Show all work please If two loads are applied to a cantilever beam as shown in...
If two loads are applied to a cantilever beam as shown in the accompanying drawing, the bending moment at 0 due to the loads is2 Ху a2 0 (a) Suppose that x, and x2 are independent rv's with means 5 and 10 kips, respectively, and standard deviations 1.3 and 2.6 kip, respectively. If a17 ft and a214 ft, what is the expected bending moment and what is the standard deviation of the bending moment? (Round your standard deviation to three...
If two loads are applied to a beam as shown in the a The weight If the weight of the beam is random, the of the beam itself contributes to the bending moment. Assume that the beam is of unitorm thickness and density so that the resulting load is uniformly distributed on the beam. load from the weight is aso random; denote this load by W (kip-t). the fixed loads X, and X2 are independent rv's with means 4 and...
1. (28 pts) A cantilever beam is subjected to the loads as shown in the figure. Va) Draw a free-body diagram and determine the supports at point 0. b) Draw shear and moment diagrams and find the values at key points (i.e. x = 0, 6 and 10 ft). If possible, please show your calculations. c) Find shear force V(x) and bending moment M(x) for () <x<6 ft. 12 10 kip 2 kip/ft skip سے 40 kip.lt 611 4 11...
Answers entered are both incorrect, please show all work, thanks. 106 psi For the cantilever beam and load ng shown, determine the slope and deflection at pont Take w = 6 k ft and E= 29 Round the final answers to three decimal places 2.0 in I kip 4.0 in 2 ft 3 ft The slope at point B is 18.855x 10-3 rad The deflection at point B is 0.039 in
Please show all work X, be a random sample from the distribution with the probability density function Let A0 and let X, X2, f(x; A) 24xe, x>0. a. Find E(X), where k> -8. Enter a formula below. Use* for multiplication, for divison, ^ for power, lam for A, Gamma for the r function, and pi for the mathematical constant . For example, lam k*Gamma(k/2)/pi means Akr(k/2)/T Ax2 or u =x2. Hint 1: Consider u -e"du Hint 2: I'(a) a 0...