Practice Linkage and Mapping in Bacteria
Solution 2
2. The development of antibiotic resistant bacteria is becoming a
big problem. Knowing this you isolate
bacteria from a local hospital and grow them on medium containing a variety of antibiotics. You find one particularly interesting one
that is resistant to both kanamycin and tetracycline. You perform transformation mapping to determine the relative distance
between these two loci. To perform this
experiment you isolate DNA from the resistant bacteria and transform bacteria
that are sensitive to both antibiotics.
You then grow the resulting bacteria on medium containing no
antibiotics, kanamycin only, tetracycline only, and kanamycin plus
tetracycline. Your results are shown in
the table below.
|
medium containing |
number of colonies |
genotype |
|
no antibiotics |
>1000 |
|
|
+ kanamycin |
90 [that fail to grow on +tet/+kan] |
|
|
+ tetracycline |
72 [that fail to grow on +tet/+kan] |
|
|
+ kanamycin + tetracycline |
9 |
|
a. Fill in the last column of
the table by noting the genotype for each group of bacteria.
b. What is the cotransfer
index for the kanamycin and tetracycline resistance genes?
c. If the genes had been
closer together, how might the numbers of colonies for each group have been
different?
d. If the two genes had
actually been the same exact gene (not 2 different loci) how might the numbers
of colonies for each group have been different?
|
medium containing |
explanation |
number of colonies |
genotype |
|
no antibiotics |
|
>1000 |
|
|
+ kanamycin |
grows only on + kanamycin, not + kan/+ tet |
90 |
|
|
+ tetracycline |
grows only on + tetracyline, not + kan/+ tet |
72 |
|
|
+ kanamycin + tetracycline |
grows on any medium |
9 |
|
a. Fill in the last column of
the table by noting the genotype for each group of bacteria.
Let's use kanR
for resistant and kanS for sensitive to kanamycin. Let's use tetR for
resistant and tetS for sensitive to tetracyline. These are our two alleles for the gene
encoding kanamycin resistance and our two alleles for the gene encoding
tetracyline resistance.
So now let's
move to the table...
Since we don't
have any antibiotics in the "no antibiotics" medium, we can not tell
what genotype they are.
|
medium
containing |
explanation |
number of
colonies |
genotype |
|
no
antibiotics |
|
>1000 |
? |
If the
bacteria have acquired the ability to grow on medium containing kanamycin, then
they have received and incorporated the kanamycin resistance gene (kanR)
in place of their original kanamycin sensitive allele (kanS). However, we also know that these 90 bacteria
do not have the ability to grow in the presence of tetracycline. Therefore, they still contain the
tetracyline sensitive allele (tetS).
|
medium containing |
explanation |
number of
colonies |
genotype |
|
no
antibiotics |
|
>1000 |
? |
|
+ kanamycin |
grows only on + kanamycin, not +
kan/+ tet |
90 |
kanR tetS |
Just like the answer
above, if the bacteria have acquired the ability to grow on medium containing
tetracyline, then they have received and incorporated the tetracycline
resistance gene (tetR) in place of their original tetracyline
sensitive allele (tetS).
However, we also know that these 72 bacteria do not have the ability to
grow in the presence of kanamycin.
Therefore, they still contain the kanamycin sensitive allele (kanS).
|
medium
containing |
explanation |
number of
colonies |
genotype |
|
no
antibiotics |
|
>1000 |
? |
|
+ kanamycin |
grows only on + kanamycin, not +
kan/+ tet |
90 |
kanR tetS |
|
+
tetracycline |
grows only on + tetracyline, not +
kan/+ tet |
72 |
kanS tetR |
If the bacteria
have acquired the ability to grow on medium containing both kanamycin and
tetracyline, then they have received and incorporated both the tetracycline
resistance gene (tetR) in place of their original tetracyline
sensitive allele (tetS) and the kanamycin resistance gene (kanR)
in place of their original kanamycin sensitive allele (kanS).
|
medium
containing |
explanation |
number of
colonies |
genotype |
|
no
antibiotics |
|
>1000 |
? |
|
+ kanamycin |
grows only on + kanamycin, not + kan/+
tet |
90 |
kanR tetS |
|
+
tetracycline |
grows only on + tetracyline, not +
kan/+ tet |
72 |
kanS tetR |
|
+ kanamycin +
tetracycline |
grows on any medium |
9 |
kanR tetR |
b. What is the cotransfer index
for the kanamycin and tetracycline resistance genes?
To calculate
the cotransfer index we need to figure out which colonies represent double
transformants. These will be those
colonies that received and incorporated both traits by transformation (kanR
and tetR). We can
tell which ones these are by looking at our genotypes. The last row has this genotype (kanR
tetR).
The single
transformants are also apparent by looking at the genotypes and finding those that
have only acquired one of the two traits.
These are kanR with tetS (90
colonies) and kanS with tetR (72 colonies).
Now just fill
in the formula: double transformants / ( double transformants + single
transformants )
9 / ( 9 + 90 +
72 ) = 0.0526 or 0.06
c. If the genes had been
closer together, how might the numbers of colonies for each group have been
different?
If two genes
are closer together they will be transferred more often together and less often
separately. So, we would expect the number of
single transformants to be less and the number of double transformants to be
greater. For example, if we had seen 35
colonies for each of the single transformants and 101 for the double
transformants, we would have calculated the following cotransfer index.
101 / ( 101 +
35 + 35 ) = 0.5906 or 0.59
d. If the two genes had
actually been the same exact gene (not 2 different loci) how might the numbers
of colonies for each group have been different?
This is the
most extreme case and actually does happen with antibiotic resistance. Maybe the gene encodes a pump used to pump
the antibiotic back out of the bacteria. Anyway, making part c as
extreme as we could make it, we would see that the "2 genes" are
always transferred together and never are transferred apart. For example, if we had seen no colonies for each of the single
transformants and 171 colonies for the double transformants, we would have
calculated the following cotransfer index.
171 / ( 171 +
0 + 0) = 1