The ratio between BHP and IHP is called
Mechanical efficiency
The question asks about the ratio between Brake Horsepower (BHP) and Indicated Horsepower (IHP) in an engine. Let's break down what these terms mean and how their ratio is defined.
The difference between the Indicated Horsepower (IHP) and the Brake Horsepower (BHP) is the power lost due to friction within the engine. This friction comes from various moving parts like pistons against cylinder walls, bearings, gears, etc., as well as the power needed to drive engine accessories like the oil pump, water pump, etc. This lost power is called Frictional Horsepower (FHP).
Frictional Horsepower (FHP) = IHP - BHP
The ratio of the power delivered (BHP) to the power developed inside the cylinders (IHP) tells us how effectively the engine converts the internal power into useful output power. This ratio is a measure of the engine's mechanical efficiency.
The formula for mechanical efficiency ($\eta_{mech}$) is:
\(\eta_{mech} = \frac{\text{BHP}}{\text{IHP}}\)
Let's look at the given options in the context of engine efficiencies:
Based on the definitions, the ratio between BHP and IHP is specifically called Mechanical efficiency.
| Efficiency Type | Definition | Formula (Common) |
|---|---|---|
| Mechanical Efficiency | Ratio of Brake Power to Indicated Power. Accounts for frictional losses. | \(\eta_{mech} = \frac{\text{BHP}}{\text{IHP}}\) |
| Thermal Efficiency (Indicated) | Ratio of Indicated Power to Heat Input from fuel. | \(\eta_{th,i} = \frac{\text{IHP}}{\text{Heat Input}}\) |
| Thermal Efficiency (Brake) | Ratio of Brake Power to Heat Input from fuel. | \(\eta_{th,b} = \frac{\text{BHP}}{\text{Heat Input}}\) |
The ratio between BHP and IHP is a direct measure of the mechanical efficiency of an engine, indicating how much of the power generated internally is delivered as usable power at the output shaft after overcoming frictional losses.
| Term | Description | Formula/Relation |
|---|---|---|
| Indicated Horsepower (IHP) | Theoretical power developed inside the engine cylinders. | Based on cylinder pressure & volume |
| Brake Horsepower (BHP) | Actual usable power delivered at the engine crankshaft. | Measured by dynamometer |
| Frictional Horsepower (FHP) | Power lost due to friction and accessories. | FHP = IHP - BHP |
| Mechanical Efficiency (\(\eta_{mech}\)) | Ratio of useful power output to total power developed. | \(\eta_{mech} = \frac{\text{BHP}}{\text{IHP}}\) |
Understanding different types of engine power and efficiency is crucial for analyzing engine performance. While mechanical efficiency focuses on internal power losses, thermal efficiency looks at how efficiently the fuel's energy is converted into heat and then into work.
Brake thermal efficiency (\(\eta_{th,b}\)) is often considered the overall engine efficiency because it relates the final useful output (BHP) to the energy input (heat from fuel). It can also be expressed using indicated thermal efficiency and mechanical efficiency:
\(\eta_{th,b} = \eta_{th,i} \times \eta_{mech}\)
This relationship highlights that the final efficiency is a product of how well heat is converted to power inside the cylinder (indicated thermal efficiency) and how much of that power makes it out of the engine after overcoming mechanical losses (mechanical efficiency).
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