Urvi Rathod
Vishwakarma Government Engineering College (VGEC), Ahmedabad
Urvi Rathod has created this Calculator and 500+ more calculators!
Kethavath Srinath
Osmania University (OU), Hyderabad
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11 Other formulas that you can solve using the same Inputs

Series Generator Terminal Voltage
Voltage=Induced voltage-(Armature Current*(Armature resistance+Series field resistance)) GO
Power Loss Due To Brush Drop
Power Loss Due to Brush Drop=Armature Current*Voltage drop due to brush drop GO
Armature Copper Loss
Armature Copper Loss=Armature Current*Armature Current*Armature resistance GO
Back EMF
Electromotive Force=Voltage-(Armature Current*Armature resistance) GO
Mechanical Efficiency
Efficiency =Induced voltage*Armature Current/Angular Speed*Torque GO
Shunt Generator Terminal Voltage
Voltage=Induced voltage-(Armature Current*Armature resistance) GO
Input Power Per Phase
Input Power=Voltage*Armature Current*cos(Theta) GO
Armature Current
Armature Current=Field Current+Load current GO
Power Generated When The Armature Current Is Given
Power=Induced voltage*Armature Current GO
Converted Power
Power=Induced voltage*Armature Current GO
Output Power
Power=Voltage*Load current GO

8 Other formulas that calculate the same Output

Angle between orbital angular momentum and z-axis
Theta=acos(Magnetic quantum number/(sqrt(Azimuthal Quantum Number*(Azimuthal Quantum Number+1)))) GO
Angle between angular momentum and momentum along z-axis
Theta=acos(Angular momentum along z_axis/quantization of angular momentum) GO
Angle of light ray when uncertainty in momentum is given
Theta=asin((Uncertainty in momentum*Wavelength)/(2*[hP])) GO
Angel Between Voltage And Armature Current Using 3-phase Input Power
Theta=acos(Input Power/(Voltage*Armature Current)) GO
Angel Between Voltage And Armature Current using input Power
Theta=acos(Input Power/(Voltage*Armature Current)) GO
Angle of light ray when uncertainty in position is given
Theta=asin(Wavelength/Uncertainty in position) GO
Arc Angle from Arc length and Radius
Theta=(pi*Arc Length)/(radius of circle*180) GO
Angle between the diagonal and rectangle side in terms of the angle between the diagonals
Theta=Angle Between Two Diagonals/2 GO

Angel Between Voltage And Armature Current Using 3-phase Mechanical Power Formula

Theta=acos((Mechanical Power+(3*Armature Current*Armature Current*Armature resistance))/((3^(1/2))*Load current*Load Voltage ))
ϑ=acos((Pm+(3*Ia*Ia*Ra))/((3^(1/2))*Il*Vl))
More formulas
Input Power Of The Synchronous Motor GO
Voltage Of Synchronous Motor Using Input Power GO
Armature Current Of Synchronous Motor Using Input Power GO
Power Factor Of Synchronous Motor Using Input Power GO
Angel Between Voltage And Armature Current using input Power GO
3-Phase Input Power Of Synchronous Motor GO
Load Voltage Of Synchronous Motor Using 3-phase Input Power GO
Load Current Of Synchronous Motor Using 3-phase Input Power GO
Power Factor Of Synchronous Motor Using 3-phase Input Power GO
Angel Between Voltage And Armature Current Using 3-phase Input Power GO
Mechanical Power Of Synchronous Motor GO
Back EMF Of Synchronous Motor Using Mechanical Power GO
Armature Current Of Synchronous Motor Using Mechanical Power GO
Mechanical Power Of Synchronous Motor Using Input Power GO
Armature Resistance Of Synchronous Motor Using Input Power GO
Armature Resistance Of Synchronous Motor Using The Mechanical Power GO
Mechanical Power Of Synchronous Motor Using Gross Torque GO
Synchronous Speed Of Synchronous Motor Using Mechanical Power GO
3-Phase Mechanical Power Of Synchronous Motor GO
Load Voltage Of Synchronous Motor Using 3-phase Mechanical Power GO
Load Current Of Synchronous Motor Using 3-phase Mechanical Power GO
Power Factor Of Synchronous Motor Using 3-phase Mechanical Power GO
Armature Current Of Synchronous Motor Using 3-phase Mechanical Power GO
armature resistance Of Synchronous Motor Using 3-phase Mechanical Power GO
Difference Between input and mechanical Power GO
Back EMF Of Synchronous Motor Using Ka GO
Ka Of Synchronous Motor Using Back Emf GO
Magnetic Flux Of Synchronous Motor Using Back EMF GO
Synchronous Speed Of Synchronous Motor Using ka GO

What is synchronous motor working?

