For each beam: a) draw a free body diagram and write down the summation of forces in the y-direction and summation of moments about a point (any point you want to pick that is convenient) b) indicate if the beam is statically determinate or statically indeterminate c) determine if matching boundary conditions (BC's) are required and how many segments there are in the beam (i.e. how many individual moment equations are required to described the internal moment of the beam) d) write down the support boundary conditions of the beam e) if matching boundary conditions are required, write them down f) determine the moment equation as a function of x for each segment of the beam g) integrate Elv" = M for each segment to first determine Elv' and then Elv (where v' is the slope equation and v is the deflection equation) while accounting for the necessary constants of integration h) apply the support BC's and, if appropriate, any apply any matching BC's. i) list the number of unknowns in your equations and label the equations from part h (and any statics equations) that would need to be used to find the support reactions and constants of integration

For each beam: a) draw a free body diagram and write down the summation of forces in the y-direction and summation of moments about a point (any point you want to pick that is convenient) b) indicate if the beam is statically determinate or statically indeterminate c) determine if matching boundary conditions (BC's) are required and how many segments there are in the beam (i.e. how many individual moment equations are required to described the internal moment of the beam) d) write down the support boundary conditions of the beam e) if matching boundary conditions are required, write them down f) determine the moment equation as a function of x for each segment of the beam g) integrate Elv" = M for each segment to first determine Elv' and then Elv (where v' is the slope equation and v is the deflection equation) while accounting for the necessary constants of integration h) apply the support BC's and, if appropriate, any apply any matching BC's. i) list the number of unknowns in your equations and label the equations from part h (and any statics equations) that would need to be used to find the support reactions and constants of integration

Automotive Technology: A Systems Approach (MindTap Course List)

6th Edition

ISBN:9781133612315

Author:Jack Erjavec, Rob Thompson

Publisher:Jack Erjavec, Rob Thompson

Chapter44: Four- And All-wheel Drive

Section: Chapter Questions

Problem 5RQ: What is the primary purpose of a transfer case?

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