control system Aşağıda matematiksel ifadesi verilen sistemin durum denklemleri bulunuz ve durum-uzay (vektör-matris)formunu yazınız. Find the state equations of the system whose mathematical expression is given below and write thestate-space (vector-matrix) form.d²y(t)2-d³y(t)dt³+3.dt²+5dy (1)+2y(t)=r(t)dt

The given equation is:2dt3d3y(t)+3dt2d2y(t)+5dtdy(t)+2y(t)=r(t)We aim to rewrite this in…

Answered: Aşağıda matematiksel ifadesi verilen…

Introductory Circuit Analysis (13th Edition)

13th Edition

ISBN:9780133923605

Author:Robert L. Boylestad

Publisher:Robert L. Boylestad

Chapter1: Introduction

Section: Chapter Questions

Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...

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Given vectors: Ā= αāx + āy +4āz B = - 3āx + ßāy − 6āz C = 5āx - 2y + yāz *** Determine a, p, and y such that the vectors are mutually orthogonal. Show the details of your work. Write your solution on a white typewriting paper, scan it in JPEG format and upload it to the space provided below.
Please check the right statement(s) ○ " ▼. Ď is a scalar 1) V x H is a scalar 1. Dis a vector OMVxH is a vector On VV is a vector Ovi) VV is a scalar
Question Completion Status: A Moving to another question will save this response. Quèstion 6 Consider the vectors A =4a,+2ka,ta, andB=a,+4a 8a, what value of k the two vectors A and B will be orthogonal ? 05 O 3.5 1.5 A Moving to another question will save this response. docx. . . اختبار الاقتصاد النه doCx. . . . اختبار الاقتصاد الته o. . . . اختبار الأقتصاد النه do. . . أحقتدار الاقتصاد النه P3 %23 % 4 6 Q R] S F G B S
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For each linear transformation below, state a basis for Ker(T), the Nullity of the transformation, and the Rank of the transformation. If you do not need a vector, then place zeros for all entries of that vector (for example, if you only need 2 vectors for the basis, then fill in the first two vectors and make all subsequent vectors have 0 for all boxes). la +16+lc 1) Let T 2a+3b+3c] -la+(-2)b+ (-2)c 3a+3b+3c i) A basis for Ker(T) would be: ii) The Nullity of T is: iii) The Rank of T is: [la+16+2c+2d 2) Let T(a + bx + cx² + dx³) = la+2b+1c+1d 2a+3b+4c+ 2d -la + (-3)b+ (-1)c+2d] i) A basis for Ker(T) would be: ii) The Nullity of T is: iii) The Rank of T is: T 3) Let T a b de C 3 la+(-1)6+1c+ (-1)d + 2e+4f 2a+(-1)b+4c+4d + 6e + 12f Oa+(-1)b+(-1)c+ (-4)d+ (-1)e + (-2) f 6a+(-3)b+11c + 10d + 18e + 34f i) A basis for Ker(T) would be: 1888 1889 1888 1888-1888)
Linear Algebra: kindly answer in Proper way step by step: Please solve it on emergency basis, less than ONe hour please: Mention name "Shahzad Ali" "F2019266015" on the top of the every page: Circuit is inside the image: Analyze the circuit given below to find the unknown currents i1,i2,i3,i4,i5and i6 by developing a system of linear equations. Then apply Gauss-Jordan elimination method to solve the developed system.
In class we showed that any complex number Z can be written in either of the following two forms: Z = X+jY Z = |Z| ej To go between these two forms, you can use the following relationships: |Z| = √X² +Y² Y X X = |Z| cos o Y = |Z| sino We also introduced one more quantity called the complex conjugate of Z, which is denoted Z*. To find the complex conjugate of Z, you simply reverse the sign in front of all the j's. So, for example, if: Z = X+jY= |Z| e¹ then: tan o = Z* = X-jY= |Z| e-j The complex conjugate is useful because it can be used to calculate |Z|, the magnitude of Z. Consider, for example, the following product: ZZ* = (x+jY) (X -jY) = x² + y² = |Z|². Alternatively, using the exponential form of Z: ZZ = (|Z|e¹) (|Z| e-jº) = |Z|². In both cases we get that ZZ* = |Z|².
Discuss Phasor algebra / complex number types (rectangular and polar) conversion complex algebra

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