QUESTION 3 [12 MARKS Figure 3 shows a balanced Y-Y connection. It has a positive abe sequence. Given, Van = 240 sin(wt + 50°) V, 2 = 5+5j, and 2y = 15 + 15j. Find the following i) Total complex power at the source. 6109.2 L=135°VA ii) Total complex power at the load. 4581-72_450VA iii) Total complex power at the line. 1827 2450 VA iv) Line voltage. V 45.6 21-10V [12 Marks CO2, PO2, C3) N a V Z Z...
2. T 6 ± 0.3 s and y = 3.2 ±0.2 s2. Yu wO values were measured, T-4 then need to calculate the quantity, Report α with the correct associated uncertainty.
02 Obtain the transfer function Y(s)yU(s) of the system shown in Figure. The vertical motion u at point P is the input. This system is a simplified version of an automobile or motorcycle suspension system. (In the figure mi and ki represent the wheel mass and tire stiffness, respectively.) Assume that the displacements x and y are measured from their respective equilibrium positions in the absence of the input u. Use Newton second law to derive the movement equations.
please do only 5 and 7
PART II. Manually solve each of these diagonal systems. 5. Y'(x)=10-5 6, Y'(x)=| 0-5 0 |Yu), Y(0)=| 0-2 3 1 -1 0 Y(0)=| 0-4 3 0 0-2 7. Y'(x)=10-7 |Y(x), 0 0 0 3
PART II. Manually solve each of these diagonal systems. 5. Y'(x)=10-5 6, Y'(x)=| 0-5 0 |Yu), Y(0)=| 0-2 3 1 -1 0 Y(0)=| 0-4 3 0 0-2 7. Y'(x)=10-7 |Y(x), 0 0 0 3
Question 5. If y = (41, 42, 43, yu)' is N4(u, L), where [1 0 0 2 jo 0 0 0 0 0 3 -4 0 1 0 -41 6 Which variables are independent?
Given: A schematic of a quarter car model and parameters. X= input yu= unsprung weight (tire + etc.) position y, sprung weight (body) position tire damping c,= suspension damping k tire stiffness k, spring stiffness ys Ms C ks Yu Mu Figure 1. Schematic of a quarter car model Tasks: Determine any potential non-linear behavior exists for any of the components. Give a brief description of the scenario where non-linearity can occur. Produce a linearized model (i.e. assume a non-linear...
Problem #S) A 1.8 G㎐ plane wave is propagating through salt-water (j.-I,い1, o-06 sm). Determine the propagation constant (in rectangular form) as well as the velocity of propagation for the wave in the water. Do NOT assume that this is a good conductor.
4. [Transformer - 15 points) A 50-kVA, 13,800/208-V, A-Y distribution transformer has an equivalent resistance of 3 percent and a reactance of 9 percent per unit. (a) What is the transformer's phase impedance referred to the high-voltage side? (b) Calculate this transformer's voltage regulation at full load and 0.9 PF leading.
Can someone help me pleases
Suppose that X- (Xi, X2,.., Xn) and Y - (Y,Y2,..., Ym) are random samples from continuous distributions F and G, respectively. Wilcoxon's two-sample test statistic W -W(X,Y) is defined to be Ri where Ri is the rank of Y in the combined sample. 1, Y2,.. . , Ym) are random samples from otherw . Baed on abe stakment, show that bbtain th mean anl varians
Problem 2. Suppose the population has six units: U={1,2,3,4,5,6} and samples of size 3 could be chosen from this population. For purposes of studying sampling distribution, assume that all population values are known y1 92 , y2 = 108, y3 = 154, y4 = 133, y5 = 190, y6 = 175 We are interested in yu, the population mean. One sampling plan is proposed. Sample, S (1,3,5 {1,4,6 {2,3,6 (2,4,5 P(S) Sample Number 1 0.25 2 0.2 3 0.2 0.35...