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Homework
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HE3 2023 Fall (Optional)
The next four questions pertain to the situation described below.
Two coaxial solid disks are glued together and placed on a common axle
passing through the center of mass of the disks normal to their circular
cross sections. A constant 80 N force F is applied at the rim of the larger
disk by a string wound around its rim (the string is not shown in the
figure). The string does not slip. The radii of the smaller and larger disks,
and are 0.6 m and 0.8 meter, respectively, but the disks have
identical masses M
. The disks are initially at rest. At t = 0 the disks are
allowed to rotate.
The disks complete the first full rotation at t = 1.7 seconds. What is the angular acceleration a of the disks?
a. 2.17 rad/s
b. 0.54 rad/s
c. 4.35 rad/s
How much work is done by the force applied to the rim of the larger disk between t = 0 and the time when the disks
have completed one full revolution? a. not enough information to tell
b. 13.7 J
c. 402.1 J
d. 51.2 J
e. 136 J
At the end of the first rotation, a force of constant magnitude is applied to the rim of the smaller disk, tangentially to
the rim, to counteract the force applied to the larger disk. What should the magnitude of the second force be for the
system of disks to maintain a constant angular velocity?
a. 106.7 N
b. 80 N
c. 60 N
Now the system of disks is brought back to rest and the smaller disk is removed. (Recall that both disks have mass
M
and their radii are and .) The same force F is applied to the rim of the remaining disk as before. How does the
angular acceleration of the larger disk alone, , relate to the angular acceleration of the system of two disks,
,measured previously? a. b. c. d. e. The next four questions pertain to the situation described below.
A beam has mass and length and can rotate without friction around a fixed axis which is perpendicular to
the x-y plane and which passes through the beam a distance to the left of its center as shown. Two forces
having the same magnitude act on the beam. The force acting at the right end is perpendicular to the beam,
and the force acting at the center makes an angle relative to the beam as shown. The moment of inertia of the
beam around the rotation axis shown is There is no gravity in this problem.
What is the mass of the beam ?
a. b. c. d. e. At the instant shown, in what direction is the center of the beam accelerating ?
a. In the -y direction.
b. In the +x direction.
c. In the +y direction.
At the instant shown, what is the magnitude of the angular acceleration of the beam around the rotation axis?
a. b. c. d. e. If the angle was increased to so that the force acting at the center was perpendicular to the beam, how would the
magnitude of the angular acceleration of the beam at the instant shown be different than in the above problem ?
a. It would be smaller.
b. It would be bigger.
c. It would stay the same.
The next four questions pertain to the situation described below.
A block (which you should treat like a point particle) has mass m = 0.31 kg
and slides with initial speed . It hits and sticks a distance D = 1.8 from the
end of a horizontal rod of length L = 2.4 m and mass M = 0.47 kg, which is
initially at rest and oriented perpendicular to the path of the block. Everything
is on top of a horizontal frictionless table, and the rod has a fixed frictionless
pivot through its end that allows it to rotate freely but keeps its end from
moving. After the block hits the rod they rotate together with a constant angular velocity of = 5.5 rad/sec. What was the initial
speed of the block?
a. = 18.79 m/s
b. = 9.9 m/s
c. = 8.89 m/s
d. = 2.22 m/s
e. = 12.12 m/s
As the block rides on the rod, it eventually slides further to the edge of the rod ultimately sticking at the very edge, a
distance L from the pivot. What is the speed of the block as it rotates around with the rod at this new location?
a. 7.02 m/s
b. 9.36 m/s
c. 13.2 m/s
Compare the kinetic energy of system (block+rod) when the mass is a distance D from the end, to the kinetic energy of
the system when it is at a distance L from the end.
a. KE
< KE
b. KE
> KE
c. KE
= KE
What is the direction of the angular momentum of the rod as it spins around the pivot?
a. into the page
b. out of the page
The next three questions pertain to the situation described below.
A gyroscope made from a solid disk of mass M = 6.6 kg and radius R = 0.41 m hangs from a
rope attached to the ceiling. The disk spins around a horizontal axle through its center in the
direction shown by the arrow, and the rope is attached to one end of this axle at a distance D =
1.42 m from the disk. The angular momentum of the disk is L = 89.6 kg-m
/s.
