Gaus Main Voltage Corrector GMVC1kVA 175 US$
Gaus Main Voltage Corrector GMVC2kVA 225 US$
Warranty Period: 1 (one) year
GAUS TEST SYSTEM GTS100A - AUTONOMOUS DEVICE FOR TESTING TRANSITIONAL RESISTANCE
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UMMARY
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)
his project is about device for measuring transitional resistance between
contacts of disconnectors, switch disconnectors and circuit breakers in transformer stations. Device is developed for and is especially useful during the transformer stations periodical checking when electrical power is completely disconnected (manual mode). Besides measuring
transitional resistance, device
can be used for thermal
relays checking in transformer stations. Device is supplied by electrical power from automotive lead-acid battery 12V= (Cn≥55Ah ). Setting of working parameters (reprogramming of stored programs) and data acquisition can be done by computer to which device have to be connected with special software (automatic mode). Regulated current range is from 0A to 100A=, with input voltage (battery voltage) of min. 10V and output voltage of max. 5V (voltage drop on testing contact).
GTS100A is compatible with Gaus Battery Test System GBTS1.06.
Price:
Gaus Test System GTS100A 1200 US$
Warranty Period: 1 (one) year