Q6 Let's consider a fixed supported beam subjected to a triangular distributed load as shown in the figure below. The equation of thebending moment(0 ≤ x ≤ 1m) is given by:XSelect one:OM (x) = -25 X³ + 300 X-400 (N.m)1mOM(x) = -25 X³ ++75 X-50 (N.m)OM (x) = -66.7 X³ + 200 X-133.3 (N.m)O M(x) = -8.3 X³ + 100 X-133.3 (N.m)O M(x)=-41.7 X³ + 500 X-666.7 (N.m)150 N/m

Introduction: The beam is a structural member which is used to carry axial load, transverse load,…

Let's consider a fixed supported beam subjected to a triangular distributed load as shown in the figure below. The equation of the bending moment(0 ≤ x ≤ 1m) is given by: X 1m Select one: OM (x) = -25 X³ + 300 X-400 (N.m) OM (x) = -25 X³ + 75 X-50 (N.m) OM (x) = -66.7 X³ + 200 X-133.3 (N.m) OM (x) = -8.3 X³ + 100 X-133.3 (N.m) M (x)=-41.7 X³ + 500 X-666.7 (N.m) 150 N/m

Let's consider a fixed supported beam subjected to a triangular distributed load as shown in the figure below. The equation of the bending moment(0 ≤ x ≤ 1m) is given by: X 1m Select one: OM (x) = -25 X³ + 300 X-400 (N.m) OM (x) = -25 X³ + 75 X-50 (N.m) OM (x) = -66.7 X³ + 200 X-133.3 (N.m) OM (x) = -8.3 X³ + 100 X-133.3 (N.m) M (x)=-41.7 X³ + 500 X-666.7 (N.m) 150 N/m

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

4 and 5 pleeeeeaseeee
n1=969
54. PLEASE ANSWER ASAP
Answer the problem 1
(b) Find the natural frequencies and mode shapes. (c) Calculate the natural frequencies and mode shapes with m₁ = m2 = 2 kg and k₁ = k2 = 3000 N/m. You can just use the formula you obtained in (b).
Solve 5,6
Show the complete solution that the angle is equal to 72.3°.
answer d
P1 Answer 2