Area Moment of Inertia for Connecting Rod Cross Section Solution

STEP 0: Pre-Calculation Summary
Formula Used
Area moment of Inertia for Connecting Rod = Cross Sectional Area of Connecting Rod*Radius of Gyration for Connecting Rod^2
Icr = AC*kGc^2
This formula uses 3 Variables
Variables Used
Area moment of Inertia for Connecting Rod - (Measured in Meter⁴) - Area moment of Inertia for Connecting Rod is defined as the moment about the centroidal axis without considering mass.
Cross Sectional Area of Connecting Rod - (Measured in Square Meter) - Cross Sectional Area of Connecting Rod is the area of a two-dimensional shape that is obtained when a three-dimensional shape is sliced perpendicular to some specified axis at a point.
Radius of Gyration for Connecting Rod - (Measured in Meter) - Radius of Gyration for Connecting Rod is defined as the radial distance to a point that would have a moment of inertia the same as the connecting rod's actual distribution of mass.
STEP 1: Convert Input(s) to Base Unit
Cross Sectional Area of Connecting Rod: 995 Square Millimeter --> 0.000995 Square Meter (Check conversion here)
Radius of Gyration for Connecting Rod: 11.6 Millimeter --> 0.0116 Meter (Check conversion here)
STEP 2: Evaluate Formula
Substituting Input Values in Formula
Icr = AC*kGc^2 --> 0.000995*0.0116^2
Evaluating ... ...
Icr = 1.338872E-07
STEP 3: Convert Result to Output's Unit
1.338872E-07 Meter⁴ -->133887.2 Millimeter⁴ (Check conversion here)
FINAL ANSWER
133887.2 Millimeter⁴ <-- Area moment of Inertia for Connecting Rod
(Calculation completed in 00.004 seconds)

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11 Buckling in Connecting Rod Calculators

Critical Buckling Load on Connecting Rod by Rankine Formula
Go Critical buckling load on connecting rod = Compressive Yield Stress*Cross Sectional Area of Connecting Rod/(1+Constant used in Buckling Load Formula*(Length of Connecting Rod/Radius of Gyration of I Section about XX Axis)^2)
Whipping Stress in Connecting Rod of I Cross Section
Go Whipping Stress = Mass of Connecting Rod*Angular Velocity of Crank^2*Crank Radius of Engine*Length of the connecting rod*4.593/(1000*Thickness of Flange and Web of I Section^3)
Critical Buckling Load on Steel Connecting Rod given Thickness of Flange or Web of Connecting Rod
Go Critical buckling load on connecting rod = (261393*Compressive Yield Stress*Thickness of Flange and Web of I Section^4)/(23763*Thickness of Flange and Web of I Section^2+Length of Connecting Rod)
Maximum Force Acting on Connecting Rod given Maximum Gas Pressure
Go Force on Connecting Rod = pi*Inner Diameter of Engine Cylinder^2*Maximum pressure in engine cylinder/4
Force Acting on Connecting Rod
Go Force on Connecting Rod = Force on Piston Head/cos(Inclination of Connecting Rod with Line of Stroke)
Area Moment of Inertia for Connecting Rod Cross Section
Go Area moment of Inertia for Connecting Rod = Cross Sectional Area of Connecting Rod*Radius of Gyration for Connecting Rod^2
Critical Buckling Load on Connecting Rod Considering Factor of Safety
Go Critical buckling load on connecting rod = Force on Connecting Rod*Factor of Safety for Connecting Rod
Radius of Gyration of I Cross Section about yy Axis
Go Radius of Gyration of I Section about YY Axis = 0.996*Thickness of Flange and Web of I Section
Radius of Gyration of I Cross Section about xx Axis
Go Radius of Gyration of I Section about XX Axis = 1.78*Thickness of Flange and Web of I Section
Height of Cross Section of Connecting Rod at Middle Section
Go Height of Connecting Rod at Mid Section = 5*Thickness of Flange and Web of I Section
Width of I Cross Section of Connecting Rod
Go Width of Connecting Rod = 4*Thickness of Flange and Web of I Section

Area Moment of Inertia for Connecting Rod Cross Section Formula

Area moment of Inertia for Connecting Rod = Cross Sectional Area of Connecting Rod*Radius of Gyration for Connecting Rod^2
Icr = AC*kGc^2

Area Moment of Inertia

Area moment of inertia also known as the second area moment or 2nd moment of area is a property of a two-dimensional plane shape where it shows how its points are dispersed in an arbitrary axis in the cross-sectional plane. This property basically characterizes the deflection of the plane shape under some load.
Area moment of inertia is usually denoted by the letter I for an axis in a plane. It is also denoted as J when the axis lies perpendicular to the plane. The dimension unit of the second area moment is Length to the power of four which is given as L4. If we take the International System of Units, its unit of dimension is meter to the power of four or m4. If we take the Imperial System of Units it can be inches to the fourth power, in4.

How to Calculate Area Moment of Inertia for Connecting Rod Cross Section?

Area Moment of Inertia for Connecting Rod Cross Section calculator uses Area moment of Inertia for Connecting Rod = Cross Sectional Area of Connecting Rod*Radius of Gyration for Connecting Rod^2 to calculate the Area moment of Inertia for Connecting Rod, Area moment of Inertia for connecting rod cross section shows how its points are dispersed in an arbitrary axis in the cross-sectional plane. Area moment of Inertia for Connecting Rod is denoted by Icr symbol.

How to calculate Area Moment of Inertia for Connecting Rod Cross Section using this online calculator? To use this online calculator for Area Moment of Inertia for Connecting Rod Cross Section, enter Cross Sectional Area of Connecting Rod (AC) & Radius of Gyration for Connecting Rod (kGc) and hit the calculate button. Here is how the Area Moment of Inertia for Connecting Rod Cross Section calculation can be explained with given input values -> 1.3E+17 = 0.000995*0.0116^2.

FAQ

What is Area Moment of Inertia for Connecting Rod Cross Section?
Area moment of Inertia for connecting rod cross section shows how its points are dispersed in an arbitrary axis in the cross-sectional plane and is represented as Icr = AC*kGc^2 or Area moment of Inertia for Connecting Rod = Cross Sectional Area of Connecting Rod*Radius of Gyration for Connecting Rod^2. Cross Sectional Area of Connecting Rod is the area of a two-dimensional shape that is obtained when a three-dimensional shape is sliced perpendicular to some specified axis at a point & Radius of Gyration for Connecting Rod is defined as the radial distance to a point that would have a moment of inertia the same as the connecting rod's actual distribution of mass.
How to calculate Area Moment of Inertia for Connecting Rod Cross Section?
Area moment of Inertia for connecting rod cross section shows how its points are dispersed in an arbitrary axis in the cross-sectional plane is calculated using Area moment of Inertia for Connecting Rod = Cross Sectional Area of Connecting Rod*Radius of Gyration for Connecting Rod^2. To calculate Area Moment of Inertia for Connecting Rod Cross Section, you need Cross Sectional Area of Connecting Rod (AC) & Radius of Gyration for Connecting Rod (kGc). With our tool, you need to enter the respective value for Cross Sectional Area of Connecting Rod & Radius of Gyration for Connecting Rod and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.
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