*15-44. A toboggan having a mass of 10 kg starts from rest at A and carries a girl and boy having a mass of 40 kg and 45 kg, respectively. When the toboggan reaches the bottom of the slope at B, the boy is pushed off from the back with a Vblt horizontal velocity of v=2 m/s, measured relative to the toboggan. Determine the velocity of the toboggan afterwards. Neglect friction in the calculation. 3 m blt B Vt Prob. 15-44

*15-44. A toboggan having a mass of 10 kg starts from rest at A and carries a girl and boy having a mass of 40 kg and 45 kg, respectively. When the toboggan reaches the bottom of the slope at B, the boy is pushed off from the back with a Vblt horizontal velocity of v=2 m/s, measured relative to the toboggan. Determine the velocity of the toboggan afterwards. Neglect friction in the calculation. 3 m blt B Vt Prob. 15-44

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

i need the answer quickly
Machine Dynamics: In the mechanism in the figure; The 2nd limb in the horizontal position rotates with a constant angular velocity of 100 rad/s under the effect of external torque T12.Obtain the equations of change of axial internal force, shear force and bending moment in limb 3 due to inertia and bond forces at the specified position, ignoring frictions.(O2 joint point is the center of gravity of limb 2) "Detailed Solution Please"
1 ) Derive a free body diagram with spring-mass-damper elements for given system. QUESTION 2 ) Derive equation of motion for given system in terms of m, c, k.
Derivation of the Bernoulli’s equation based on Mechanical Energy Balance
Consider harmonic oscillator: a mass t suspended by a spring of spring constant k. Assaming no drag force acting upon the mass, write the differential equation of motion of the object and find its general solution
i need the answer quickly
Please fast
L W (1) (25pts) Find the description of the linear acceleration vector of the mass center of the segment (B) as functions of the distance (r), angular displacement (0), angular velocity (0), and angular acceleration (a). (2) (bonus: 5pts) Find the mass moment of inertia of the lower leg about the knee joint. Assume that the lower leg can be modeled as a cylinder. The length of the lower leg L is 30cm, and the diameter D is 4cm. The mass of the lower leg segment is 2kg. * This is a bonus problem - you learned how to calculate the mass moment of inertia in physics.
A helical spring has spring constant k. If the wire diameter, spring diameter and the number of coils are all doubled then the spring constant of the new spring becomes
For the simple pendulum shown in the figure, write the governing equation in s-domain. Assume small angles and linearize your model. Initial conditions are zero. Explain each step clearly. - 0(1) L, length m, mass
Dont use Ai. Physics
i need the answer quickly