a.
Scan across the photograph to get an impression of what you see in each
lane. You should notice that virtually all student lanes contain one
to three prominent bands.
b. Now
locate the lane containing the pBR322/BstN I markers. Working from the
well, locate the bands corresponding to each restriction fragment: 1,857bp,
1,058 bp, 929 bp, 383 bp, and 121 bp (may be faint).
c. One
band visible. Compare its migration to that of the 929-bp and 383-bp
bands in the pBR322/BstN I lane. If the PCR product migrates slightly
ahead of the 929-bp band (lane 4), then the person is homozygous for
the PV92 Alu insertion (+/+). If the PCR product migrates well
behind the 383-bp band (lane 2), then the person is homozygous for the
absence of the PV92 Alu insertion (-/-).
d. Two
bands visible. Compare migration of each PCR product to that of the
929-bp and 383-bp bands in the pBR322/BstNI lane. Confirm that one PCR
product corresponds to a size of about 715-bp and that the other PCR
product corresponds to a size of about 415-bp (lanes 1 and 3). The person
is heterozygous for the PV92 Alu insertion (+/-).
e. It
is common to see an additional band lower on the gel. This diffuse (fuzzy)
band is "primer dimer," an artifact of the PCR reaction that results
from the primers overlapping one another and amplifying themselves.
Primer dimer is approximately 50 bp, and should be in a position ahead
of the 121 bp marker. (The presence of primer dimer confirms, in the
absence of other bands, confirms that the reaction contained all components
necessary for amplification, but that there was insufficient template
to amplify the PV92 locus.)
f. Additional
faint bands at other positions occur when the primers bind to chromosomal
loci other than PV92 and give rise to "nonspecific" amplification products.
2. Determine
the genotype distribution for the class by counting the number of students
of each genotype (+/+, +/-, and -/-).
3. What
can you say about any person in the class who has at least one + allele?
4. An allele
frequency is a ratio comparing the number of copies of a particular allele
to the total number of alleles present. Imagine a class of 100 students
that list their genotype distribution as follows: +/+ 20 +/- 50 -/- 30
Since humans are diploid, the total number of alleles in the class is
2 x 100 = 200. The allele frequency for PV92+ is: 2 x 20 (homozygotes)
+ 50 (heterozygotes) / 200 = 90 / 200 = 0.45 Likewise, the allele frequency
for PV92- is: 2 x 30 (homozygous) + 50 (heterozygotes) / 200 = 110 / 200
= 0.55 Using the genotype distribution from your class, calculate the
frequencies of the + and - alleles of PV92.
5. If a
population is genetically stable, then the allele frequencies will remain
constant from one generation to the next. Such a population is said to
be in Hardy-Weinberg equilibrium. Once the allele frequencies have been
determined, the distribution of genotypes are described by the equation:
p
+ 2pq + q
= 1 where p and q represent the allele frequencies; p
and q
are the homozygote frequencies; and 2pq is the heterozygote frequency.
Use the allele frequencies calculated for your class in Step 3 to determine
the expected genotype frequencies. How do they compare with the actual
genotype frequencies? How can you account for differences?