Engineering Help Needed: Cracking the Nut of Current in Field/Armature

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SUMMARY

The discussion focuses on calculating the current in the field and armature of a DC shunt motor. Key equations mentioned include Kirchhoff's Voltage Law (KVL) and Kirchhoff's Current Law (KCL), which are essential for analyzing the circuit. The user emphasizes the importance of identifying losses and calculating input power to determine the total current. The relationship between armature current and field current is established through the equation Is = Iarm + If, and the losses can be expressed as RA.Iarm² + Rf.If² = losses.

PREREQUISITES
  • Understanding of DC shunt motor operation
  • Familiarity with Kirchhoff's Voltage Law (KVL) and Kirchhoff's Current Law (KCL)
  • Knowledge of electrical power calculations, including input and output power
  • Concept of back-emf in electric motors
NEXT STEPS
  • Study the relationship between armature current and field current in DC motors
  • Learn about calculating excitation losses and their impact on motor performance
  • Explore the efficiency formula for electric motors to understand power input calculations
  • Investigate the concept of back-emf and its role in motor operation
USEFUL FOR

Electrical engineers, students studying motor control, and anyone involved in the design or analysis of DC shunt motors will benefit from this discussion.

nooby
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Homework Statement
A D.C. shunt motor has an efficiency of 92.21 % when operated under full-load conditions. The motor is supplied by a 120 V D.C. source and has a rating of 1.55 kW at full-load. Given that the armature resistance of the motor is 0.33 Ω, find the resistance of the field winding. (You may neglect all losses other than those due to the armature and field winding resistances.)

Note – the rated power of a motor is the output power under full-load conditions.
Relevant Equations
efficiency and or power at full load
Hi all, I'm needing help cracking this nut. If someone can help it would be greatly appreciated.

I am trying to find the current in the field or armature, but can't connect the dots.
 
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As per forum rules, you need to show your attempt at a solution first.

Start with a circuit diagram.
Label the known voltages and currents. Think of the relavant equations that you can use to find the unknowns.
 
i got the supply current, but can't seem to understand the current and resistor relationship.
 

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the reason why i think i need the current is so i can use KVL. This will assist me in finding current in armature which i can then use KCL to find the current in the field. I got a feeling I'm chasing something that isn't there :(
 
Find the excitation losses. Compare with excitation voltage drop.
 
DC Shunt motor that means the field supply source is parallel with armature?
 
Pel=Pmec+losses
 
nooby said:
i got the supply current
The power you used in your equation is the 'output' power. To calculate the source current, you must know the 'input' power.
Output power + losses gives you the input power.
So identify where the losses are taking place and recall/look up their corresponding formulae.
Further, have you studied the concept of back-emf?
 
I had a closer read of the question, it states "Note – the rated power of a motor is the output power under full-load conditions."
so by using the efficiency formula to work out Power input (1680.9W).Which means i can work out the current the total current. This then allows me to work out the current in the armature which. Then i simple use KCL to work out the field current :)

hope that makes sense :)

Thanks you all for your assistance
 
  • #10
You may use the equation Is=Iarm+If and RA.Iarm^2+Rf.If^2=losses

Rf.If^2=Vs.If

and you'll get an equation like: a.Iarm^2+b.Iarm+c=0
 

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