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Using Gauss elimination, solve the following linear algebraic equations:
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- D. Find h22. Express your answer in millisiemens to three significant figures. Enter your answer in rectangular form.arrow_forwardQUESTION 12 Consider the complex numbers Z3 and Z4 as defined below. Z3 2290 Z= 42 – 90° Compute Z4/Z3 and specify its angle in the box below in units of degrees. DO NOT ENTER UNITS IN THE BOX BELOW.arrow_forwardWhen the number of poles is equal to the number of zeroes, how many branches of root locus tends towards infinity? OA Equal to number of zeroes OB.O Oc1 OD.2arrow_forward
- A Moving to another question will save this response. Question 11 Divergence operation results will always Scalar Non of choices Vector Scalar or Vector A Moving to another question will save this response.arrow_forwardKirchhoff’s Law problem how do I solve this problem. Please answer with explanations for every step.arrow_forwardConsidering the equation x³ - x - 7 = 0, perform 5 iterations of bisection having the initial values of a = 2 and b = 3. What is the value of the 3rd root approximation? O 2.125 O 2.235 O 2.115 O 2.225arrow_forward
- PROBLEM NUMBER ONE: The closed-loop transfer function of a negative unity feedback system is given by S³+1 T(s) = 254 + s² + 2s Determine the systems stability using the Routh Hurwitz Criterion for Stability. Depending on the case, use the following required method: Case 1: Apply the usual procedure of the Routh array. Case 2: Apply the Reciprocal of Roots and Reverse Coefficients Case 3: Apply Auxiliary Polynomialarrow_forwardSolve it with kirchhoff laws , pleasearrow_forwardThe vertical asymptote of the following ... function is 4x2 + 20x + 24 f(x) = x + 3 The answer is not mentioned X=-2 No vertical asymptote X=-3arrow_forward
- Find I by super position methodarrow_forwardPlot the following functions on the same figure for x values from - to л, (selecting spacing 0.01), with subdivide a figure window into three rows and one column. yl = sin (x) y2 = sin (2x) y3 = sin (3x)arrow_forwardFind a non zero unit vecor ôî that is orthogonal to u1= (1,2,1) and Uz= (2,5,4) in R³.arrow_forward
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