Mass Density of Steel when Buoyant Force acts in Direction opposite to Gravity Force Calculator

✖Effective Tension when buoyant force acts in a direction opposite to the gravity force.ⓘ Effective Tension [T_e]			+10% -10%
✖Cross Section Area of Steel in Pipe is the extent of a surface or plane figure as measured in square units.ⓘ Cross Section Area of Steel in Pipe [A_s]			+10% -10%
✖Length of Pipe Hanging in Well is essential in calculating all other values required in drilling.ⓘ Length of Pipe Hanging in Well [L_Well]			+10% -10%
✖Coordinate measured Downward from Top depends on tension on a Vertical Drill String.ⓘ Coordinate measured Downward from Top [z]			+10% -10%
✖Density of Drilling Mud considering a steel drilling pipe hanging in an oil well.ⓘ Density of Drilling Mud [ρ_m]			+10% -10%

✖Mass Density of Steel varies based on the alloying constituents but usually ranges between 7,750 and 8,050 kg/m3.ⓘ Mass Density of Steel when Buoyant Force acts in Direction opposite to Gravity Force [ρ_s]

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Mass Density of Steel when Buoyant Force acts in Direction opposite to Gravity Force Solution

STEP 0: Pre-Calculation Summary

Formula Used

Mass Density of Steel = (Effective Tension/([g]*Cross Section Area of Steel in Pipe*(Length of Pipe Hanging in Well-Coordinate measured Downward from Top))+Density of Drilling Mud)
ρ_s = (T_e/([g]*A_s*(L_Well-z))+ρ_m)
This formula uses 1 Constants, 6 Variables

Constants Used

[g] - Gravitational acceleration on Earth Value Taken As 9.80665

Variables Used

Mass Density of Steel - (Measured in Kilogram per Cubic Meter) - Mass Density of Steel varies based on the alloying constituents but usually ranges between 7,750 and 8,050 kg/m3.
Effective Tension - (Measured in Newton) - Effective Tension when buoyant force acts in a direction opposite to the gravity force.
Cross Section Area of Steel in Pipe - (Measured in Square Meter) - Cross Section Area of Steel in Pipe is the extent of a surface or plane figure as measured in square units.
Length of Pipe Hanging in Well - (Measured in Meter) - Length of Pipe Hanging in Well is essential in calculating all other values required in drilling.
Coordinate measured Downward from Top - Coordinate measured Downward from Top depends on tension on a Vertical Drill String.
Density of Drilling Mud - (Measured in Kilogram per Cubic Meter) - Density of Drilling Mud considering a steel drilling pipe hanging in an oil well.

STEP 1: Convert Input(s) to Base Unit

Effective Tension: 402.22 Kilonewton --> 402220 Newton (Check conversion here)
Cross Section Area of Steel in Pipe: 0.65 Square Meter --> 0.65 Square Meter No Conversion Required
Length of Pipe Hanging in Well: 16 Meter --> 16 Meter No Conversion Required
Coordinate measured Downward from Top: 6 --> No Conversion Required
Density of Drilling Mud: 1440 Kilogram per Cubic Meter --> 1440 Kilogram per Cubic Meter No Conversion Required

STEP 2: Evaluate Formula

Substituting Input Values in Formula

ρ_s = (T_e/([g]*A_s*(L_Well-z))+ρ_m) --> (402220/([g]*0.65*(16-6))+1440)

Evaluating ... ...

ρ_s = 7750.00392590742

STEP 3: Convert Result to Output's Unit

7750.00392590742 Kilogram per Cubic Meter --> No Conversion Required

FINAL ANSWER

7750.00392590742 ≈ 7750.004 Kilogram per Cubic Meter <-- Mass Density of Steel

(Calculation completed in 00.004 seconds)

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Coordinate measured Downward from Top given Tension on Vertical Drill String

LaTeX Go 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)

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

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

Mass Density of Steel for Tension on Vertical Drill String

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

Tension on Vertical Drill String

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

Mass Density of Steel when Buoyant Force acts in Direction opposite to Gravity Force Formula

LaTeX Go

What is Buoyancy?