What is the magnitude of the angular velocity of the spinning disk?
a. = 194 rad/s
b. = 162 rad/s
c. = 242 rad/s
What direction will the Gyroscope precess from its current position?
a. out of the page (with the pivot on the string fixed, the gyroscope will come closer to you.)
b. into the page (with the pivot on the string fixed, the gyroscope will move further from you.)
What is the period of the precession of the gyroscope (in other words, the time needed to make one complete revolution
in the horizontal plane) ?
a. = 0.97 s
b. = 6.12 s
c. = 1.03 s
The next four questions pertain to the situation described below.
Suppose the moment of inertia of a ball about an axis through its center is given by the expression The ball
has mass and radius and rolls without slipping on a horizontal surface with an initial angular
velocity of What is the total kinetic energy of the ball as it rolls on the horizontal surface ?
a. b. c. d. e. What fraction of the total kinetic energy of the ball is due to rotation ?
a. b. c. Now suppose the ball rolls up an inclined plane and then rolls back down again. The angle of the incline with respect to
horizontal is and the ball does not slip on the incline. As the ball rolls down the ramp, what is the magnitude
of its acceleration?
a. b. c. d. e. When the ball is at its highest point on the ramp, which of the following statements best describes the direction of its
angular acceleration ?
a. points into the page.
b. points out of the page.
c. is zero.
The next two questions pertain to the situation described below.
A ladder of length = 6 meters and mass = 17 kg leans on a wall at an
angle of = 46 degrees. The coefficient of static friction between the floor
and the ladder is . There is no friction between the ladder and the wall.
A man of mass = 60 kg climbs a distance d up the ladder.
Which diagram best represents the free body diagram of the ladder?
a. Diagram (i)
b. Diagram (ii)
c. Diagram (iii)
What is the minimum value of the coefficient of static friction that would allow the man to climb to the top of the
ladder?
a. 0.86
b. 0.62
c. 0.38
d. 0.35
e. 0.75
The next four questions pertain to the situation described below.
A beam of mass m and length L is hinged and extends outward perpendicular to a wall, as
shown. A string is attached to the end of the beam with its other end attached to the wall a
distance L/3 above the hinge; the tension in that string is T = 80 N. A mass M = 1.8 kg hangs a
distance L/4 from the end of the beam.
What is the mass, m, of the beam?
a. 2.5 kg
b. 12.8 kg
c. Cannot be determined unless a value for L is provided
d. 0.7 kg
e. 4.5 kg
What is the x-component of the force exerted by the hinge on the beam?
a. 53.3 N
b. 25.3 N
c. Cannot be determined unless a value for L is provided
d. 75.9 N
e. 40 N
Suppose that the string is now attached higher at a distance of L/2 above the hinge and the tension adjusts (it is no
longer 80 N) so that the set-up remains in equilibrium. How would the x-component of the force exerted by the hinge
on the beam change from previously?
a. It would increase
b. It would remain the same
c. It would decrease
Now suppose that the string is cut from the original situation at the top of the page. In terms of m, M, g and L, which
expression below is gives the magnitude of the angular acceleration of the beam about the hinge immediately after the
string is cut?
a. b. c. Copyright © 2024 Department of Physics
, University of Illinois at Urbana-Champaign | Privacy Statement
two disks
D
L
D
L
D
L
2
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3 edugen.wileyplus.com/edugen/lti/main.uni
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Fundamentals of Physics, 11th Edition, Custom WileyPLUS Course for West
Help | System Announcements
PRINTER VERSION
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Chapter 10, Problem 043
Your answer is partially correct. Try again.
The uniform solid block in the figure has mass 30.1 kg and edge lengths a = 0.836 m, b = 1.34 m, and c =0.0995 m. Calculate its rotational
inertia about an axis through one corner and perpendicular to the large faces.
Rotation
axis
arrow_forward
The 29-1b rectangular plate is at rest on a smooth
horizontal floor. It is given the horizontal impulses as
shown in (Figure 1). Assume I = 20 lb. s.
Figure
0.5 ft
5 lb.s
60%-0.5 ft-
2 ft-
I ft
1 of 1
Part A
Determine its angular velocity.
Express your answer in radians per second to three significant figures.
VE ΑΣΦ. 11
w=119
Submit Previous Answers Request Answer
Part B
vec
X Incorrect; Try Again; 3 attempts remaining
VG = 22.2 ft/s
?
Determine the magnitude of the velocity of the mass center.
