Question

An allele exists at a frequency of 0.7 in its population. Assuming the population is in Hardy-Weinberg equilibrium, what will
Which of the following is a deterministic force of population change? O A. Random mating. B. Genetic drift. O C. Mutation. OD
42% of a population has a heterorygous genotype. If Hardy-Weinberg equilibrium assumptions are true for this population, whic
What does it mean if a population is described as not being in Hardy-Weinberg equilibrium? O A. The population adhered to sto
Sixteen out of a population of 100 individuals have a recessive phenotype. The subsequent generation of this population has 4

i'm not sure which of these are right, but this is what I was guessing
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Answer #1

ANSWER

FIRST QUESTION : Correct option is A (i.e., 0.7)

EXPLANATION: Hardy-Weinberg principle states that in absence of evolutionary forces (mutation, migration and natural selection), the allelic and genomic frequencies in a large randomly mating (panmictic) population will remain same from generation to generation. So if an allele exists at a frequency of 0.7 in one generation of a population in Hardy-Weinberg equilibrium, in the next generation the frequency of the allele will remain unchanged at 0.7.

The values in other options are incorrect as they don't reflect on the Hardy-Weinberg principle. The population must be infinitely large and randomly mating. Evolutionary forces should be absent. For Hardy-Weinberg principle to apply, the gene pool of the population must be closed to addition or loss of alleles. The other values don't remain constant in the next generation and are thus invalid.

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