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1 purposein this lab you will investigate the properties of orthogonal functions and the fourier series this is a long
generate and plot the following1 a histogram for gaussian normal random variable x1 with zero-mean and unit variance
q1 a metallic rectangular rod 15m long40mm wide and 25mm thick is subjected to axial tensile load of 120knelongation of
1 find the inverse laplace transform of the followinga fs 2s 5s2 5s 6b fs 10s 1s2 4s 3c fs 10s 1s2 4s 82
problem a bernoulli 21 distributed signal x is transmitted over an additive noise channel with the ternary valued
problem 1 concrete specificationsa friend recently had some concrete poured as part of an outdoor patio area after
1 evaluate the following integral2 draw the complex spectrum both magnitude and phase for the following signalsa xt 10
q1 use newtons 2nd law to derive the equations of motion for the system shown in figure 1 where the solid uniform
1 triangular coordinates and special elementconstruct the shape functions n2 and n5 for the special triangular element
objectivelearn to pass parameters and write a simple recursive subroutinebackgroundin the previous lab you were
1 the stationary heat-conduction problem is governed by poissons equation in 2d cartesian coordinatesconsider the
problem 1 let the original symbol duration t be 01msec and the number of subcarrier is 16 k015 guard time tg for cyclic
matlab programs need to be explained through comment linesa- use matlab to generate uniform exponential rayleigh and
problem 1a velocity field is given byfind the velocity and acceleration at point 111 at time t 1 second write the
1 determine the autocorrelation function rxxt for the continuous-time random process xt that has the power spectrum
1 using composite trapezoidal and simpsons 13 rule approximateobtain your results for n 2 4 6 40 panels for each case
electric power and machinesa three-phase 60 hz 8 pole 40 mva 14 kv synchronous generator has negligible armature
show all your work1 - find the laplace transform of the following functions use tableaft 6bft 4tcvt 8 sin 4tdvt 6
problem a sector with central angle theta is cut from a circle of radius r 6 inches see figure and the edges of the
problem a light is located over the center of circular table of diameter d 8 feet see figure find the height h of the
problem consider the curve defined by the equation x4 y4 4xy 52a find all points on the curve at which the tangent
1nbsp determine the interior closure and boundary of each setanbspnbsp the filled-in ellipse in r2 r x y x2 3y2 lt
gravel is being dumped from a conveyor belt at a rate of 30 cubic feet per minute it form a pile in the shape of a
problem 1 consider the circle defined by x2 y2 25i find the equations of the tangent lines to the circle where x 4ii
evaluate the following indefinite integrals1anbspintx3 dx1b intxex dxnbspnbsp apply integration by parts1c intx2ex