Express your answer in feet per second to three significant figures.
rad/s
arrow_forward
Angular Collisions
How much thermal energy is created in the process of disk 1 falling on disk 2 such that they reach a common final angular velocity? You do not need to worry about the gravitational potential energy because the initial separation of the disks is small.
arrow_forward
Activity 3 - Practice Problems
Solve the following problems with complete solutions.
1. The giant sequoia General Sherman in California has a mass of about 2.00
6
10° kg, making it the most massive tree in the world. Its height of 83.0 m is
also impressive. Imagine a uniform bar with the same mass and length as
the tree. If this bar is rotated about an axis that is perpendicular to and
passes through the bar's midpoint, how large an angular acceleration would
result from a torque of 4.60 10' N•m? (Note: Assume the bar is thin.)
2. A 43.0 kg wheel, essentially a thin hoop of radius 1.50 m, is rotating at 380
revs/min. It must be brought smoothly to a stop in 20.0 s. Calculate the
constant torque on the wheel.
OF PAS
LUNGS
arrow_forward
SPO15: TUTORIAL CHAPTER 6
Subjective Questions
1. A 200g of mass is moving with uniform angular velocity in a circle of radius 80 cm on a
smooth horizontal surface. If the mass completes 10 revolutions in one second, calculate:
a) Angular specd in rad s. JAnswer : 62.83 radsI
b) Lincar speed around the circular path. JAnswer : 50.26 ms')
2. A particle is moving on a circular path of a diameter 1.0 m at a constant speed of 10 ms.
Find the time taken to complete 20 revolutions. [Answer : 6.28 s]
3. What is the centripetal acceleration of a particle at a constant speed of 2.5 ms' which rotates
at 3 000 revolutions per minute? [Answer: 785.4 ms
4. The astronaut orbiting the Earth is preparing to dock with Westar VI satellite. The satellite
is in a circular orbit 600 km above the Earth's surface, where the free fall acceleration
(centripetal acceleration) is 8.21 m s2. Take the radius of the Earth as 6400 km. Determine
a) The speed of the satellite. [Answer : 7580.9 ms
b) The time interval…
arrow_forward
4. In the figure shown below, the moment of a certain force F is 240 ft-lb
clockwise about O and 130 ft-lb counterclockwise about B. If its moment
about A is zero, determine the force.
A
B
5. In the figure chown above (problem 4) a force P intersects the X-axis at 4 ft
to the right of O. If its moment about A is 180 ft-lb counterclockwise and its
moment about B is 60 ft-lb clockwise, detemine its y-intercept.
arrow_forward
The irregularly-shaped object in the figure to
the right is rotated about the z -axis (which
passes through its center of mass) at some
angular speed w
Later it is rotated about the z' -axis with the
same angular speed w
Compare the kinetic energy of the object when
rotated about the z axis with its kinetic
CM
energy when rotated about z' axis.
Select a choice from below and explain your
answer clearly!
z' axis than it does when rotated about
a) The object has more kinetic energy when rotated about the
the z axis.
b) The object has less kinetic energy when rotated about the z' axis than it does when rotated about the
z axis.
c) The object has the same kinetic energy when rotated about the z' axis as it does when rotated about
the
z axis.
arrow_forward
5)Suppose a 6.0×1010 kg meteorite struck the Earth at the equator with a speed 2.5×104 m/s, as shown in (Figure 1) and remained stuck.
Part A
By what factor would this affect the rotational frequency of the Earth (1rev/day)?
Express your answer using two significant figures.
Δω/ω=?
arrow_forward
THI A
mana KI SHAT
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PRACTICE PROBLEMS
A quadrilateral ABCD has masses 1,2,3 and 4 units lócated at its vertices A(-1,-2,
2), B(3,2,-1), C(1,-2,4) and D(3,1,2). Find the coordinates of the C.M. [(2,0,2)]
2. Three particles of masses 2,1,3 respectively have position vectors = 5tî-
2t2j + (3t – 2)k , 2= (2t – 3)î + (12 – 5t²)ĵ + (4 + 6t – 3t3)k, 3 = (2t – 1)î –
(t2 + 2)î – t3k, where t is the time. Find (a) the velocity of C.M. at time t=1 and
(b) the total linear momentum of the system at time t=1. [(a) 3î – 4ĵ – k, (b)
181- 12j- 6k.]
1.
Find the impulse developed by a force given by F = 4tî + (6t2 – 2)ĵ + 12k from
t=0 to t=2. [8î + 12ĵ + 24k]
3.
4.
