Angle of Inclined Manometer given Pressure at Point Solution

STEP 0: Pre-Calculation Summary
Formula Used
Angle = asin(Pressure on Point/Specific Weight 1*Length of Inclined Manometer)
Θ = asin(Pp/γ1*L)
This formula uses 2 Functions, 4 Variables
Functions Used
sin - Sine is a trigonometric function that describes the ratio of the length of the opposite side of a right triangle to the length of the hypotenuse., sin(Angle)
asin - The inverse sine function, is a trigonometric function that takes a ratio of two sides of a right triangle and outputs the angle opposite the side with the given ratio., asin(Number)
Variables Used
Angle - (Measured in Radian) - Angle between the inclined manometer tube and surface.
Pressure on Point - (Measured in Pascal) - Pressure on Point is the force applied perpendicular to the surface of an object per unit area over which that force is distributed.
Specific Weight 1 - (Measured in Newton per Cubic Meter) - Specific weight 1 is the specific weight of the fluid 1.
Length of Inclined Manometer - (Measured in Meter) - Length of inclined manometer is defined as the length of the liquid present in the manometer wing.
STEP 1: Convert Input(s) to Base Unit
Pressure on Point: 801 Pascal --> 801 Pascal No Conversion Required
Specific Weight 1: 1342 Newton per Cubic Meter --> 1342 Newton per Cubic Meter No Conversion Required
Length of Inclined Manometer: 17 Centimeter --> 0.17 Meter (Check conversion here)
STEP 2: Evaluate Formula
Substituting Input Values in Formula
Θ = asin(Pp1*L) --> asin(801/1342*0.17)
Evaluating ... ...
Θ = 0.101642884668693
STEP 3: Convert Result to Output's Unit
0.101642884668693 Radian -->5.82370830905221 Degree (Check conversion here)
FINAL ANSWER
5.82370830905221 5.823708 Degree <-- Angle
(Calculation completed in 00.004 seconds)

Credits

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Osmania University (OU), Hyderabad
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25 Pressure Relations Calculators

Depth of Centroid given Center of Pressure
Go Depth of Centroid = (Center of Pressure*Surface area+sqrt((Center of Pressure*Surface area)^2+4*Surface area*Moment of Inertia))/(2*Surface area)
Center of Pressure on Inclined Plane
Go Center of Pressure = Depth of Centroid+(Moment of Inertia*sin(Angle)*sin(Angle))/(Wet Surface Area*Depth of Centroid)
Differential Pressure-Differential Manometer
Go Pressure Changes = Specific weight 2*Height of Column 2+Specific Weight of Manometer liquid*Height of Manometer Liquid-Specific Weight 1*Height of Column 1
Area of Surface Wetted given Center of Pressure
Go Wet Surface Area = Moment of Inertia/((Center of Pressure-Depth of Centroid)*Depth of Centroid)
Height of Fluid 1 given Differential Pressure between Two Points
Go Height of Column 1 = (Pressure Changes+Specific weight 2*Height of Column 2)/Specific Weight 1
Height of Fluid 2 given Differential Pressure between Two Points
Go Height of Column 2 = (Specific Weight 1*Height of Column 1-Pressure Changes)/Specific weight 2
Moment of Inertia of Centroid given Center of Pressure
Go Moment of Inertia = (Center of Pressure-Depth of Centroid)*Wet Surface Area*Depth of Centroid
Center of Pressure
Go Center of Pressure = Depth of Centroid+Moment of Inertia/(Wet Surface Area*Depth of Centroid)
Differential Pressure between Two Points
Go Pressure Changes = Specific Weight 1*Height of Column 1-Specific weight 2*Height of Column 2
Angle of Inclined Manometer given Pressure at Point
Go Angle = asin(Pressure on Point/Specific Weight 1*Length of Inclined Manometer)
Length of Inclined Manometer
Go Length of Inclined Manometer = Pressure a/(Specific Weight 1*sin(Angle))
Pressure using Inclined Manometer
Go Pressure a = Specific Weight 1*Length of Inclined Manometer*sin(Angle)
Absolute Pressure at Height h
Go Absolute pressure = Atmospheric pressure+Specific weight of liquids*Height Absolute
Height of Liquid given its Absolute Pressure
Go Height Absolute = (Absolute pressure-Atmospheric pressure)/Specific Weight
Pressure Wave Velocity in Fluids
Go Velocity of pressure wave = sqrt(Bulk Modulus/Mass Density)
Velocity of Fluid given Dynamic Pressure
Go Fluid Velocity = sqrt(Dynamic Pressure*2/Liquid Density)
Dynamic Pressure Head-Pitot Tube
Go Dynamic Pressure Head = (Fluid Velocity^(2))/(2*Acceleration Due To Gravity)
Diameter of Soap Bubble
Go Diameter of Droplet = (8*Surface Tensions)/Pressure Changes
Surface Tension of Liquid Drop given Change in Pressure
Go Surface Tensions = Pressure Changes*Diameter of Droplet/4
Diameter of Droplet given Change in Pressure
Go Diameter of Droplet = 4*Surface Tensions/Pressure Changes
Mass Density given Velocity of Pressure Wave
Go Mass Density = Bulk Modulus/(Velocity of pressure wave^2)
Surface Tension of Soap Bubble
Go Surface Tensions = Pressure Changes*Diameter of Droplet/8
Dynamic Pressure of Fluid
Go Dynamic Pressure = (Liquid Density*Fluid Velocity^(2))/2
Bulk Modulus given Velocity of Pressure Wave
Go Bulk Modulus = Velocity of pressure wave^2*Mass Density
Density of Liquid given Dynamic Pressure
Go Liquid Density = 2*Dynamic Pressure/(Fluid Velocity^2)

