Number of Extra Full length leaves given Bending Stress on Graduated length leaves Calculator

✖Force Applied at End of Leaf Spring is defined as the net amount of force that is acting onto the spring.ⓘ Force Applied at End of Leaf Spring [P]			+10% -10%
✖The Length of Cantilever of Leaf Spring is defined as half the length of a semi-elliptic spring.ⓘ Length of Cantilever of Leaf Spring [L]			+10% -10%
✖Bending Stress in graduated leaf is the normal bending stress that is induced at a point in an extra graduated length leaves of a leaf spring.ⓘ Bending Stress in Graduated Leaf [σ_bg]			+10% -10%
✖Width of Leaf is defined as the width of each leaf present in a multi-leaf spring.ⓘ Width of Leaf [b]			+10% -10%
✖Thickness of Leaf is defined as the thickness of each leaf present in a multi-leaf spring.ⓘ Thickness of Leaf [t]			+10% -10%
✖Number of Graduated Length Leaves is defined as the number of graduated-length leaves including master leaf.ⓘ Number of Graduated Length Leaves [n_g]			+10% -10%

✖Number of Full length Leaves is defined as the total number of extra full length leaves present in a multi-leaf spring.ⓘ Number of Extra Full length leaves given Bending Stress on Graduated length leaves [n_f]

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Number of Extra Full length leaves given Bending Stress on Graduated length leaves Solution

STEP 0: Pre-Calculation Summary

Formula Used

Number of Full length Leaves = ((4*Force Applied at End of Leaf Spring*Length of Cantilever of Leaf Spring)/(Bending Stress in Graduated Leaf*Width of Leaf*Thickness of Leaf^2))-2*Number of Graduated Length Leaves/3
n_f = ((4*P*L)/(σ_bg*b*t^2))-2*n_g/3
This formula uses 7 Variables

Variables Used

Number of Full length Leaves - Number of Full length Leaves is defined as the total number of extra full length leaves present in a multi-leaf spring.
Force Applied at End of Leaf Spring - (Measured in Newton) - Force Applied at End of Leaf Spring is defined as the net amount of force that is acting onto the spring.
Length of Cantilever of Leaf Spring - (Measured in Meter) - The Length of Cantilever of Leaf Spring is defined as half the length of a semi-elliptic spring.
Bending Stress in Graduated Leaf - (Measured in Pascal) - Bending Stress in graduated leaf is the normal bending stress that is induced at a point in an extra graduated length leaves of a leaf spring.
Width of Leaf - (Measured in Meter) - Width of Leaf is defined as the width of each leaf present in a multi-leaf spring.
Thickness of Leaf - (Measured in Meter) - Thickness of Leaf is defined as the thickness of each leaf present in a multi-leaf spring.
Number of Graduated Length Leaves - Number of Graduated Length Leaves is defined as the number of graduated-length leaves including master leaf.

STEP 1: Convert Input(s) to Base Unit

Force Applied at End of Leaf Spring: 37500 Newton --> 37500 Newton No Conversion Required
Length of Cantilever of Leaf Spring: 500 Millimeter --> 0.5 Meter (Check conversion here)
Bending Stress in Graduated Leaf: 448 Newton per Square Millimeter --> 448000000 Pascal (Check conversion here)
Width of Leaf: 108 Millimeter --> 0.108 Meter (Check conversion here)
Thickness of Leaf: 12 Millimeter --> 0.012 Meter (Check conversion here)
Number of Graduated Length Leaves: 15 --> No Conversion Required

STEP 2: Evaluate Formula

Substituting Input Values in Formula

n_f = ((4*P*L)/(σ_bg*b*t^2))-2*n_g/3 --> ((4*37500*0.5)/(448000000*0.108*0.012^2))-2*15/3

Evaluating ... ...

n_f = 0.764577821869489

STEP 3: Convert Result to Output's Unit

0.764577821869489 --> No Conversion Required

FINAL ANSWER

0.764577821869489 ≈ 0.764578 <-- Number of Full length Leaves

(Calculation completed in 00.004 seconds)

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Created by Kethavath Srinath

Osmania University (OU), Hyderabad

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Vishwakarma Government Engineering College (VGEC), Ahmedabad

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< Number of leaves Calculators

Number of Graduated length leaves given Deflection at Load Point Graduated-Length Leaves

LaTeX Go Number of Graduated Length Leaves = 6*Force Taken by Graduated Length Leaves*Length of Cantilever of Leaf Spring^3/(Modulus of Elasticity of Spring*Deflection of Graduated Leaf at Load Point*Width of Leaf*Thickness of Leaf^3)

Number of Graduated length leaves given Bending Stress in Plate

LaTeX Go Number of Graduated Length Leaves = 6*Force Taken by Graduated Length Leaves*Length of Cantilever of Leaf Spring/(Bending Stress in Graduated Leaf*Width of Leaf*Thickness of Leaf^2)

Number of Full Length Leaves given Bending Stress in Plate Extra Full Length

LaTeX Go Number of Full length Leaves = 6*Force Taken by Full Length Leaves*Length of Cantilever of Leaf Spring/(Bending Stress in Full Leaf*Width of Leaf*Thickness of Leaf^2)

Number of Extra Full Length Leaves given Force Taken by Graduated Length Leaves

LaTeX Go Number of Full length Leaves = 2*Force Taken by Full Length Leaves*Number of Graduated Length Leaves/(3*Force Taken by Graduated Length Leaves)

Number of Extra Full length leaves given Bending Stress on Graduated length leaves Formula

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Define Bending Stress?