A particle of unit mass moves in a force field given by F = (3t² – 4t)î + (12t –
6)î + (6t – 12t²)k wheret is the time.
a) Find the change in momentum of the particle from t=1 to t=2. [î + 12ĵ –…
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Please name your file as your Studentnumber for example: 180108012
****
Q1. (a) A bug moves with constant speed v along a radius r of a disk rotating with constant angular velocity
o rad/s clockwise. What is the absolute velocity and acceleration of the bug as it reaches the rim of the disk?
(b) A bug moves with constant speed v along the circumference of a disk of radius r. The disk rotates in the
opposite direction with constant angular velocity w rad/s. What is the absolute velocity and acceleration of
the bug?
*******
**
**
arrow_forward
The pipe assembly is subjected to the force of
F = {550 i +800 j- 400 k) N. (Figure 1)
Figure
0.5 m
0,4 m
0.3 m
C
0.3 m
C
1 of 1
Part A
Determine the x, y, and z components of the moment of this force about point B.
Express your answers using three significant figures separated by commas.
M₂, My, M₂ =
Submit
Provide Feedback
AΣo↓ vec
Request Answer
?
N.m
Next >
arrow_forward
Figure
2 m
'G
@
1 of 4
O No slipping
Part A
Determine the angular momentum of the 100-kg disk shown in (Figure 1) about point G,
measured clockwise. Suppose that w = 4 rad/s
Express your answer to three significant figures and include the appropriate units.
Enter positive value if the angular momentum is clockwise and negative value if the
angular momentum is counterclockwise.
HG =
Submit
Part B
НА
Value kg m²
m²/s
Request Answer
?
Determine the angular momentum of the 100-kg disk shown in (Figure 1) about point
arrow_forward
Which of the following is not equal to the unit of energy?
a.) J
b.) Nm
c.) kg*m^2/s^2
d.) W/s
In the derived equation for orbital period in the Law of Harmony, which of the following physical quantities is not included?
a.) п (pi)
b.) G
c.) r
d.) N
arrow_forward
Constants I Periodic Table
A particle of mass 1.50 kg is moving with velocity
v = (7.6î + 6.0§) m/s.
Part A
Find the angular momentum L relative to the origin when the particle is at i = (2.9j + 4.6k)
m.
Enter your answers in indicated order separated by commas. Express your answer using two significant figures.
Πνα ΑΣφ
Lx, Ly, L, :
kg · m² /s
%3D
Submit
Request Answer
Part B
At position r a force of F
4.6 Ni is applied to the particle. Find the torque relative to the origin.
Enter your answers in indicated order separated by commas. Express your answer using two significant figures.
ΑΣφ
?
Tx, Ty, Tz =
m· N
arrow_forward
< 8 of 18
Exercise 13.35
an Review I Constants
A thin spherical shell has radius rA = 3.00 m and mass
mA = 35.0 kg. It is concentric with a second thin spherical shell
that has radius TB =7.00 m and mass mg = 60.0 kg
Part A
What is the net gravitational force that the two shells exert on a point mass of 0.0200 kg that is 2.00 m from the common center of the two shells (inside both
shells)?
Express your answer with the appropriate units.
HÀ
?
F=
Value
Units
Submit
Request Answer
• Part B
What is the net gravitational force that the two shells exert on a point mass of 0.0200 kg that is 5.00 m from the common center of the two shells (in the space
between the two shells)?
Express your answer with the appropriate units.
HÀ
F = Value
Units
Submit
Request Answer
• Part C
What is the net gravitational force that the two shells exert on a point mass of 0.0200 kg that is 8.00 m from the common center of the two shells (outside both
ahelle2
MacBook Air
DII
80
888
F10
F11
F12
F7
esc
F3
F4
F5
F6…
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Jogger 1 in the figure(Figure 1) has a mass of 70.3 kg and runs in a straight line with a speed of 3.35 m/s.
What is the magnitude of the jogger's linear momentum?
What is the magnitude of the jogger's angular momentum with respect to the origin, O?
arrow_forward
At the instant shown in, ball B is rolling along the slot in the
disk with a velocity of 550 mm/s and an acceleration of
800 mm/s², both measured relative to the disk and
directed away from O. At the same instant the disk has the
angular velocity and angular acceleration shown. (Figure 1)
Figure
- 0.8 m
B
Z
| @ = 6 rad/s
a = 3 rad/s²
0.4 m
1 of 1
Part A
Determine the x, y, and z components of the velocity of the ball at this instant using scalar notation.