Angle of Inclined Manometer given Pressure at Point Formula

Angle = asin(Pressure on Point/Specific Weight 1*Length of Inclined Manometer)
Θ = asin(Pp/γ1*L)

What is a inclined manometer?

An inclined manometer is a slightly curved tube with a liquid inside, typically a form of oil mixture. Along the tube's middle portion are graduations.. The amount of liquid displacement is viewed and measured through the tube's graduations, producing a pressure value.

How to Calculate Angle of Inclined Manometer given Pressure at Point?

Angle of Inclined Manometer given Pressure at Point calculator uses Angle = asin(Pressure on Point/Specific Weight 1*Length of Inclined Manometer) to calculate the Angle, The Angle of Inclined Manometer given Pressure at Point formula is defined as the force applied perpendicular to the surface of an object per unit area. Angle is denoted by Θ symbol.

How to calculate Angle of Inclined Manometer given Pressure at Point using this online calculator? To use this online calculator for Angle of Inclined Manometer given Pressure at Point, enter Pressure on Point (Pp), Specific Weight 1 1) & Length of Inclined Manometer (L) and hit the calculate button. Here is how the Angle of Inclined Manometer given Pressure at Point calculation can be explained with given input values -> 333.6739 = asin(801/1342*0.17).

FAQ

What is Angle of Inclined Manometer given Pressure at Point?
The Angle of Inclined Manometer given Pressure at Point formula is defined as the force applied perpendicular to the surface of an object per unit area and is represented as Θ = asin(Pp1*L) or Angle = asin(Pressure on Point/Specific Weight 1*Length of Inclined Manometer). Pressure on Point is the force applied perpendicular to the surface of an object per unit area over which that force is distributed, Specific weight 1 is the specific weight of the fluid 1 & Length of inclined manometer is defined as the length of the liquid present in the manometer wing.
How to calculate Angle of Inclined Manometer given Pressure at Point?
The Angle of Inclined Manometer given Pressure at Point formula is defined as the force applied perpendicular to the surface of an object per unit area is calculated using Angle = asin(Pressure on Point/Specific Weight 1*Length of Inclined Manometer). To calculate Angle of Inclined Manometer given Pressure at Point, you need Pressure on Point (Pp), Specific Weight 1 1) & Length of Inclined Manometer (L). With our tool, you need to enter the respective value for Pressure on Point, Specific Weight 1 & Length of Inclined Manometer 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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