3tu Samenvattingen, Aantekeningen en Examens

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Edexcel BTEC Levels 4 and 5 Higher Nationals specification in Computing and Systems Development | 2022 latest update
  • Edexcel BTEC Levels 4 and 5 Higher Nationals specification in Computing and Systems Development | 2022 latest update

  • Tentamen (uitwerkingen) • 343 pagina's • 2022
  • Edexcel BTEC Levels 4 and 5 Higher Nationals specification in Computing and Systems Development Contents Unit 1: Business Skills for e-Commerce 1 Unit 2: Computer Systems 7 Unit 3: Employability and Professional Development 15 Unit 4: Project Design Implementation and Evaluation 21 Unit 5: Emerging Technologies 25 Unit 6: Management in Information Technology 29 Unit 7: Research Skills 35 Unit 8: Management of Projects 41 Unit 9: Systems Analysis and Design 47 Unit 10: Human Computer...
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PVL3703TUTORIAL LETTER2023
  • PVL3703TUTORIAL LETTER2023

  • Tentamen (uitwerkingen) • 21 pagina's • 2023
  • contains workings explanations and solutions which are 100% sure
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Edexcel BTEC Levels 4 and 5 Higher Nationals specification in Computing and Systems Development || 2022 UPDATE
  • Edexcel BTEC Levels 4 and 5 Higher Nationals specification in Computing and Systems Development || 2022 UPDATE

  • Samenvatting • 343 pagina's • 2022
  • Edexcel BTEC Levels 4 and 5 Higher Nationals specification in Computing and Systems Development Contents Unit 1: Business Skills for e-Commerce 1 Unit 2: Computer Systems 7 Unit 3: Employability and Professional Development 15 Unit 4: Project Design Implementation and Evaluation 21 Unit 5: Emerging Technologies 25 Unit 6: Management in Information Technology 29 Unit 7: Research Skills 35 Unit 8: Management of Projects 41 Unit 9: Systems Analysis and Design 47 Unit 10: Human Computer...
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  • €16,68
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Rutgers UniversityCSE 345ch06-9244-vectorist
  • Rutgers UniversityCSE 345ch06-9244-vectorist

  • Tentamen (uitwerkingen) • 60 pagina's • 2021
  • Solutions to Additional Problems 6.26. A signal x(t) has Laplace transform X(s) as given below. Plot the poles and zeros in the s-plane and determine the Fourier transform of x(t) without inverting X(s). (a) X(s) = s2s+5 2+1 s+6 X(s) = (s + j)(s − j) (s +3)(s +2) zeros at: ±j poles at: −3, −2 X(jω) = X(s)|s=jω = −ω2 + 1 −ω2 + 5jω + 6 Pole−Zero Map Real Axis Imag Axis −3.5 −3 −2.5 −2 −1.5 −1 −0.5 0 −1 −0.8 −0.6 −0.4 −0.2 0 0.2 0.4 0.6 0.8 1 Figure P6.26. ...
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Summary Articles for the part of Governance
  • Summary Articles for the part of Governance

  • Samenvatting • 48 pagina's • 2018
  • Summary of the governance articles needed for the exam. This is one of the two parts of the course Legal and Governance of the Master CME at the 4TU in the Netherlands.
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