Note: use g=10 m/s In your calculations I,R Two blocks with masses m, and m2 are connected by a light string passing over a pulley of radius R and moment of inertia I. The kinetic 1. friction coefficient between the boxes and inclined planes are respectively given by 1 and uz. The system starts from its rest position, and motion sets in the direction of mass m2. (a) Write an expression for the linear acceleration a as a function of the parameters m,, m2, H, Hz, R, I and inclination angles. (b) For the given system parameters: m1 (kg) m2(kg) 01(0) 02(*) I(kg.m²) R(m) 1.5 3.5 45 60 3.0 1.5 Fill in the following table for string tension forces and accelerations corresponding to the given two cases: - Case 1: Inclined planes with kinetic friction coefficients H1 = 0.2 and µz = 0.8. - Case 2: Frictionless planes and ignorable mass of the disk. Table 1: Problem 1 (Express your answer in three decimal places) a (m/s²) T(N) T2(N) a (rad/s²) Case-1 Case-2
Note: use g=10 m/s In your calculations I,R Two blocks with masses m, and m2 are connected by a light string passing over a pulley of radius R and moment of inertia I. The kinetic 1. friction coefficient between the boxes and inclined planes are respectively given by 1 and uz. The system starts from its rest position, and motion sets in the direction of mass m2. (a) Write an expression for the linear acceleration a as a function of the parameters m,, m2, H, Hz, R, I and inclination angles. (b) For the given system parameters: m1 (kg) m2(kg) 01(0) 02(*) I(kg.m²) R(m) 1.5 3.5 45 60 3.0 1.5 Fill in the following table for string tension forces and accelerations corresponding to the given two cases: - Case 1: Inclined planes with kinetic friction coefficients H1 = 0.2 and µz = 0.8. - Case 2: Frictionless planes and ignorable mass of the disk. Table 1: Problem 1 (Express your answer in three decimal places) a (m/s²) T(N) T2(N) a (rad/s²) Case-1 Case-2
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
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