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The main goal of this chapter is to determine functional
horsepower through different measurements and formulas
Small Gasoline Engine– Internal Combustion
• Air/fuel mixture is ignited inside the engine• The gasses (when ignited ) expand in all directions
Small Gasoline Engine– Internal Combustion
• Air/fuel mixture is ignited inside the engine• The gasses (when ignited ) expand in all directions• Only the piston is allowed to move
Small Gasoline Engine– Internal Combustion
• Air/fuel mixture is ignited inside the engine• The gasses (when ignited ) expand in all directions• Only the piston is allowed to move
– Inertia
Small Gasoline Engine– Internal Combustion
• Air/fuel mixture is ignited inside the engine• The gasses (when ignited ) expand in all directions• Only the piston is allowed to move
– Inertia • A physical law that states an object in motion will continue in
motion or an object at rest will continue at rest unless an additional force is applied.
Small Gasoline Engine– Internal Combustion
• Air/fuel mixture is ignited inside the engine• The gasses (when ignited ) expand in all directions• Only the piston is allowed to move
– Inertia • A physical law that states an object in motion will continue in
motion or an object at rest will continue at rest unless an additional force is applied.
– The piston reaches TDC then reverses direction, repeating the process at BDC. This places extreme stress on the engine by changing the inertia
Bore
• The diameter or width across the top of the cylinder– Measured using caliper or telescoping gauges
and micrometers
Stroke
• The up or down movement of the piston.– Measured from TDC to BDC.– Determined by the amount of offset on the
crankshaft.
Stroke
• The up or down movement of the piston.– Measured from TDC to BDC.– Determined by the amount of offset on the
crankshaft.
or
by the vernier depth gauge
• An engine is considered square if the bore and stroke measurements are identical
• An engine is considered over square if the bore diameter is greater than the stroke
Square?
Square?
• An engine is considered square if the bore and stroke measurements are identical
• An engine is considered over square if the bore diameter is greater than the stroke
• An engine is considered under square if the bore diameter is smaller than the stroke.
• The total volume of space increase in the cylinder as the piston moves from the top to the bottom of its stroke.
Engine Displacement
• The total volume of space increase in the cylinder as the piston moves from the top to the bottom of its stroke.– Determined by the circular area of the cylinder
then multiplied by the total length of the stroke.
Engine Displacement
Engine Displacement
• The total volume of space increase in the cylinder as the piston moves from the top to the bottom of its stroke.– Determined by the circular area of the cylinder
then multiplied by the total length of the stroke. (V = π r2 x stroke) or
(V = .7854 D2 x stroke)
Engine Displacement
• The total volume of space increase in the cylinder as the piston moves from the top to the bottom of its stroke.– Determined by the circular area of the cylinder
then multiplied by the total length of the stroke. (V = π r2 x stroke) or
(V = .7854 D2 x stroke)
• Engine Displacement:
.7854 x D2 x Length of stroke
• Example– Bore = 2 ¼ in – Stroke = 2 ¼ in
• .7854 x D2 x Length of stroke• .7854 x (2.25 in)2 x 2.25 in
Engine Displacement
• Example– Bore = 2 ¼ in – Stroke = 2 ¼ in
• .7854 x D2 x Length of stroke• .7854 x (2.25 in)2 x 2.25 in• .7854 x 5.0625 in2 x 2.25 in
Engine Displacement
• Example– Bore = 2 ¼ in – Stroke = 2 ¼ in
• .7854 x D2 x Length of stroke• .7854 x (2.25 in)2 x 2.25 in• .7854 x 5.0625 in2 x 2.25 in• 8.95 in3. or 8.95 cubic inches
Engine Displacement
• Example– Bore = 2 ¼ in – Stroke = 2 ¼ in
• .7854 x D2 x Length of stroke• .7854 x (2.25 in)2 x 2.25 in• .7854 x 5.0625 in2 x 2.25 in• 8.95 in3. or 8.95 cubic inches
– 2 cylinder?