Buoyancy is the force that causes objects to float. It is the force exerted on an object that is partly or wholly immersed in a fluid. Buoyancy is caused by the differences in pressure acting on opposite sides of an object immersed in a static fluid. It is also known as the buoyant force

How to Calculate Mass Density of Steel when Buoyant Force acts in Direction opposite to Gravity Force?

Mass Density of Steel when Buoyant Force acts in Direction opposite to Gravity Force calculator uses Mass Density of Steel = (Effective Tension/([g]*Cross Section Area of Steel in Pipe*(Length of Pipe Hanging in Well-Coordinate measured Downward from Top))+Density of Drilling Mud) to calculate the Mass Density of Steel, The Mass Density of Steel when Buoyant Force acts in Direction opposite to Gravity Force for buoyant force considering ever-increasing string slice length. Mass Density of Steel is denoted by ρ_s symbol.

How to calculate Mass Density of Steel when Buoyant Force acts in Direction opposite to Gravity Force using this online calculator? To use this online calculator for Mass Density of Steel when Buoyant Force acts in Direction opposite to Gravity Force, enter Effective Tension (T_e), Cross Section Area of Steel in Pipe (A_s), Length of Pipe Hanging in Well (L_Well), Coordinate measured Downward from Top (z) & Density of Drilling Mud (ρ_m) and hit the calculate button. Here is how the Mass Density of Steel when Buoyant Force acts in Direction opposite to Gravity Force calculation can be explained with given input values -> 7750.004 = (402220/([g]*0.65*(16-6))+1440).

FAQ

What is Mass Density of Steel when Buoyant Force acts in Direction opposite to Gravity Force?

The Mass Density of Steel when Buoyant Force acts in Direction opposite to Gravity Force for buoyant force considering ever-increasing string slice length and is represented as ρ_s = (T_e/([g]*A_s*(L_Well-z))+ρ_m) or Mass Density of Steel = (Effective Tension/([g]*Cross Section Area of Steel in Pipe*(Length of Pipe Hanging in Well-Coordinate measured Downward from Top))+Density of Drilling Mud). Effective Tension when buoyant force acts in a direction opposite to the gravity force, Cross Section Area of Steel in Pipe is the extent of a surface or plane figure as measured in square units, Length of Pipe Hanging in Well is essential in calculating all other values required in drilling, Coordinate measured Downward from Top depends on tension on a Vertical Drill String & Density of Drilling Mud considering a steel drilling pipe hanging in an oil well.

How to calculate Mass Density of Steel when Buoyant Force acts in Direction opposite to Gravity Force?

The Mass Density of Steel when Buoyant Force acts in Direction opposite to Gravity Force for buoyant force considering ever-increasing string slice length is calculated using Mass Density of Steel = (Effective Tension/([g]*Cross Section Area of Steel in Pipe*(Length of Pipe Hanging in Well-Coordinate measured Downward from Top))+Density of Drilling Mud). To calculate Mass Density of Steel when Buoyant Force acts in Direction opposite to Gravity Force, you need Effective Tension (T_e), Cross Section Area of Steel in Pipe (A_s), Length of Pipe Hanging in Well (L_Well), Coordinate measured Downward from Top (z) & Density of Drilling Mud (ρ_m). With our tool, you need to enter the respective value for Effective Tension, Cross Section Area of Steel in Pipe, Length of Pipe Hanging in Well, Coordinate measured Downward from Top & Density of Drilling Mud 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 Mass Density of Steel?

In this formula, Mass Density of Steel uses Effective Tension, Cross Section Area of Steel in Pipe, Length of Pipe Hanging in Well, Coordinate measured Downward from Top & Density of Drilling Mud. We can use 2 other way(s) to calculate the same, which is/are as follows -

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

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