The 3.0 kg pendulum with mass center G is pivoted at A to the ficed support CA. It has a radius o gyration of 425 mm about O-O and swings through an amplitude 0 = 60°. For the instant when th pendulum is in the extreme position, calculate the moments Mx, M, and M, applied by the bas support to the column at C. (Mx = -5.64NM, M, = 1.976NM) y

The 3.0 kg pendulum with mass center G is pivoted at A to the ficed support CA. It has a radius o gyration of 425 mm about O-O and swings through an amplitude 0 = 60°. For the instant when th pendulum is in the extreme position, calculate the moments Mx, M, and M, applied by the bas support to the column at C. (Mx = -5.64NM, M, = 1.976NM) y

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

See similar textbooks

Similar questions

The 3.0 kg pendulum with mass center G is pivoted at A to the ficed support CA. It has a radius of gyration of 425 mm about O-0 and swings through an amplitude 0 pendulum is in the extreme position, calculate the moments Mx, M, and M, applied by the base support to the column at C. (M, = -5.64NM, M, = 1.976NM) 60°. For the instant when the 200 mm 400 mm 500 mm
5. Find the expression for the motion of mass B as a function of the bar angle (theta). Plot the displacement of member B with respect to the angle of the member for r=1m. B
if mass (m)=345kg radius of gyration kG = 0.54 m θ= 200 degree Tmin=1523 N assuming no slipping 1) Find aG, α, the value of the friction force (f) and the normal reaction force on the spool by the ground if T = 0.5 Tmin.
The wheel is attached to the spring. The mass of the wheel is m=20 kg. The radius of the wheel is 0.6m. The radius of gyration ke=0.4 m. The spring's unstretched length is Lo=1.0 m. The stiffness coefficient of the spring is k=2.0 N/m. The wheel is released from rest at the state 1 when the angle between the spring and the vertical direction is 8-30°. The wheel rolls without slipping and passes the position at the state 2 when the angle is 8=0°. The spring's length at the state 2 is L2=4 m. (3) The stretched spring length of the spring at the state 1 is_ places) 2₂ State 2 7717 State 1 _(m) (two decimal
The radius of the pulley is of inertia is I = 0.1 kg-m2. R = 100 mm The mass stant is k = 135 N/m. m = 5 kg. and its moment The spring conThe system is released from rest with the spring unstretched. What maximum distance does the mass fall before rebounding?
The wheel is attached to the spring. The mass of the wheel is m=20 kg. The radius of the wheel is 0.6m. The radius of gyration ke=0.4 m. The spring's unstretched length is Lo=1.0 m. The stiffness coefficient of the spring is k-2.0 N/m. The wheel is released from rest at the state 1 when the angle between the spring and the vertical direction is 8-30°. The wheel rolls without slipping and passes the position at the state 2 when the angle is 8=0°. The spring's length at the state 2 is L2=4 m. (6) The elastic potential energy the state 2 is HILAI L₂ # State 2 ZG State 1 (N-m) (two decimal places)
The mass of the bar shown is m = 4 kg and its length is I = 1.2 m. The spring constant is K = 180 N/m. If the bar is released from rest at position = 10°, what is its angular velocity when it has fallen to e 20°? =
Your answer is partially correct. The mass of the system shown is released from rest at xo = 7.5 in. when t = 0. Determine the displacement x at t = 0.41 sec if (a) c = 6.8 Ib-sec/ft and (b) c = 10.9 lb-sec/ft. Assume W = 32.2 lb, k = 11.56 lb/ft. W Answers: k (a) If c = 6.8 lb-sec/ft and t = 0.41 sec: X = (b) If c = 10.9 lb-sec/ft and t = 0.41 sec: X = 4.45 i 10.9 in. in.
The static equilibrium position of a massless rigid bar, hinged at point O and connected with springs k1 = k and k2 = 2k, as shown. Considering a small angular displacement e of the rigid bar about the point O, determine the equivalent spring constant associated with the restoring moment.
The wheel is attached to the spring. The mass of the wheel is m=20 kg. The radius of the wheel is 0.6m. The radius of gyration KG=0.4 m. The spring's unstretched length is Lo=1.0 m. The stiffness coefficient of the spring is k=2.0 N/m. The wheel is released from rest at the state 1 when the angle between the spring and the vertical direction is 8-30°. The wheel rolls without slipping and passes the position at the state 2 when the angle is 8-0°. The spring's length at the state 2 is L2=4 m. (2) If the mass center G is set as the origin (datum), the gravitational potential energy at the state 2 is (two decimal places) HILAI ܪܐ 717 State 2 State 1
The wheel is attached to the spring. The mass of the wheel is m=20 kg. The radius of the wheel is 0.6m. The radius of gyration KG=0.4 m. The spring's unstretched length is Lo=1.0 m. The stiffness coefficient of the spring is k=2.0 N/m. The wheel is released from rest at the state 1 when the angle between the spring and the vertical direction is 8-30°. The wheel rolls without slipping and passes the position at the state 2 when the angle is 8-0°. The spring's length at the state 2 is L2=4 m. (5) The stretched spring length of the spring at the state 2 is_ places) HULK ܪܐ TG नेता State 2 State 1 _(m) (two decimal
The wheel is attached to the spring. The mass of the wheel is m=20 kg. The radius of the wheel is 0.6m. The radius of gyration KG=0.4 m. The spring's unstretched length is Lo=1.0 m. The stiffness coefficient of the spring is k=2.0 N/m. The wheel is released from rest at the state 1 when the angle between the spring and the vertical direction is 8-30°. The wheel rolls without slipping and passes the position at the state 2 when the angle is 8=0°. The spring's length at the state 2 is L2=4 m. (11) The angular velocity at the state 2?_ _(rad/s) (two decimal places) 111441 L₂ State 2 State 1