1*. Consider the following vector fields: • Ē = 2xyzĵ+ xy²k ● Ē = yî + xĵ+ ƒ(z) where ƒ(z) is an arbitrary function of z • E = o sin 0 + cos 00 + Determine which ones could be electrostatic fields and determine the corresponding charge density.
1*. Consider the following vector fields: • Ē = 2xyzĵ+ xy²k ● Ē = yî + xĵ+ ƒ(z) where ƒ(z) is an arbitrary function of z • E = o sin 0 + cos 00 + Determine which ones could be electrostatic fields and determine the corresponding charge density.
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Ē = 2xyzĵ + xy²k
• Ē = yî + xĵ + ƒ(z)Ê where ƒ(z) is an arbitrary function of z
• Ē = þ sin 0î + ¢ cos 0 +
Determine which ones could be electrostatic fields and determine the corresponding charge density.
●"
Transcribed Image Text:1*. Consider the following vector fields:
Ē = 2xyzĵ + xy²k
• Ē = yî + xĵ + ƒ(z)Ê where ƒ(z) is an arbitrary function of z
• Ē = þ sin 0î + ¢ cos 0 +
Determine which ones could be electrostatic fields and determine the corresponding charge density.
●
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Step 1: Know the concept:
VIEWStep 2: Check whether the first field is electrostatic field or not.
VIEWStep 3: Check whether the second field is electrostatic field or not:
VIEWStep 4: Calculate the charge density for the vector field 2.
VIEWStep 5: Check whether the third field is electrostatic field or not:
VIEWStep 6: Calculate the charge density for the vector field 3.
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