Working of synchronous motors depends on the interaction of the magnetic field of the stator with the magnetic field of the rotor. The stator contains 3 phase windings and is supplied with 3 phase power. Thus, stator winding produces a 3 phased rotating Magnetic- Field.

How to Calculate Angel Between Voltage And Armature Current Using 3-phase Mechanical Power?

Angel Between Voltage And Armature Current Using 3-phase Mechanical Power calculator uses Theta=acos((Mechanical Power+(3*Armature Current*Armature Current*Armature resistance))/((3^(1/2))*Load current*Load Voltage )) to calculate the Theta, The Angel Between Voltage And Armature Current Using 3-phase Mechanical Power formula is defined as the angle created between voltage and armature current due to mechanical power. Theta and is denoted by ϑ symbol.

How to calculate Angel Between Voltage And Armature Current Using 3-phase Mechanical Power using this online calculator? To use this online calculator for Angel Between Voltage And Armature Current Using 3-phase Mechanical Power, enter Mechanical Power (Pm), Armature Current (Ia), Armature resistance (Ra), Load current (Il) and Load Voltage (Vl) and hit the calculate button. Here is how the Angel Between Voltage And Armature Current Using 3-phase Mechanical Power calculation can be explained with given input values -> 85.66632 = acos((20+(3*0.5*0.5*3))/((3^(1/2))*10*17)).

FAQ

What is Angel Between Voltage And Armature Current Using 3-phase Mechanical Power?
The Angel Between Voltage And Armature Current Using 3-phase Mechanical Power formula is defined as the angle created between voltage and armature current due to mechanical power and is represented as ϑ=acos((Pm+(3*Ia*Ia*Ra))/((3^(1/2))*Il*Vl)) or Theta=acos((Mechanical Power+(3*Armature Current*Armature Current*Armature resistance))/((3^(1/2))*Load current*Load Voltage )). Mechanical Power is a combination of forces and movement. In particular, power is the product of a force on an object and the object's velocity or the product of torque on a shaft and the shaft's angular velocity, Armature Current is the Current which Flows in Armature Winding or rotating Winding of Motor or generator, The Armature resistance is given is the opposition that a substance offers to the flow of electric current, The load current is the current that the appliance is drawing at that instant and The Load Voltage is defined as the voltage between two terminals of load. .
How to calculate Angel Between Voltage And Armature Current Using 3-phase Mechanical Power?
The Angel Between Voltage And Armature Current Using 3-phase Mechanical Power formula is defined as the angle created between voltage and armature current due to mechanical power is calculated using Theta=acos((Mechanical Power+(3*Armature Current*Armature Current*Armature resistance))/((3^(1/2))*Load current*Load Voltage )). To calculate Angel Between Voltage And Armature Current Using 3-phase Mechanical Power, you need Mechanical Power (Pm), Armature Current (Ia), Armature resistance (Ra), Load current (Il) and Load Voltage (Vl). With our tool, you need to enter the respective value for Mechanical Power, Armature Current, Armature resistance, Load current and Load Voltage 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 Theta?
In this formula, Theta uses Mechanical Power, Armature Current, Armature resistance, Load current and Load Voltage . We can use 8 other way(s) to calculate the same, which is/are as follows -
  • Theta=Angle Between Two Diagonals/2
  • Theta=(pi*Arc Length)/(radius of circle*180)
  • Theta=asin(Wavelength/Uncertainty in position)
  • Theta=asin((Uncertainty in momentum*Wavelength)/(2*[hP]))
  • Theta=acos(Input Power/(Voltage*Armature Current))
  • Theta=acos(Input Power/(Voltage*Armature Current))
  • Theta=acos(Magnetic quantum number/(sqrt(Azimuthal Quantum Number*(Azimuthal Quantum Number+1))))
  • Theta=acos(Angular momentum along z_axis/quantization of angular momentum)
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