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Coordinate measured Downward from Top given Effective Tension Formula

GoCoordinate measured Downward from Top given Tension on Vertical Drill String Formula

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Coordinate measured Downward from Top depends on tension on a Vertical Drill String. Check FAQs

z = - (\frac{T e}{(ρ s - ρ m) \cdot [g] \cdot A s} - L Well)

z - Coordinate measured Downward from Top?T_e - Effective Tension?ρ_s - Mass Density of Steel?ρ_m - Density of Drilling Mud?A_s - Cross Section Area of Steel in Pipe?L_Well - Length of Pipe Hanging in Well?[g] - Gravitational acceleration on Earth?

Coordinate measured Downward from Top given Effective Tension Example

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Here is how the Coordinate measured Downward from Top given Effective Tension equation looks like with Values.

Here is how the Coordinate measured Downward from Top given Effective Tension equation looks like with Units.

Here is how the Coordinate measured Downward from Top given Effective Tension equation looks like.

6 = - (\frac{402.22}{(7750 - 1440) \cdot 9.8066 \cdot 0.65} - 16)

6 = - (\frac{402.22kN}{(7750kg/m³ - 1440kg/m³) \cdot 9.8066m/s² \cdot 0.65m²} - 16m)

6 = - (\frac{402.22}{(7750 - 1440) \cdot 9.8066 \cdot 0.65} - 16)

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Coordinate measured Downward from Top given Effective Tension Solution

Follow our step by step solution on how to calculate Coordinate measured Downward from Top given Effective Tension?

FIRST Step Consider the formula

z = - (\frac{T e}{(ρ s - ρ m) \cdot [g] \cdot A s} - L Well)

Next Step Substitute values of Variables

∴

z = - (\frac{402.22kN}{(7750kg/m³ - 1440kg/m³) \cdot [g] \cdot 0.65m²} - 16m)

Next Step Substitute values of Constants

∴

z = - (\frac{402.22kN}{(7750kg/m³ - 1440kg/m³) \cdot 9.8066m/s² \cdot 0.65m²} - 16m)

Next Step Convert Units

∴

z = - (\frac{402220N}{(7750kg/m³ - 1440kg/m³) \cdot 9.8066m/s² \cdot 0.65m²} - 16m)

Next Step Prepare to Evaluate

∴

z = - (\frac{402220}{(7750 - 1440) \cdot 9.8066 \cdot 0.65} - 16)

Next Step Evaluate

∴

z = 5.99999377827667

LAST Step Rounding Answer

∴

z = 6

Coordinate measured Downward from Top given Effective Tension Formula Elements

Variables

Constants

Coordinate measured Downward from Top

Coordinate measured Downward from Top depends on tension on a Vertical Drill String.

Symbol: z

Measurement: NAUnit: Unitless

Note: Value can be positive or negative.

Formulas to find Coordinate measured Downward from Top

Effective Tension

Effective Tension when buoyant force acts in a direction opposite to the gravity force.

Symbol: T_e

Measurement: ForceUnit: kN

Note: Value can be positive or negative.

Formulas to find Effective Tension

Mass Density of Steel

Mass Density of Steel varies based on the alloying constituents but usually ranges between 7,750 and 8,050 kg/m3.

Symbol: ρ_s

Measurement: Mass ConcentrationUnit: kg/m³

Note: Value can be positive or negative.

Formulas to find Mass Density of Steel

Density of Drilling Mud

Density of Drilling Mud considering a steel drilling pipe hanging in an oil well.

Symbol: ρ_m

Measurement: DensityUnit: kg/m³

Note: Value can be positive or negative.

Formulas to find Density of Drilling Mud

Cross Section Area of Steel in Pipe

Cross Section Area of Steel in Pipe is the extent of a surface or plane figure as measured in square units.

Symbol: A_s

Measurement: AreaUnit: m²

Note: Value can be positive or negative.

Formulas to find Cross Section Area of Steel in Pipe

Length of Pipe Hanging in Well

Length of Pipe Hanging in Well is essential in calculating all other values required in drilling.

Symbol: L_Well

Measurement: LengthUnit: m

Note: Value can be positive or negative.

