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This test gives us a method of quantifying the con dence we can place in the results obtained from typical genetic experiments. The rules of probability and statistics allow us to devise hypotheses about inheritance and to test these hypotheses with experimental data.

motor is made by running the motor without load at rated voltage and rated frequency Derive the equivalent circuit of a single-phase induction motor for the no-load test [Hint: The no-load slip is very small]

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motor gives the effective resistances of the armature and series eld as 4 and 6 , respectively The output torque is 017 N-m when the motor is drawing rated current of 15 A (rms) at a power factor of 088 at rated speed Find: a The full-load ef ciency b The rated speed c The full-load copper losses d The combined windage, friction, and iron losses e The motor speed when the rms current is 05 A, neglecting phase differences and saturation

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PROBLEM 1: Mendel self-fertilized a dihybrid plant that had round, yellow peas. In the offspring generation: What is the probability that a pea picked at random will be round and yellow What is the probability that ve peas picked at random will be round and yellow What is the probability that of ve peas picked at random, four will be round and yellow, and one will be wrinkled and green Answer: The offspring peas will be round and yellow, round and green, wrinkled and yellow, and wrinkled and green in a ratio of 9:3:3:1. Thus, the probabilities that a pea picked at random will be one of these four categories are 9/16, 3/16, 3/16, and 1/16, respectively. Thus, the probability that a pea picked at random will be round

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operates at a speed of 12,000 rev/min on full load and draws a current of 65 A at 094 power factor lagging The series eld-winding impedance is 455 + j 32 ohms, and the armature circuit impedance is 615 + j 94 ohms Find a The back emf of the motor b The mechanical power developed by the motor c The power output if the rotational loss is 65 W d The ef ciency of the motor

and yellow is 9/16, or 0.563. The probability of picking ve of these peas in a row is (9/16)5 or 0.056. The probability that of ve peas picked at random, four will be round and yellow, and one will be wrinkled and green, is (substituting into the binomial equation): (5!/4!1!) (9/16)4 (1/16)1 5(94)/(165) 5(0.006) 0.031.

3 4

What value of capacitor connected across the circuit will be necessary to raise the power factor to unity

PROBLEM 2: On a chicken farm, walnut-combed fowl that were crossed with each other produced the following offspring: walnut-combed, 87; rose-combed, 31; peacombed, 30; and single-combed, 12. What hypothesis might you have (based on chapter 2) about the control of comb shape in fowl Do the data support that hypothesis

operate from a single-phase source One possible connection is shown in Figure P1828 Will the motor work Explain why or why not

40 80 120 160 Torque, percent of full load (b)

The McGraw Hill Companies, 2001

1832 Which single-phase motor would you choose for 1829 In performing a brake-load test upon a 1/4-hp

Outflow Resistance,

Answer: The numbers 87, 31, 30, and 12 are very similar to 90, 30, 30, and 10, which would be a perfect t to a 9:3:3:1 ratio. We might expect that ratio, having previously learned something about how comb type is inherited in fowl. Thus, we hypothesize that inheritance of comb type is by two loci, and that dominant alleles at both result in walnut combs, a dominant allele at one locus and recessives at the other result in rose or pea combs, and the recessive alleles at both loci result in a single comb. The results of the cross of dihybrids should produce fowl with the four comb types in a 9:3:3:1 ratio of walnut-, rose-, pea-, and single-combed fowl, respectively. Therefore, our observed numbers are 87, 31, 30, and 10 (sum 160). Our expected ratio is 9:3:3:1, or 90, 30, 30, and 10 fowl, which are 9/16, 3/16, 3/16, and 1/16, respectively, of the sum of 160. We therefore set up the following chi-square table:

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