MolaKule
Staff member
An ICE engine of 3.5" stroke is running at 3,000 RPM.
What is the piston's average linear speed in ft./second?
What is the piston's average linear speed in ft./second?
Last edited:
What is its average linear speed in ft./second?
- Multiply stroke by RPM:
- Divide by 6: so 1750 ft per minute?
0 ft/second. Answered as written. HAHAHAWhat is its average linear speed in ft./second?
Is just an engine running on a stand for example. Are we talking pistons?An ICE engine of 3.5" stroke is running at 3,000 RPM.
It affects the dwell time at TDC and BDC and hence they should offset. However the overall distance and time for one full stroke remains constant - so the acceleration is higher but average should be same? The old "Long rod, short stroke = more torque" theory.I can't answer that question, but doesn't rod length alter it somewhat?
^^ This would be my guess as well.Swag (7" * 3000) / 60 = 350" per minute
350" / 12" per foot = 29.17 ft per second
That's one way to solve the problem.Swag (7" * 3000 Revolutions Per Minute) / (60s/minute) = 350" inches per second
350"/second / 12" per foot = 29.17 ft per second
Of course you are correct; my SWAG was incomplete.That's one way to solve the problem.
Always use units to make sure certain units cancel when making any calculation.
I think you mean twice per cycle? RPM is measured at the crankshaft regardless of cycle (2 or 4 stroke), right?3000 RPM, assuming 4 stroke, means up/down twice per revolution. 3.5” X 4 strokes=14” per revolution. 3000 RPM X 14” per revolution=42000”/12” per foot=3500/60 seconds per minute=58.333 feet/minute(?) Sound right?? Unless we factor in the deceleration & acceleration at the top & bottom of the bore, but those should cancel out.