Formulas to find Length of Pipe Hanging in Well

Gravitational acceleration on Earth

Gravitational acceleration on Earth means that the velocity of an object in free fall will increase by 9.8 m/s2 every second.

Symbol: [g]

Value: 9.80665 m/s²

Other Formulas to find Coordinate measured Downward from Top

Go Coordinate measured Downward from Top given Tension on Vertical Drill String

z = - ((\frac{T}{ρ s \cdot [g] \cdot A s}) - L Well)

Other formulas in Hydrostatics category

Go Tension on Vertical Drill String

T = ρ s \cdot [g] \cdot A s \cdot (L Well - z)

Go Mass Density of Steel for Tension on Vertical Drill String

ρ s = \frac{T}{[g] \cdot A s \cdot (L Well - z)}

Go Cross Section Area of Steel in Pipe given Tension on Vertical Drill String

A s = \frac{T}{ρ s \cdot [g] \cdot (L Well - z)}

Go Length of Pipe Hanging in Well given Tension on Vertical Drill String

L Well = (\frac{T}{ρ s \cdot [g] \cdot A s}) + z

How to Evaluate Coordinate measured Downward from Top given Effective Tension?

Coordinate measured Downward from Top given Effective Tension evaluator uses Coordinate measured Downward from Top = -(Effective Tension/((Mass Density of Steel-Density of Drilling Mud)*[g]*Cross Section Area of Steel in Pipe)-Length of Pipe Hanging in Well) to evaluate the Coordinate measured Downward from Top, Coordinate measured Downward from Top given Effective Tension by considering steel drilling pipe hanging in oil well for two different ways of looking at buoyant force on body lead to two different approaches to static internal loads on structure as well. Coordinate measured Downward from Top is denoted by z symbol.

How to evaluate Coordinate measured Downward from Top given Effective Tension using this online evaluator? To use this online evaluator for Coordinate measured Downward from Top given Effective Tension, enter Effective Tension (T_e), Mass Density of Steel (ρ_s), Density of Drilling Mud (ρ_m), Cross Section Area of Steel in Pipe (A_s) & Length of Pipe Hanging in Well (L_Well) and hit the calculate button.

FAQs on Coordinate measured Downward from Top given Effective Tension

What is the formula to find Coordinate measured Downward from Top given Effective Tension?

The formula of Coordinate measured Downward from Top given Effective Tension is expressed as Coordinate measured Downward from Top = -(Effective Tension/((Mass Density of Steel-Density of Drilling Mud)*[g]*Cross Section Area of Steel in Pipe)-Length of Pipe Hanging in Well). Here is an example- 5.999994 = -(402220/((7750-1440)*[g]*0.65)-16).

How to calculate Coordinate measured Downward from Top given Effective Tension?

With Effective Tension (T_e), Mass Density of Steel (ρ_s), Density of Drilling Mud (ρ_m), Cross Section Area of Steel in Pipe (A_s) & Length of Pipe Hanging in Well (L_Well) we can find Coordinate measured Downward from Top given Effective Tension using the formula - Coordinate measured Downward from Top = -(Effective Tension/((Mass Density of Steel-Density of Drilling Mud)*[g]*Cross Section Area of Steel in Pipe)-Length of Pipe Hanging in Well). This formula also uses Gravitational acceleration on Earth constant(s).

What are the other ways to Calculate Coordinate measured Downward from Top?

Here are the different ways to Calculate Coordinate measured Downward from Top-

Coordinate measured Downward from Top=-((Tension on Vertical Drill String/(Mass Density of Steel*[g]*Cross Section Area of Steel in Pipe))-Length of Pipe Hanging in Well)

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Coordinate measured Downward from Top given Effective Tension Formula

​GoCoordinate measured Downward from Top given Tension on Vertical Drill String Formula

Coordinate measured Downward from Top given Effective Tension Example

Coordinate measured Downward from Top given Effective Tension Solution

Coordinate measured Downward from Top given Effective Tension Formula Elements

Other Formulas to find Coordinate measured Downward from Top

Other formulas in Hydrostatics category

How to Evaluate Coordinate measured Downward from Top given Effective Tension?

FAQs on Coordinate measured Downward from Top given Effective Tension

Variable Name

GoCoordinate measured Downward from Top given Tension on Vertical Drill String Formula