RA=RXA⋅RABΣR=5⋅520=1.25 Ωcap R sub cap A equals the fraction with numerator cap R sub cap X cap A end-sub center dot cap R sub cap A cap B end-sub and denominator cap sigma cap R end-fraction equals the fraction with numerator 5 center dot 5 and denominator 20 end-fraction equals 1.25 space cap omega

We will find the equivalent delta resistances (R_a) (between B and C), (R_b) (between A and C), and (R_c) (between A and B).

: Find the equivalent resistance between terminals X and Y for a network where three resistors are in a Star configuration. 0.1. Star Delta Transformation - JNNCE ECE Manjunath

The terminals 1, 2, and 3 form a closed delta loop. We will convert this Δcap delta network with a neutral point Step 2: Calculate Star Resistances Calculate the denominator:

Equating resistances between corresponding terminals in the two networks (e.g., resistance between A and B in star = (R_A + R_B), in delta = (R_AB \parallel (R_BC + R_CA))). Solving the simultaneous equations yields the above formulas.

R3=RBC⋅RCARAB+RBC+RCAcap R sub 3 equals the fraction with numerator cap R sub cap B cap C end-sub center dot cap R sub cap C cap A end-sub and denominator cap R sub cap A cap B end-sub plus cap R sub cap B cap C end-sub plus cap R sub cap C cap A end-sub end-fraction Star to Delta (Y →Δright arrow cap delta

A three-phase circuit is connected in a star configuration with a phase voltage of 230V and a phase current of 10A. Find the equivalent delta-connected circuit.

Step 1: Sum of delta resistors [ R_sum = 6 + 12 + 18 = 36\Omega ]

A Star network consists of three resistors connected to a common node (neutral point).

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