Using Gauss elimination, solve the following linear algebraic equations:
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- Solve the following operations. (Final answer must be in polar form.)arrow_forwardHello. I am confused which route to take for this problem. I could break it into parts, but do I put it into its odd and even functions for symmetry? Could you guide me through this problem? Thank you for your help.arrow_forwardX= 1 PLEASE ANSWER QUICKLYarrow_forward
- Reply as soon as posible 1) What is the equation of node v1, node v2 and node v3? Formatanswer: (A)v1 + (B)v2 + (C)v3 = D, where A, B and C are complex numbers in rectangular format and D is a number complex in polar format. In both cases rounded to two decimal places.arrow_forwardIf A = 3a, – ay – az B = -2ax + 4ay – 3a, C = @x +2ay – az find: | | Match each item to a choice: unit vector parallel to 3A-2B+4C |A+B+C[ 2A-B+3C |3A-2B+4C| Choices: # 11ax - 2az # 2ax - Ay # 17.2916 # 36 : -11 # 7.3485 0.9831a 0.1735a, – 0.0578c # 22361 - |arrow_forwardIf r1 = 2a, – ay + az r2 = ax +3ay – 2az r3 = -2a + ay – 3a, and r4 = 30g + 2ay + 5az find scalars a, b and c such that "4 = ari + br2+ cr3 Match each item to a choice: C a Choices: : -2 : -3 E -1arrow_forward
- Q1. For the system shown below T(s)= s5+10s4+45s3+90s2+164s+200 = 0 a. Complete the table Number of poles in RHS Number of poles Number of poles in in LHS jw b. Do you have special case in this question or not? c. Decide the stabilityarrow_forwardHello, I am confused on this question, the answer is attached as well but I am having difficulty with converting the complex numbers and the reasoning behind these steps. Thanks.arrow_forwardContinued Fraction Stability Criterion Determine if the following represent a stable or unstable system: (b) s5 + 6s4 + 10s² + 5s + 24 -Q(6)arrow_forward
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