Engine Displacement
• Example– Bore = 2 ¼ in – Stroke = 2 ¼ in
• .7854 x D2 x Length of stroke• .7854 x (2.25 in)2 x 2.25 in• .7854 x 5.0625 in2 x 2.25 in• 8.95 in3. or 8.95 cubic inches
– 2 cylinder?• Multiply 8.95 in3 x 2 = 17.89 in3
Engine Displacement
Problem
• Bore = 2 inches• Stroke = 2 inches• 4 cylinder engine
• Determine the displacement using the above data and the formula below
(.7854 x D2 x Stroke = Displacement)
Problem
.7854 x D2 x Stroke = Displacement/Cylinder
.7854 x 22 in x 2 in = Displacement/Cylinder
.7854 x 4 in2 x 2 in = Displacement/Cylinder
Problem
.7854 x D2 x Stroke = Displacement/Cylinder
.7854 x 22 in x 2 in = Displacement/Cylinder
.7854 x 4 in2 x 2 in = Displacement/Cylinder
6.28 in3 = Displacement/Cylinder
Problem
.7854 x D2 x Stroke = Displacement/Cylinder
.7854 x 22 in x 2 in = Displacement/Cylinder
.7854 x 4 in2 x 2 in = Displacement/Cylinder
6.28 in3 = Displacement/Cylinder
6.28 in3 x 4 cylinder = Total Displacement
Problem
.7854 x D2 x Stroke = Displacement/Cylinder
.7854 x 22 in x 2 in = Displacement/Cylinder
.7854 x 4 in2 x 2 in = Displacement/Cylinder
6.28 in3 = Displacement/Cylinder
6.28 in3 x 4 cylinder = Total Displacement
25.12 in3 Total Displacement
Compression Ratio
• The relationship between the total cylinder volume when the piston is a BDC and the volume remaining when the piston is at TDC.
• Small engines generally have 5-6:1• Some motorcycles have 9-10:1
Force
• The pushing or pulling of one body on another.– Weight of you on a chair– Centrifugal force
• The ball at the end of a string tries to move outward from its path when twirled
Force
• The pushing or pulling of one body on another.– Weight of you on a chair– Centrifugal force
• The body tries to move outward from its path when twirled
– Tensile Stress• the pushing or pulling stress (on the string)
Force
• The pushing or pulling of one body on another.– Weight of you on a chair– Centrifugal force
• The body tries to move outward from its path when twirled
– Tensile Stress• the pushing or pulling stress
– Ex. The piston reversing direction several times a second
Work
• Accomplished only when a force is applied through some distance
• Work = Distance x Force– Distance (ft), Force (lb)
Work
• Accomplished only when a force is applied through some distance
• Work = Distance x Force– Distance (ft), Force (lb)– Work Unit = ft·lb
Power
• The rate at which work is done• Power = Work / Time• Power = Pounds x Distance / Time
– Example: a horse can lift 100 lb a distance of 330 ft in 1 minute. How much Power is used?
Power
• The rate at which work is done• Power = Work / Time• Power = Pounds x Distance / Time
– Example: a horse can lift 100 lb a distance of 330 ft in 1 minute. How much Power is used?
– Power = 330 ft x 100 lb / 60 sec
Power
• The rate at which work is done• Power = Work / Time• Power = Pounds x Distance / Time
– Example: a horse can lift 100 lb a distance of 330 ft in 1 minute. How much Power is used?
– Power = 330 ft x 100 lb / 60 sec– Power = 550 ft·lb/sec
Power
• The rate at which work is done• Power = Work / Time• Power = Pounds x Distance / Time
– Example: a horse can lift 100 lb a distance of 330 ft in 1 minute. How much Power is used?
– Power = 330 ft x 100 lb / 60 sec– Power = 550 ft·lb/sec– 1 horse power = 550 ft·lb/sec
Horsepower
• Calculate the amount of work and engine does and divide it by 550 ft·lb/sec. This will give the rated horsepower.
Horsepower
• Calculate the amount of work and engine does and divide it by 550 ft·lb/sec. This will give the rated horsepower.
• Brake Horsepower
Horsepower
• Calculate the amount of work and engine does and divide it by 550 ft·lb/sec. This will give the rated horsepower.
• Brake Horsepower– Usable horsepower
Horsepower
• Calculate the amount of work and engine does and divide it by 550 ft·lb/sec. This will give the rated horsepower.
• Brake Horsepower– Usable horsepower– Measured by
Horsepower
• Calculate the amount of work and engine does and divide it by 550 ft·lb/sec. This will give the rated horsepower.
• Brake Horsepower– Usable horsepower– Measured by
• Prony brake (fiction)• Dynamometer (hydraulics)
Torque
• A twisting or turning force• Torque = Distance (radius) x Force• Torque = Feet x Pounds• Torque = ft·lb
Torque
• A twisting or turning force• Torque = Distance (radius) x Force• Torque = Feet x Pounds• Torque = ft·lb• 1 ft·lb = 12 in·lb
Torque
• A twisting or turning force• Torque = Distance (radius) x Force• Torque = Feet x Pounds• Torque = ft·lb• 1 ft·lb = 12 in·lb• Engine Torque increases with increased
rpm, but decreases if rpm is becomes too high.
Review
• Why do we check engine performance?• What type of forces are working in an internal
combustion engine?• Explain the difference between bore & stroke.• How is displacement measured?• What is the unit for work?• What is the unit for power?• What is 1 horsepower?• Torque is measured in ______ for units