URGENT, please be as neat as possible and make sure to use/explain concepts and equations being used for correct solution. Thank you again and do not copy solutions from Coursehero/Chheegg please. I really need the correct! solution for this



![Again, from (i). EI dy - G + + dx P 2 X2+)+(x-25 23 (*-10-1) 533] * {2+{z-+ (x-74) + - +(2-1-)3) L * Ely = C2 + ax سا (ii) @x](http://img.homeworklib.com/questions/21f86e00-27b1-11eb-8dea-e5947fa45e83.png?x-oss-process=image/resize,w_560)

URGENT, please be as neat as possible and make sure to use/explain concepts and equations being...
urgent only part b needs ti be solved please make sure it is
correct
Consider the two-port network shown with n=8, R = 712 and 2F. 100% a. Determine the hybrid [h) and impedance (2) parameters (as functions of s; hint each hybrid parameter is a first order transfer function) - + Reset 1:n ANAO 2. R 2 th (4*10^68)- 10^6)4/ (4-1046y8X1 11(7000 + (32" ] 12 (10^674/S (10^67(2) (2) = L (10674/ 7000 + (32 10 2 b. For...
P10.035 (Multistep) For the beam and loading shown, use discontinuity functions to compute (a) the deflection of the beam at A and (b) the deflection of the beam at C. Assume a constant value of EI 26000 kN m for the beam. Also, assume P-31 kN, W 23 kN/m, wc -62 kN/m, a -2.1 m, b-3.7 m, and c1.3m WB *Part 1 Calculate the reaction forces B, and D acting on the beam. Positive values for the reactions are indicated...
Using equation 3 please find the deflection value with the
variables given. Be careful with units please.
P= 10.07 Newtons
L= 953.35 mm
x= 868.363 mm
E= 72.4 GPa
Iy= 5926.62 mm^4
The maximum deflection, WMAX of the cantilever beam occurs at the free end. The magnitude of the deflection may be derived by solving the differential equation: d'w M,(x) P (L-x) eq. 1 dr EI EI where E and Iy are the modulus of elasticity and moment of inertia...
For the beam shown, assume that ET-130 ,000 kip-ft2, P = 80 kips, and w = 4.5 kips/ft. Use discontinuity functions to determine (a) the reactions at A, C, and D (b) the beam deflection at B Assume LAB = LBC = 9.0 ft, LCD = 18.0 ft. AB CD Sum the forces in the y direction to find an expression that includes the reaction forces Ay, Cy, and Dy acting on the beam. Positive values for the reactions are...
please use the matlab to solve the task 2, thanks!
Figure shows a simple uniform beam of the length L, constant mass per unit length m, and constant bending stiffness El. The beam is initially held at rest and then is dropped from the horizontal position from the height y-H. When it reaches the level y 0, it collides with the obstacles A and B at x-0 and x-a, which both automatically lock as pins on the beam's matching points...
Please be as clear as possible, needs work and theorems
explained/noted. No excel please, urgent thanks
Textbook - Applied Statistics and Probability for Engineers by
Montgomery, 6th Edition
PART 1. For each of the following statements, circle the letter “T” if it is true, and “F” if it is false. TF If events A and B are mutually exclusive, they must be independent. т F P[A B C] P[CB] P[B] = P[CAB] P[AB] P[B]. T F If the 95% confidence...
PLEASE SHOW ALL WORKING. MAKE SURE ITS NEAT PLEASE. WILL GIVE
GOOD RATINGS IF EVERYTHING MAKES SENSE AND IN GOOD SHAPE
02 A 3-point bend test is performed on a rectangular beam of steel as shown in figure Q2. Equation Q2.1 shows how the vertical displacement () varies with position along the beam (x). Equation Q2.2 indicates how the second moment of inertia depends on the breadth (b) and height (h) of the rectangular cross-section. Eq.2.1 bh 12 Eq.2.2 Using...
I AM REALLY STRUGGLING ON THIS
PROBLEM PLEASE HELP ME CORRECT AND NEAT WORK IS MUCH APPRECIATED
THANKS
(1 point) Consider the linear system 3'=[} }); a. Find the eigenvalues and eigenvectors for the coefficient matrix. EL and 12 = b. Find the real-valued solution to the initial value problem y! 3yı + 2y2, -5yı - 3y2, yı(O) = 5, y2(0) = -5. Use t as the independent variable in your answers. yi(t) = y2(t) =
Q2) Please show all working out neatly. If the answer is neat
and correct I will upvote. Thanks! :)
2. Prove (without using Theorem 2.5) that if A and B are symmetric matrices, A + B is idempotent and AB = BA = 0, then both A and B are idempotent. (Hint: Use Theorem 2.4. Then derive two relations between the diagonalisations of A and B.) Theorem 2.4 Let A1, A2, ..., Am be a collection of symmetric k x...
I AM STRUGGLING HEAVILY ON THIS PROBLEM
PLEASE HELP ME WITH THE CORRECT ANSWERS AND NEAT WORK
AND PLEASE ANSWER ALL ANSWER BOXES PLEASE PLEASE AND THANK
YOU
(1 point) Consider the linear system 3-1_3__3]; a. Find the eigenvalues and eigenvectors for the coefficient matrix. Vi = and 12 = -- b. Find the real-valued solution to the initial value problem (y 3yı + 2y2, -5yı - 3y2, yı (0) = 5, y2O) = -5. را Use t as the...