An engine has been designed to work between sources and sink temperature of `177^circC` and `27^circC` respectively. If the energy input per cycle is 3600 J, then find work done by the engine per cycle.

An engine has been designed to work between sources and sink temperature of 177^circC and 27^circC respectively. If the energy input per cycle is 3600 J, then find its efficiency

A heat engine works between source and sink temperatures 150°C and 30°C respectively.The efficiency of heat engine may be

A Carnot engine operates between hot and cold reservoirs with temperatures 527^@ C and -73.0^@ C , respectively. If the engine performs 1000.0 J of work per cycle, how much heat is extracted per cycle from the hot reservoir?

A carnot's engine works between a source at a temperature of 27^(@)C and a sink at -123 ^(@)C . Its efficiency is

A Carnot engine used first ideal monoatomic gas and then an ideal diatomic gas , if the source and sink temperatures are 411^(@)C and 69^(@)C ,respectively and the engine extracts 1000 J of heat from the source in each cycle , then

A Carnot engine used first an ideal monoatomic gas (gamma = 5//3) and then an ideal diatomic gas (gamma = 7//5) as its working substance. The source and sink temperatures are 411^(@)C and 69^(@)C respectively and the engine extracts 1000 J of heat from the source in each cycle. then

A carnot engine works between temperatures 327^(@)C and 27^(@)C . If the engine takes 1600 J of heat from the higher temperature reservoir, the work done by the engine per cycle (in Joule) is equal to __________.

In a Carnot engine, the temperature of the source and sink are 500K and 375K respectively. If the engine consumes 600xx10^(3) cals./cycle, find (i) the efficiency of engine (ii) work done/cycle (iii) heat rejected per cycle.

The efficiency of Carnot's engine operating between reservoirs, maintained at temperatures 27^circC and -123^circC is