WORKING WITH THE FIGURES
Figure 19-9 shows the trait distributions before and after a cycle of artificial selection. Does the variance of the trait appear to have changed as a result of selection? Explain.
Figure 19-11 shows the expected distributions for the three genotypic classes if the B locus is a QTL affecting the trait value.
As drawn, what is the dominance/additive (D/A) ratio?
How would you redraw this figure if the B locus had no effect on the trait value?
How would the positions along the x-axis of the curves for the different genotypic classes of the B locus change if D/A = 1.0?
Figure 19-16 shows the results of a QTL fine-
Line |
Fruit weight (g) |
---|---|
1 |
181.4 |
2 |
169.3 |
3 |
170.7 |
4 |
171.2 |
5 |
171.4 |
6 |
182.2 |
7 |
180.6 |
8 |
180.7 |
9 |
181.8 |
10 |
169.3 |
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Figure 19-17 shows a set of haplotypes. Suppose these are haplotypes for a chromosomal segment from 18 haploid yeast strains. On the right edge of the figure, the S and D indicate whether the strain survives (S) or dies (D) at high temperature (40°C). Using the χ2 test (see Chapter 3) and Table 3-
Figure 19-18a shows a plot of P values (represented by the dots) along the chromosomes of the dog genome. Each P value is the result of a statistical test of association between a SNP and body size. Other than the cluster of small P values near IGF1, do you see any chromosomal regions with evidence for a significant association between a SNP and body size? Explain.
Figure 19-19 shows plots of P values (represented by the dots) along the chromosomes of the human genome. Each P value is the result of a statistical test of association between a SNP and a disease condition. There is a cluster, or spike, of statistically significant P values (green dots) at the gene HLA-
Distinguish between continuous and discontinuous variation in a population, and give some examples of each.
What are the central assumptions of the multifactorial hypothesis?
The table below shows a distribution of bristle number in a Drosophila population. Calculate the mean, variance, and standard deviation for these data.
Bristle number |
Number of individuals |
---|---|
1 |
1 |
2 |
4 |
3 |
7 |
4 |
31 |
5 |
56 |
6 |
17 |
7 |
4 |
Suppose that the mean IQ in the United States is roughly 100 and the standard deviation is 15 points. People with IQs of 145 or higher are considered “geniuses” on some scales of measurement. What percentage of the population is expected to have an IQ of 145 or higher? In a country with 300 million people, how many geniuses are there expected to be?
In a sample of adult women from the United States, the average height was 164.4 cm and the standard deviation was 6.2 cm. Women who are more than 2 standard deviations above the mean are considered very tall, and women who are more than 2 standard deviations below the mean are considered very short. Height in women is normally distributed.
What are the heights of very tall and very short women?
In a population of 10,000 women, how many are expected to be very tall and how many very short?
A bean breeder is working with a population in which the mean number of pods per plant is 50 and the variance is 10 pods2. The broad-
The table below shows the number of piglets per litter for a group of 60 sows. What is the mean number of piglets per litter? What is the relative frequency of litters with at least 12 piglets?
Number of litters |
Piglets/litter |
---|---|
1 |
6 |
3 |
7 |
7 |
8 |
12 |
9 |
18 |
10 |
20 |
11 |
17 |
12 |
14 |
13 |
6 |
14 |
2 |
15 |
A chicken breeder is working with a population in which the mean number of eggs laid per hen in one month is 28 and the variance is 5 eggs2. The narrow-
No, applying selection is always risky and a breeder never knows what to expect.
No, a breeder needs to know the broad-
Yes, since the narrow-
Yes, since the variance is greater than 0.
Both c and d are correct.
The narrow-
QTL mapping and GWA (association) mapping are two different methods used to identify genes that affect complex traits. For each of the following statements, choose whether it applies to QTL mapping, association mapping, or both.
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Statement |
QTL |
GWA |
Both |
---|---|---|---|
This method requires that the experimenter make crosses between different strains to produce a mapping population. |
|||
This method can scan the entire genome to find QTL for a trait. |
|||
This method can often identify the specific genes that represent the QTL. |
|||
This method may sample a large number of individuals from a random- |
|||
This method typically tests two alleles that differ between the two parents of the mapping population. |
In a large herd of cattle, three different characters showing continuous distribution are measured, and the variances in the following table are calculated:
Characters |
|||
---|---|---|---|
Variance |
Shank length |
Neck length |
Fat content |
Phenotypic |
310.2 |
730.4 |
106.0 |
Environmental |
248.1 |
292.2 |
53.0 |
Additive genetic |
46.5 |
73.0 |
42.4 |
Dominance genetic |
15.6 |
365.2 |
10.6 |
Calculate the broad-
In the population of animals studied, which character would respond best to selection? Why?
A project is undertaken to decrease mean fat content in the herd. The mean fat content is currently 10.5 percent. Animals with a mean of 6.5 percent fat content are interbred as parents of the next generation. What mean fat content can be expected in the descendants of these animals?
