Bài giảng Electrical and electronic principles - Week 2
Tóm tắt Bài giảng Electrical and electronic principles - Week 2: ...TRƯỜNG ĐẠI HỌC SƯ PHẠM KỸ THUẬT TP. HỒ CHÍ MINH ELECTRICAL AND ELECTRONIC PRINCIPLES WEEK 2 Cuong Q. Ngo Last classes • Branch; node; loop • KCL • KVL 2 CONTENTS (Today) • Methods of analysis • Thevenin’s theorem • Norton theorem 3 Methods of analysis • Mesh analysis • Nodal analysis 4 1.1 Mesh analysis • A mesh is a loop which does not contain any other loops within it. • Paths abefa and bcdeb are meshes, but path abcdefa is not a mesh. 5 1.1 Mesh analysis 6 1.1 Mesh analysis • Find the branch currents and using mesh analysis 7 1.1 Mesh analysis 8 1.1 Mesh analysis • Use mesh analysis to find the current in the circuit below 9 1.1 Mesh analysis • Solution 10 1.1 Mesh analysis • Mesh Analysis with Current Sources – Case 1: When a current source exists only in one mesh • In the above circuit, we set i2 = - 5 A 11 1.1 Mesh analysis • Mesh Analysis with Current Sources – Case 2: When a current sour
TRƯỜNG ĐẠI HỌC SƯ PHẠM KỸ THUẬT TP. HỒ CHÍ MINH ELECTRICAL AND ELECTRONIC PRINCIPLES WEEK 2 Cuong Q. Ngo Last classes • Branch; node; loop • KCL • KVL 2 CONTENTS (Today) • Methods of analysis • Thevenin’s theorem • Norton theorem 3 Methods of analysis • Mesh analysis • Nodal analysis 4 1.1 Mesh analysis • A mesh is a loop which does not contain any other loops within it. • Paths abefa and bcdeb are meshes, but path abcdefa is not a mesh. 5 1.1 Mesh analysis 6 1.1 Mesh analysis • Find the branch currents and using mesh analysis 7 1.1 Mesh analysis 8 1.1 Mesh analysis • Use mesh analysis to find the current in the circuit below 9 1.1 Mesh analysis • Solution 10 1.1 Mesh analysis • Mesh Analysis with Current Sources – Case 1: When a current source exists only in one mesh • In the above circuit, we set i2 = - 5 A 11 1.1 Mesh analysis • Mesh Analysis with Current Sources – Case 2: When a current source exists between two meshes 12 1.2 Nodal analysis • Nodal analysis provides a general procedure for analyzing circuits using node voltages as the circuit variables. • 13 1.2 Nodal analysis • Calculate the node voltages (1; 2) in the circuit below 14 1.2 Nodal analysis • At node 1 • At node 2 15 2.1 Thevenin’s theorem • Finding Vth and Rth 16 2.1 Thevenin’s theorem • If the network has dependent source 17 2.1 Thevenin’s theorem • Find the Thevenin equivalent circuit of the circuit to the left of terminal a-b • Then find the current through RL = 6, 16 Ω 18 • Answer Rth = 4; Vth = 30 19 2.1 Thevenin’s theorem • Problem 1 • Using Thevenin’s theorem, find the equivalent circuit to the left of the terminals a-b in the circuit below. Then find I. 20 • Answer 21 2.1 Thevenin’s theorem • Problem 2* • Find the Thevenin equivalent of the circuit at the terminals: a- b 22 • Answer 23 Norton’s theorem 24 Norton’s theorem • Finding Norton current 25 Norton’s theorem • Problem 5 26 Norton’s theorem • Answer 27 Norton’s theorem • Exercise: Solve the problem 5 by using Thevenin’s theorem 28 Norton’s theorem • Problem 6 29 Norton’s theorem • Answer 30
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