Feed given Taylor's Tool Life, Cutting Velocity, and Intercept Calculator

✖Taylor's Constant is an experimental constant that depends mainly upon the tool-work materials and the cutting environment.ⓘ Taylor's Constant [C]			+10% -10%
✖Cutting Velocity is the velocity at the periphery of the cutter or workpiece (whichever is rotating).ⓘ Cutting Velocity [V]			+10% -10%
✖Depth of Cut is the tertiary cutting motion that provides a necessary depth of material that is required to remove by machining. It is usually given in the third perpendicular direction.ⓘ Depth of Cut [d]			+10% -10%
✖Taylor's Exponent for Depth of Cut is an experimental exponent used to draw a relation between the depth of cut to workpiece and tool life.ⓘ Taylor's Exponent for Depth of Cut [b]			+10% -10%
✖Tool Life in Taylors Theory is the period of time for which the cutting edge, affected by the cutting procedure, retains its cutting capacity between sharpening operations.ⓘ Tool Life in Taylors Theory [L]			+10% -10%
✖Taylor Tool Life Exponent is an experimental exponent that helps in quantifying the rate of tool wear.ⓘ Taylor Tool Life Exponent [y]			+10% -10%
✖Taylor's Exponent for Feed Rate in Taylors Theory is an experimental exponent used to draw a relation between feed rate to workpiece and tool life.ⓘ Taylor's Exponent for Feed Rate in Taylors Theory [a]			+10% -10%

✖Feed Rate is defined as the tool's distance travelled during one spindle revolution.ⓘ Feed given Taylor's Tool Life, Cutting Velocity, and Intercept [f]

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Feed given Taylor's Tool Life, Cutting Velocity, and Intercept Solution

STEP 0: Pre-Calculation Summary

Formula Used

Feed Rate = (Taylor's Constant/(Cutting Velocity*(Depth of Cut^Taylor's Exponent for Depth of Cut)*(Tool Life in Taylors Theory^Taylor Tool Life Exponent)))^(1/Taylor's Exponent for Feed Rate in Taylors Theory)
f = (C/(V*(d^b)*(L^y)))^(1/a)
This formula uses 8 Variables

Variables Used

Feed Rate - (Measured in Meter Per Revolution) - Feed Rate is defined as the tool's distance travelled during one spindle revolution.
Taylor's Constant - Taylor's Constant is an experimental constant that depends mainly upon the tool-work materials and the cutting environment.
Cutting Velocity - (Measured in Meter per Second) - Cutting Velocity is the velocity at the periphery of the cutter or workpiece (whichever is rotating).
Depth of Cut - (Measured in Meter) - Depth of Cut is the tertiary cutting motion that provides a necessary depth of material that is required to remove by machining. It is usually given in the third perpendicular direction.
Taylor's Exponent for Depth of Cut - Taylor's Exponent for Depth of Cut is an experimental exponent used to draw a relation between the depth of cut to workpiece and tool life.
Tool Life in Taylors Theory - (Measured in Second) - Tool Life in Taylors Theory is the period of time for which the cutting edge, affected by the cutting procedure, retains its cutting capacity between sharpening operations.
Taylor Tool Life Exponent - Taylor Tool Life Exponent is an experimental exponent that helps in quantifying the rate of tool wear.
Taylor's Exponent for Feed Rate in Taylors Theory - Taylor's Exponent for Feed Rate in Taylors Theory is an experimental exponent used to draw a relation between feed rate to workpiece and tool life.

STEP 1: Convert Input(s) to Base Unit

Taylor's Constant: 85.13059 --> No Conversion Required
Cutting Velocity: 0.833333 Meter per Second --> 0.833333 Meter per Second No Conversion Required
Depth of Cut: 0.013 Meter --> 0.013 Meter No Conversion Required
Taylor's Exponent for Depth of Cut: 0.24 --> No Conversion Required
Tool Life in Taylors Theory: 1.18 Hour --> 4248 Second (Check conversion here)
Taylor Tool Life Exponent: 0.8466244 --> No Conversion Required
Taylor's Exponent for Feed Rate in Taylors Theory: 0.2 --> No Conversion Required

STEP 2: Evaluate Formula

Substituting Input Values in Formula

f = (C/(V*(d^b)*(L^y)))^(1/a) --> (85.13059/(0.833333*(0.013^0.24)*(4248^0.8466244)))^(1/0.2)

Evaluating ... ...

f = 0.000893419919827767

STEP 3: Convert Result to Output's Unit

0.000893419919827767 Meter Per Revolution -->0.893419919827767 Millimeter Per Revolution (Check conversion here)

FINAL ANSWER

0.893419919827767 ≈ 0.89342 Millimeter Per Revolution <-- Feed Rate

(Calculation completed in 00.008 seconds)

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Created by Kumar Siddhant

Indian Institute of Information Technology, Design and Manufacturing (IIITDM), Jabalpur

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National Institute of Technology (NIT), Srinagar

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< Taylor's Theory Calculators

Taylor's Tool Life Exponent using Cutting Velocity and Taylor's Tool Life

LaTeX Go Taylor Tool Life Exponent = ln(Taylor's Constant/(Cutting Velocity*(Feed Rate^Taylor's Exponent for Feed Rate in Taylors Theory)*(Depth of Cut^Taylor's Exponent for Depth of Cut)))/ln(Tool Life in Taylors Theory)

Taylor's Intercept given Cutting Velocity and Tool Life

LaTeX Go Taylor's Constant = Cutting Velocity*(Tool Life in Taylors Theory^Taylor Tool Life Exponent)*(Feed Rate^Taylor's Exponent for Feed Rate in Taylors Theory)*(Depth of Cut^Taylor's Exponent for Depth of Cut)

Taylor's Exponent if Ratios of Cutting Velocities, Tool Lives are given in Two Machining Conditions

LaTeX Go Taylor Tool Life Exponent = (-1)*ln(Ratio of Cutting Velocities)/ln(Ratio of Tool Lives)

Taylor's Tool Life given Cutting Velocity and Intercept

LaTeX Go Taylor's Tool Life = (Taylor's Constant/Cutting Velocity)^(1/Taylor Tool Life Exponent)

Feed given Taylor's Tool Life, Cutting Velocity, and Intercept Formula

LaTeX Go

Modified Taylor's Tool Life Equation and Effects of Feed on Tool Life.

The modified Taylor's Tool Life equation is given as:
VTⁿf^ad^b=C
Tool Life varies with feed rate. At a low feed rate, the area of the chip that passes across the tool surfaces will be relatively large for a given volume cut, and relatively small for a high feed rate. From this, it seems that tool life should increase with the increase in feed rate, but as the cutting forces on tools also increase with the increase in feed rate, it leads to decreased tool life. Thus these two opposing influences of the feed rate upon tool give rise to an optimum rate of feed which is about 0.25 to 0.50 mm/rev.

How to Calculate Feed given Taylor's Tool Life, Cutting Velocity, and Intercept?

Feed given Taylor's Tool Life, Cutting Velocity, and Intercept calculator uses Feed Rate = (Taylor's Constant/(Cutting Velocity*(Depth of Cut^Taylor's Exponent for Depth of Cut)*(Tool Life in Taylors Theory^Taylor Tool Life Exponent)))^(1/Taylor's Exponent for Feed Rate in Taylors Theory) to calculate the Feed Rate, The Feed given Taylor's Tool Life, Cutting Velocity, and Intercept is a method to determine the maximum Feed that can be applied on the Workpiece to get a specified Tool Life under a given Cutting Velocity. Feed Rate is denoted by f symbol.

How to calculate Feed given Taylor's Tool Life, Cutting Velocity, and Intercept using this online calculator? To use this online calculator for Feed given Taylor's Tool Life, Cutting Velocity, and Intercept, enter Taylor's Constant (C), Cutting Velocity (V), Depth of Cut (d), Taylor's Exponent for Depth of Cut (b), Tool Life in Taylors Theory (L), Taylor Tool Life Exponent (y) & Taylor's Exponent for Feed Rate in Taylors Theory (a) and hit the calculate button. Here is how the Feed given Taylor's Tool Life, Cutting Velocity, and Intercept calculation can be explained with given input values -> 893.4199 = (85.13059/(0.833333*(0.013^0.24)*(4248^0.8466244)))^(1/0.2).

FAQ

What is Feed given Taylor's Tool Life, Cutting Velocity, and Intercept?

The Feed given Taylor's Tool Life, Cutting Velocity, and Intercept is a method to determine the maximum Feed that can be applied on the Workpiece to get a specified Tool Life under a given Cutting Velocity and is represented as f = (C/(V*(d^b)*(L^y)))^(1/a) or Feed Rate = (Taylor's Constant/(Cutting Velocity*(Depth of Cut^Taylor's Exponent for Depth of Cut)*(Tool Life in Taylors Theory^Taylor Tool Life Exponent)))^(1/Taylor's Exponent for Feed Rate in Taylors Theory). Taylor's Constant is an experimental constant that depends mainly upon the tool-work materials and the cutting environment, Cutting Velocity is the velocity at the periphery of the cutter or workpiece (whichever is rotating), Depth of Cut is the tertiary cutting motion that provides a necessary depth of material that is required to remove by machining. It is usually given in the third perpendicular direction, Taylor's Exponent for Depth of Cut is an experimental exponent used to draw a relation between the depth of cut to workpiece and tool life, Tool Life in Taylors Theory is the period of time for which the cutting edge, affected by the cutting procedure, retains its cutting capacity between sharpening operations, Taylor Tool Life Exponent is an experimental exponent that helps in quantifying the rate of tool wear & Taylor's Exponent for Feed Rate in Taylors Theory is an experimental exponent used to draw a relation between feed rate to workpiece and tool life.

How to calculate Feed given Taylor's Tool Life, Cutting Velocity, and Intercept?

The Feed given Taylor's Tool Life, Cutting Velocity, and Intercept is a method to determine the maximum Feed that can be applied on the Workpiece to get a specified Tool Life under a given Cutting Velocity is calculated using Feed Rate = (Taylor's Constant/(Cutting Velocity*(Depth of Cut^Taylor's Exponent for Depth of Cut)*(Tool Life in Taylors Theory^Taylor Tool Life Exponent)))^(1/Taylor's Exponent for Feed Rate in Taylors Theory). To calculate Feed given Taylor's Tool Life, Cutting Velocity, and Intercept, you need Taylor's Constant (C), Cutting Velocity (V), Depth of Cut (d), Taylor's Exponent for Depth of Cut (b), Tool Life in Taylors Theory (L), Taylor Tool Life Exponent (y) & Taylor's Exponent for Feed Rate in Taylors Theory (a). With our tool, you need to enter the respective value for Taylor's Constant, Cutting Velocity, Depth of Cut, Taylor's Exponent for Depth of Cut, Tool Life in Taylors Theory, Taylor Tool Life Exponent & Taylor's Exponent for Feed Rate in Taylors Theory 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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