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Two generators A and B have 6 -poles each. Generator A has wave wound armature while generator B has lap wound armature. The ratio of the induced e.m.f. in generator A and B will be .....
  • a)
    2 : 3
  • b)
    3 : 1
  • c)
    3 : 2
  • d)
    1:3
Correct answer is option 'B'. Can you explain this answer?
Most Upvoted Answer
Two generators A and B have 6 -poles each. Generator A has wave wound ...
Ratio of induced e.m.f. in generator A and B

Given,
Number of poles in generator A and B = 6
Armature winding in generator A = Wave wound
Armature winding in generator B = Lap wound

Formula to calculate induced e.m.f. in a generator is given as:
E = 2.22 * N * Ø * Z * P / 60A

where,
E = Induced e.m.f.
N = Speed of the armature in revolutions per minute (rpm)
Ø = Flux per pole in webers
Z = Total number of conductors
P = Number of poles
A = Number of parallel paths

Let's assume that the flux per pole and the number of parallel paths are the same for both generators A and B.

Ratio of induced e.m.f. in generator A and B can be calculated as:

Ea / Eb = (N * Za * Pa) / (N * Zb * Pb)
Ea / Eb = (Za * Pa) / (Zb * Pb)

Now, let's calculate the values of Za, Pa, Zb, and Pb for both generators A and B.

Generator A:
Za = 2 * 6 = 12 (since wave winding has two paths)
Pa = 1 (since wave winding has only one coil per pole)

Generator B:
Zb = 6 (since lap winding has one path)
Pb = 3 (since lap winding has three coils per pole)

Substituting the values of Za, Pa, Zb, and Pb in the above formula, we get:

Ea / Eb = (12 * 1) / (6 * 3) = 2/1

Therefore, the ratio of induced e.m.f. in generator A and B is 3:1.
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Community Answer
Two generators A and B have 6 -poles each. Generator A has wave wound ...
B.3:1
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Two generators A and B have 6 -poles each. Generator A has wave wound armature while generator B has lap wound armature. The ratio of the induced e.m.f. in generator A and B will be .....a)2 : 3b)3 : 1c)3 : 2d)1:3Correct answer is option 'B'. Can you explain this answer?
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