Express your answers using three significant figures separated by commas.
(VB)z, (UB)y, (UB) z =
Submit Request Answer
Part B
ΓΕΑΣΦΗ 11
(ap), (aв)y, (aв) z =
vec
Determine the x, y, and z components of the acceleration of the ball at this instant using scalar notation.
Express your answers using three significant figures separated by commas.
VAΣo↓ vec
ΑΣΦ
Submit Request Answer
?
m/s
?
m/s²
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A thin light string is wrapped around the outer rim of a uniform hollow cylinder of mass 4.75 kgkg having inner and outer radii as shown in the figure (Figure 1). The cylinder is then released from rest.
a.)
How far must the cylinder fall before its center is moving at 6.78 m/sm/s?
Express your answer in meters.
b.)
If you just dropped this cylinder without any string, how fast would its center be moving when it had fallen the distance in part A?
Express your answer in meters per second.
arrow_forward
1.In the picture a roller coaster car with the mass of 740kg rolls through point a with a speed of 17m/s. what is the force (in N) upward from the track at point a. 2. What is the maximum speed (in m/s) that a car with a mass of 620kg can have at point b in order for its weight to hold it to the track?
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SEE MORE QUESTIONS
Recommended textbooks for you
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ISBN:9780534408961
Author:Stephen T. Thornton, Jerry B. Marion
Publisher:Cengage Learning
Related Questions
- 3 edugen.wileyplus.com/edugen/lti/main.uni IS Fundamentals of Physics, 11th Edition, Custom WileyPLUS Course for West Help | System Announcements PRINTER VERSION BACK NEXT Chapter 10, Problem 043 Your answer is partially correct. Try again. The uniform solid block in the figure has mass 30.1 kg and edge lengths a = 0.836 m, b = 1.34 m, and c =0.0995 m. Calculate its rotational inertia about an axis through one corner and perpendicular to the large faces. Rotation axisarrow_forwardThe 29-1b rectangular plate is at rest on a smooth horizontal floor. It is given the horizontal impulses as shown in (Figure 1). Assume I = 20 lb. s. Figure 0.5 ft 5 lb.s 60%-0.5 ft- 2 ft- I ft 1 of 1 Part A Determine its angular velocity. Express your answer in radians per second to three significant figures. VE ΑΣΦ. 11 w=119 Submit Previous Answers Request Answer Part B vec X Incorrect; Try Again; 3 attempts remaining VG = 22.2 ft/s ? Determine the magnitude of the velocity of the mass center. Express your answer in feet per second to three significant figures. rad/sarrow_forwardAngular Collisions How much thermal energy is created in the process of disk 1 falling on disk 2 such that they reach a common final angular velocity? You do not need to worry about the gravitational potential energy because the initial separation of the disks is small.arrow_forward
- Activity 3 - Practice Problems Solve the following problems with complete solutions. 1. The giant sequoia General Sherman in California has a mass of about 2.00 6 10° kg, making it the most massive tree in the world. Its height of 83.0 m is also impressive. Imagine a uniform bar with the same mass and length as the tree. If this bar is rotated about an axis that is perpendicular to and passes through the bar's midpoint, how large an angular acceleration would result from a torque of 4.60 10' N•m? (Note: Assume the bar is thin.) 2. A 43.0 kg wheel, essentially a thin hoop of radius 1.50 m, is rotating at 380 revs/min. It must be brought smoothly to a stop in 20.0 s. Calculate the constant torque on the wheel. OF PAS LUNGSarrow_forwardSPO15: TUTORIAL CHAPTER 6 Subjective Questions 1. A 200g of mass is moving with uniform angular velocity in a circle of radius 80 cm on a smooth horizontal surface. If the mass completes 10 revolutions in one second, calculate: a) Angular specd in rad s. JAnswer : 62.83 radsI b) Lincar speed around the circular path. JAnswer : 50.26 ms') 2. A particle is moving on a circular path of a diameter 1.0 m at a constant speed of 10 ms. Find the time taken to complete 20 revolutions. [Answer : 6.28 s] 3. What is the centripetal acceleration of a particle at a constant speed of 2.5 ms' which rotates at 3 000 revolutions per minute? [Answer: 785.4 ms 4. The astronaut orbiting the Earth is preparing