides at a radius of 20.0 cm on the rim of a wheel rotating counterclockwise with a period of 5.00 ms.The lump then happens to fly off the rim at the 5 o’clock position (as if on a clock face). It leaves the rim at a height of h = 1.20 m from the floor and at a distance d = 2.50 m from a wall.At what height on the wall does the lump hit?
A particle moving in the x-y plane has a position vector given by r = 0.81t²i + 0.74t³j, where r is in inches and t is in seconds. Calculate the radius of curvature p of the path for the position of the particle when t = 2.1 sec. Sketch the velocity v and the curvature of the path for this particular instant. Answer: p= i in.
This figure (|a| = 18.0 m/s2) represents the total acceleration of a particle moving clockwise in a circle of radius r = 2.10 m at a certain instant of time. 30.0° (a) For that instant, find the radial acceleration of the particle. |m/s² (toward the center) (b) For that instant, find the speed of the particle. m/s (c) For that instant, find its tangential acceleration. m/s2 (in the direction of the motion)
A particle moves in uniform circular motion in the xy plane. At one time, the particle is moving past the coordinates (6m, 6m) with a speed of -10?̂ m/s and an acceleration of 16.5?̂ m/s2. What are the x and y coordinates at the center of the particle's circular path? ( please answer in detail )
The figure below shows an object initially at point A traveling in the +x-direction. It turns in a circular path at constant speed until it is traveling in the +y-direction at point C. The quarter-circle arc from A to C is 239 m in length, and the particle moves from A to C in 33.0 s. Point B on the path is 35.0° below the x-axis. O 35.0⁰ magnitude direction C B x (a) What is the speed of the object (in m/s)? m/s (b) What is the magnitude and direction of the acceleration when the object is at point B? (Enter the magnitude in m/s² and the direction in degrees counterclockwise from the +x-axis.) m/s² ° counterclockwise from the +x-axis
Your answer is partially correct. A particle moves horizontally in uniform circular motion, over a horizontal xy plane. At one instant, it moves through the point at coordinates (4.90 m, 3.70 m) with a velocity of -2.40 î m/s and an acceleration of +11.9 m/s². What are the (a) x and (b) y coordinates of the center of the circular path? (a) Number i 4.41 (b) Number i 3.70 Unit Unit m m
A particle is performing uniform circular motion around the origin of an xy coordinate system moving clockwise with a speed of 3 m/s. At one instant, its position vector is 7 = (-1 m)î + (1 m)j. At that instant, what is the acceleration å of the particle in unit vector notation.
A car initially traveling eastward turns north by traveling in a circular path at uniform speed as shown in above figure. The length of the arc ABC is 235m, and the car completes the turn in 36.0s. (a) What is the acceleration when the car is at B located at an angle of 35.08? Express your answer in terms of the unit vectors i^ and j . Determine (b) the cars average speed and (c) its average acceleration during the 36.0s interval.
A car initially traveling eastward turns north by traveling in a circular path at uniform speed as in the figure below. The length of the arc ABC is 263 m, and the car completes the turn 33.0 s. 35.0° (a) What is the acceleration when the car is at B located at an angle of 35.0°7 Express your answer in terms of the unit vectors i and j. m/s? i + |m/s² j (b) Determine the car's average speed. m/s (c) Determine its average acceleration during the 33.0-s interval. m/s? i + m/s? 3
For an object undergoing a uniform circular motion with radius 5.7 m and period 4.35 sec, the centripetal acceleration (m/s2) is: