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

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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. Check FAQs

L = {(\frac{C}{V \cdot (f^{a}) \cdot (d^{b})})}^{\frac{1}{y}}

L - Tool Life in Taylors Theory?C - Taylor's Constant?V - Cutting Velocity?f - Feed Rate?a - Taylor's Exponent for Feed Rate in Taylors Theory?d - Depth of Cut?b - Taylor's Exponent for Depth of Cut?y - Taylor Tool Life Exponent?

Taylor's Tool Life given Cutting Velocity and Taylor's Intercept Example

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Here is how the Taylor's Tool Life given Cutting Velocity and Taylor's Intercept equation looks like with Values.

Here is how the Taylor's Tool Life given Cutting Velocity and Taylor's Intercept equation looks like with Units.

Here is how the Taylor's Tool Life given Cutting Velocity and Taylor's Intercept equation looks like.

1.25 = {(\frac{85.1306}{0.8333 \cdot ({0.7}^{0.2}) \cdot ({0.013}^{0.24})})}^{\frac{1}{0.8466}}

1.25h = {(\frac{85.1306}{0.8333m/s \cdot ({0.7mm/rev}^{0.2}) \cdot ({0.013m}^{0.24})})}^{\frac{1}{0.8466}}

1.25 = {(\frac{85.1306}{0.8333 \cdot ({0.7}^{0.2}) \cdot ({0.013}^{0.24})})}^{\frac{1}{0.8466}}

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

Follow our step by step solution on how to calculate Taylor's Tool Life given Cutting Velocity and Taylor's Intercept?

FIRST Step Consider the formula

L = {(\frac{C}{V \cdot (f^{a}) \cdot (d^{b})})}^{\frac{1}{y}}

Next Step Substitute values of Variables

∴

L = {(\frac{85.1306}{0.8333m/s \cdot ({0.7mm/rev}^{0.2}) \cdot ({0.013m}^{0.24})})}^{\frac{1}{0.8466}}

Next Step Convert Units

∴

L = {(\frac{85.1306}{0.8333m/s \cdot ({0.0007m/rev}^{0.2}) \cdot ({0.013m}^{0.24})})}^{\frac{1}{0.8466}}

Next Step Prepare to Evaluate

∴

L = {(\frac{85.1306}{0.8333 \cdot ({0.0007}^{0.2}) \cdot ({0.013}^{0.24})})}^{\frac{1}{0.8466}}

Next Step Evaluate

∴

L = 4500.02690031949s

Next Step Convert to Output's Unit

∴

L = 1.25000747231097h

LAST Step Rounding Answer

∴

L = 1.25h

Taylor's Tool Life given Cutting Velocity and Taylor's Intercept Formula Elements

Variables

Tool Life in Taylors Theory

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.

Symbol: L

Measurement: TimeUnit: h

Note: Value should be greater than 0.

Formulas to find Tool Life in Taylors Theory

Taylor's Constant

Taylor's Constant is an experimental constant that depends mainly upon the tool-work materials and the cutting environment.

Symbol: C

Measurement: NAUnit: Unitless

Note: Value should be greater than 0.

Formulas to find Taylor's Constant

Cutting Velocity

Cutting Velocity is the velocity at the periphery of the cutter or workpiece (whichever is rotating).

Symbol: V

Measurement: SpeedUnit: m/s

Note: Value should be greater than 0.

Formulas to find Cutting Velocity

Feed Rate

Feed Rate is defined as the tool's distance travelled during one spindle revolution.

Symbol: f

Measurement: FeedUnit: mm/rev

Note: Value should be greater than 0.

Formulas to find Feed Rate

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.

Symbol: a

Measurement: NAUnit: Unitless

Note: Value should be greater than 0.

Formulas to find Taylor's Exponent for Feed Rate in Taylors Theory

Depth of Cut

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.

Symbol: d

Measurement: LengthUnit: m

Note: Value should be greater than 0.

Formulas to find Depth of Cut

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.

Symbol: b

Measurement: NAUnit: Unitless

Note: Value should be greater than 0.

Formulas to find Taylor's Exponent for Depth of Cut

Taylor Tool Life Exponent

Taylor Tool Life Exponent is an experimental exponent that helps in quantifying the rate of tool wear.

Symbol: y

Measurement: NAUnit: Unitless

Note: Value should be between 0 to 1.

Formulas to find Taylor Tool Life Exponent

Other formulas in Taylor's Theory category

Go Taylor's Tool Life given Cutting Velocity and Intercept

T tl = {(\frac{C}{V})}^{\frac{1}{y}}

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

y = (- 1) \cdot \frac{\ln (R v)}{\ln (R l)}

How to Evaluate Taylor's Tool Life given Cutting Velocity and Taylor's Intercept?

Taylor's Tool Life given Cutting Velocity and Taylor's Intercept evaluator uses Tool Life in Taylors Theory = (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)))^(1/Taylor Tool Life Exponent) to evaluate the Tool Life in Taylors Theory, The Taylor's Tool Life given Cutting Velocity and Taylor's Intercept is a theoretical method to predict the approximate time period required between sharpening of Tool when it is used to the machine at a constant speed, feed, and depth of cut. Tool Life in Taylors Theory is denoted by L symbol.

How to evaluate Taylor's Tool Life given Cutting Velocity and Taylor's Intercept using this online evaluator? To use this online evaluator for Taylor's Tool Life given Cutting Velocity and Taylor's Intercept, enter Taylor's Constant (C), Cutting Velocity (V), Feed Rate (f), Taylor's Exponent for Feed Rate in Taylors Theory (a), Depth of Cut (d), Taylor's Exponent for Depth of Cut (b) & Taylor Tool Life Exponent (y) and hit the calculate button.

FAQs on Taylor's Tool Life given Cutting Velocity and Taylor's Intercept

What is the formula to find Taylor's Tool Life given Cutting Velocity and Taylor's Intercept?

The formula of Taylor's Tool Life given Cutting Velocity and Taylor's Intercept is expressed as Tool Life in Taylors Theory = (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)))^(1/Taylor Tool Life Exponent). Here is an example- 0.000347 = (85.13059/(0.833333*(0.0007^0.2)*(0.013^0.24)))^(1/0.8466244).

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

With Taylor's Constant (C), Cutting Velocity (V), Feed Rate (f), Taylor's Exponent for Feed Rate in Taylors Theory (a), Depth of Cut (d), Taylor's Exponent for Depth of Cut (b) & Taylor Tool Life Exponent (y) we can find Taylor's Tool Life given Cutting Velocity and Taylor's Intercept using the formula - Tool Life in Taylors Theory = (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)))^(1/Taylor Tool Life Exponent).

Can the Taylor's Tool Life given Cutting Velocity and Taylor's Intercept be negative?

No, the Taylor's Tool Life given Cutting Velocity and Taylor's Intercept, measured in Time cannot be negative.

Which unit is used to measure Taylor's Tool Life given Cutting Velocity and Taylor's Intercept?

Taylor's Tool Life given Cutting Velocity and Taylor's Intercept is usually measured using the Hour[h] for Time. Second[h], Millisecond[h], Microsecond[h] are the few other units in which Taylor's Tool Life given Cutting Velocity and Taylor's Intercept can be measured.

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

Taylor's Tool Life given Cutting Velocity and Taylor's Intercept Example

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

Taylor's Tool Life given Cutting Velocity and Taylor's Intercept Formula Elements

Other formulas in Taylor's Theory category

How to Evaluate Taylor's Tool Life given Cutting Velocity and Taylor's Intercept?

FAQs on Taylor's Tool Life given Cutting Velocity and Taylor's Intercept

Variable Name