Calculate in polar form the sequence components

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Reference no: EM1392037

1. Express the following operators:

j, j2, j3, a, a2, a3, -a2, -a in rectangular form and sketch the operators in the complex plane.

2. Evaluate the following expressions in polar form

a. a2- 1

b. 1- a - a2

c. 2a2 + 3 + 2a

d.1 + a + a2

3.Determine analytically the voltages to neutral Van, Vbn. Vcn in a circuit where

Van1 =

50

 ∠0° V

 

Van2 =

10

∠900 V

 

Van° =

10

∠1800 V

 

4.Solve Problem 3 graphically

5.   Determine the symmetrical components of the three currents la= 10∠0A    lb = 10∠250A,  = 10∠110 A

6.The current flowing in the fines towards a balanced load connected in delta formation are la=100∠0A, lb=141.4∠225A, and Ic=100∠90A . Determine a general expression for the relation between the symmetrical components of the line currents flowing towards a delta-connected load and the phase currents in the load, that is, between la1 and lab1 and between la2 and lab2. Start by drawing phasor diagrams of the positive and negative sequence line and phase currents. Find lab in amperes from the symmetrical components of the given line currents

7. State Fortescue's Theorem and illustrate its principle by means of a simple phasor diagram of an unbalanced three-phase system.

(ii) Calculate in polar form the sequence components of unbalanced line­to-neutral voltages given as follows:

(iii) Calculate in polar form the phase currents corresponding to the sequence components

(ii)  Va =180∠45° v, Vb = 50∠-30° V, Vc= 80∠0o V

(iii) Iaa = 50∠15°A , la1, = 200∠60°A , 1a2 = 160∠290°A

Reference no: EM1392037

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