Bending stress is the normal stress that an object encounters when it is subjected to a large load at a particular point that causes the object to bend and become fatigued. Bending stress occurs when operating industrial equipment and in concrete and metallic structures when they are subjected to a tensile load.

How to Calculate Number of Extra Full length leaves given Bending Stress on Graduated length leaves?

Number of Extra Full length leaves given Bending Stress on Graduated length leaves calculator uses Number of Full length Leaves = ((4*Force Applied at End of Leaf Spring*Length of Cantilever of Leaf Spring)/(Bending Stress in Graduated Leaf*Width of Leaf*Thickness of Leaf^2))-2*Number of Graduated Length Leaves/3 to calculate the Number of Full length Leaves, Number of Extra Full length leaves given Bending Stress on Graduated length leaves is defined as the total number of extra length leaves that are present in a multi leaf spring. Number of Full length Leaves is denoted by n_f symbol.

How to calculate Number of Extra Full length leaves given Bending Stress on Graduated length leaves using this online calculator? To use this online calculator for Number of Extra Full length leaves given Bending Stress on Graduated length leaves, enter Force Applied at End of Leaf Spring (P), Length of Cantilever of Leaf Spring (L), Bending Stress in Graduated Leaf (σ_bg), Width of Leaf (b), Thickness of Leaf (t) & Number of Graduated Length Leaves (n_g) and hit the calculate button. Here is how the Number of Extra Full length leaves given Bending Stress on Graduated length leaves calculation can be explained with given input values -> 0.764578 = ((4*37500*0.5)/(448000000*0.108*0.012^2))-2*15/3.

FAQ

What is Number of Extra Full length leaves given Bending Stress on Graduated length leaves?

Number of Extra Full length leaves given Bending Stress on Graduated length leaves is defined as the total number of extra length leaves that are present in a multi leaf spring and is represented as n_f = ((4*P*L)/(σ_bg*b*t^2))-2*n_g/3 or Number of Full length Leaves = ((4*Force Applied at End of Leaf Spring*Length of Cantilever of Leaf Spring)/(Bending Stress in Graduated Leaf*Width of Leaf*Thickness of Leaf^2))-2*Number of Graduated Length Leaves/3. Force Applied at End of Leaf Spring is defined as the net amount of force that is acting onto the spring, The Length of Cantilever of Leaf Spring is defined as half the length of a semi-elliptic spring, Bending Stress in graduated leaf is the normal bending stress that is induced at a point in an extra graduated length leaves of a leaf spring, Width of Leaf is defined as the width of each leaf present in a multi-leaf spring, Thickness of Leaf is defined as the thickness of each leaf present in a multi-leaf spring & Number of Graduated Length Leaves is defined as the number of graduated-length leaves including master leaf.

How to calculate Number of Extra Full length leaves given Bending Stress on Graduated length leaves?

Number of Extra Full length leaves given Bending Stress on Graduated length leaves is defined as the total number of extra length leaves that are present in a multi leaf spring is calculated using Number of Full length Leaves = ((4*Force Applied at End of Leaf Spring*Length of Cantilever of Leaf Spring)/(Bending Stress in Graduated Leaf*Width of Leaf*Thickness of Leaf^2))-2*Number of Graduated Length Leaves/3. To calculate Number of Extra Full length leaves given Bending Stress on Graduated length leaves, you need Force Applied at End of Leaf Spring (P), Length of Cantilever of Leaf Spring (L), Bending Stress in Graduated Leaf (σ_bg), Width of Leaf (b), Thickness of Leaf (t) & Number of Graduated Length Leaves (n_g). With our tool, you need to enter the respective value for Force Applied at End of Leaf Spring, Length of Cantilever of Leaf Spring, Bending Stress in Graduated Leaf, Width of Leaf, Thickness of Leaf & Number of Graduated Length Leaves and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.

How many ways are there to calculate Number of Full length Leaves?

In this formula, Number of Full length Leaves uses Force Applied at End of Leaf Spring, Length of Cantilever of Leaf Spring, Bending Stress in Graduated Leaf, Width of Leaf, Thickness of Leaf & Number of Graduated Length Leaves. We can use 3 other way(s) to calculate the same, which is/are as follows -

Number of Full length Leaves = 6*Force Taken by Full Length Leaves*Length of Cantilever of Leaf Spring/(Bending Stress in Full Leaf*Width of Leaf*Thickness of Leaf^2)
Number of Full length Leaves = 2*Force Taken by Full Length Leaves*Number of Graduated Length Leaves/(3*Force Taken by Graduated Length Leaves)
Number of Full length Leaves = (2*Number of Graduated Length Leaves*Force Applied at End of Leaf Spring/(3*Force Taken by Graduated Length Leaves))-2*Number of Graduated Length Leaves/3

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