to dock with Westar VI satellite. The satellite is in a circular orbit 600 km above the Earth's surface, where the free fall acceleration (centripetal acceleration) is 8.21 m s2. Take the radius of the Earth as 6400 km. Determine a) The speed of the satellite. [Answer : 7580.9 ms b) The time interval…arrow_forward4. In the figure shown below, the moment of a certain force F is 240 ft-lb clockwise about O and 130 ft-lb counterclockwise about B. If its moment about A is zero, determine the force. A B 5. In the figure chown above (problem 4) a force P intersects the X-axis at 4 ft to the right of O. If its moment about A is 180 ft-lb counterclockwise and its moment about B is 60 ft-lb clockwise, detemine its y-intercept.arrow_forward
- The irregularly-shaped object in the figure to the right is rotated about the z -axis (which passes through its center of mass) at some angular speed w Later it is rotated about the z' -axis with the same angular speed w Compare the kinetic energy of the object when rotated about the z axis with its kinetic CM energy when rotated about z' axis. Select a choice from below and explain your answer clearly! z' axis than it does when rotated about a) The object has more kinetic energy when rotated about the the z axis. b) The object has less kinetic energy when rotated about the z' axis than it does when rotated about the z axis. c) The object has the same kinetic energy when rotated about the z' axis as it does when rotated about the z axis.arrow_forward5)Suppose a 6.0×1010 kg meteorite struck the Earth at the equator with a speed 2.5×104 m/s, as shown in (Figure 1) and remained stuck. Part A By what factor would this affect the rotational frequency of the Earth (1rev/day)? Express your answer using two significant figures. Δω/ω=?arrow_forwardTHI A mana KI SHAT ProhEALT ms.microsoft.com/_#/pdf/viewer/teams/https:-2F-2Fhinducollegedelhi.sharepoint.com-2Fsites-2FB.Sc.HPhysicsadmission2021-24copy-2F... Q Search PRACTICE PROBLEMS A quadrilateral ABCD has masses 1,2,3 and 4 units lócated at its vertices A(-1,-2, 2), B(3,2,-1), C(1,-2,4) and D(3,1,2). Find the coordinates of the C.M. [(2,0,2)] 2. Three particles of masses 2,1,3 respectively have position vectors = 5tî- 2t2j + (3t – 2)k , 2= (2t – 3)î + (12 – 5t²)ĵ + (4 + 6t – 3t3)k, 3 = (2t – 1)î – (t2 + 2)î – t3k, where t is the time. Find (a) the velocity of C.M. at time t=1 and (b) the total linear momentum of the system at time t=1. [(a) 3î – 4ĵ – k, (b) 181- 12j- 6k.] 1. Find the impulse developed by a force given by F = 4tî + (6t2 – 2)ĵ + 12k from t=0 to t=2. [8î + 12ĵ + 24k] 3. 4. A particle of unit mass moves in a force field given by F = (3t² – 4t)î + (12t – 6)î + (6t – 12t²)k wheret is the time. a) Find the change in momentum of the particle from t=1 to t=2. [î + 12ĵ –…arrow_forward
- Please name your file as your Studentnumber for example: 180108012 **** Q1. (a) A bug moves with constant speed v along a radius r of a disk rotating with constant angular velocity o rad/s clockwise. What is the absolute velocity and acceleration of the bug as it reaches the rim of the disk? (b) A bug moves with constant speed v along the circumference of a disk of radius r. The disk rotates in the opposite direction with constant angular velocity w rad/s. What is the absolute velocity and acceleration of the bug? ******* ** **arrow_forwardThe pipe assembly is subjected to the force of F = {550 i +800 j- 400 k) N. (Figure 1) Figure 0.5 m 0,4 m 0.3 m C 0.3 m C 1 of 1 Part A Determine the x, y, and z components of the moment of this force about point B. Express your answers using three significant figures separated by commas. M₂, My, M₂ = Submit Provide Feedback AΣo↓ vec Request Answer ? N.m Next >arrow_forwardFigure 2 m 'G @ 1 of 4 O No slipping Part A Determine the angular momentum of the 100-kg disk shown in (Figure 1) about point G, measured clockwise. Suppose that w = 4 rad/s Express your answer to three significant figures and include the appropriate units. Enter positive value if the angular momentum is clockwise and negative value if the angular momentum is counterclockwise. HG = Submit Part B НА Value kg m² m²/s Request Answer ? Determine the angular momentum of the 100-kg disk shown in (Figure 1) about pointarrow_forward
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