In a species of the Darwin’s finches (Geospiza fortis), the narrow-
Two inbred lines of laboratory mice are intercrossed. In the F1 (which have identical genotypes at all loci), the variance in adult weight is measured at 3 g2. The F1 animals are intercrossed to create an F2 in which the variance in adult weight is 16 g2. Estimate the broad heritability of adult weight in the F2 population of this experiment. (The environments in which the F1 and F2 animals were reared were equivalent.)
The table below shows the weights of 100 individual mice of the same inbred strain reared on different diets. For an individual mouse that weights 27 g, how much of its weight is due to its genetics and how much to the specific diet it was fed (environment)? (Other than diet, the mice were reared in equivalent environments.)
Number of mice |
Weight (g) |
---|---|
5 |
21 |
13 |
22 |
18 |
23 |
21 |
24 |
22 |
25 |
16 |
26 |
5 |
27 |
The table below contains measurements of total serum cholesterol (mg/dl) for 10 sets of monozygotic twins who were reared apart. Calculate the following: overall mean, overall variance, covariance between the twins, and broad-
X′ |
X″ |
---|---|
228 |
222 |
186 |
152 |
204 |
220 |
142 |
185 |
226 |
210 |
217 |
190 |
207 |
226 |
185 |
213 |
179 |
159 |
170 |
129 |
The table below contains the height in centimeters for 10 sets of adult women twins. Calculate the correlation coefficient (r) between the heights of the sisters for the twin pairs.
Twin 1 |
Twin 2 |
---|---|
158 |
163 |
156 |
150 |
172 |
173 |
156 |
154 |
160 |
163 |
159 |
153 |
170 |
174 |
177 |
174 |
165 |
168 |
172 |
165 |
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Population A consists of 100 hens that are fully isogenic and that are reared in a uniform environment. The average weight of the eggs they lay is 52 g, and the variance is 3.5 g2. Population B consists of 100 genetically variable hens that produce eggs with a mean weight of 52 g and a variance of 21.0 g2. Population B is raised in an environment that is equivalent to that of Population A. What is the environmental variance (Ve) for egg weight? What is the genetic variance in Population B? What is the broad-
Maize plants in a population are on average 180 cm tall. Narrow-
In a population of Drosophila melanogaster reared in the laboratory, the mean wing length is 0.55 mm and the range is 0.35 to 0.65. A geneticist selects a female with wings that are 0.42 mm in length and mates her with a male that has wings that are 0.56 mm in length.
What is the expected wing length of their offspring if wing length has a narrow-
What is the expected wing length of their offspring if wing length has a narrow-
Different species of crickets have distinct songs, and they use these songs for mate recognition. Researchers crossed two species of Hawaiian crickets (Laupala paranigra and L. kohalensis) whose songs are distinguished by pulse rate (the number of pulses per second; Shaw et al., Molecular Ecology 16, 2007, 2879–
QTL |
P/P |
P/K |
K/K |
---|---|---|---|
1 |
1.54 |
1.89 |
2.10 |
2 |
1.75 |
1.87 |
1.94 |
3 |
1.72 |
1.88 |
1.92 |
4 |
1.70 |
1.82 |
2.02 |
5 |
1.67 |
1.80 |
2.13 |
6 |
1.57 |
1.88 |
2.19 |
Calculate the additive (A) and dominance (D) effects and the D/A ratio for each of the six QTL.
Which of these QTL shows the greatest amount of dominance?
Which of these has the largest additive effect?
The mean pulse rate for L. kohalensis is 3.72, and it is 0.71 for L. paranigra. Do all six QTL act in the expected direction with the L. kohalensis allele conferring a higher pulse rate than the L. paranigra allele?
Question 26 refers to QTL on the cricket autosomes. For the sex chromosomes, females crickets are XX and males crickets are XO, having just one X chromosome but no Y chromosome. Can QTL for pulse rate be mapped on cricket X chromosomes? If the song is only sung by male crickets, can the dominance effects of QTL on the X be estimated?
GWA studies reveal statistical correlations between the genotypes at marker loci in genes and complex traits. Do GWA studies prove that allelic variation in a gene actually causes the variation in the trait? If not, what experiments could prove that allelic variants in a gene in a population are responsible for variation in a trait?
The ocular albinism-
OCA2 (rs7495174) |
MC1R (rs1805007) |
||||||
---|---|---|---|---|---|---|---|
A/A |
A/G |
G/G |
C/C |
C/T |
T/T |
||
Burning |
245 |
56 |
1 |
192 |
89 |
21 |
|
Tanning |
555 |
134 |
9 |
448 |
231 |
19 |
What are the frequencies of tanning and burning phenotypes in Iceland?
What are the allelic frequencies at each locus (SNP)?
Using the χ2 test (see Chapter 3) and Table 3-
If you find evidence for an association between the gene and the trait, what is the mode of gene action?
If the P value is greater than 0.05, does that prove that the gene does not contribute to variation for sun sensitivity? Why?
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