Gene mapping worksheet featuring tables with crossover frequencies for different gene combinations, used to construct chromosome maps.
Gene Mapping Worksheet with tables showing crossover frequencies for various gene combinations in Drosophila and other organisms.
PNG
1280×1656
81.4 KB
Free · Personal Use
Quality Assured by Worksheets Library Team
Reviewed for educational accuracy and age-appropriateness
ID: #822630
⭐
Show Answer Key & Explanations
Step-by-step solution for: Gene mapping worksheet for ap biology | Study Guides, Projects ...
▼
Show Answer Key & Explanations
Step-by-step solution for: Gene mapping worksheet for ap biology | Study Guides, Projects ...
Let's solve each problem step-by-step in the Gene Mapping Worksheet. The goal is to use recombination frequencies (which reflect genetic distance between genes) to construct chromosome maps.
---
We are given recombination frequencies between genes A, B, C, and S:
| Gene Combination | Recombination Frequency |
|------------------|-------------------------|
| A/B | 2.5% |
| A/C | 3.0% |
| B/C | 5.5% |
| B/S | 5.5% |
| A/S | 8.0% |
| C/S | 11.0% |
#### Step 1: Understand the relationships
Recombination frequency ≈ map distance in centimorgans (cM).
We want to place genes A, B, C, and S on a linear map based on these distances.
#### Step 2: Use pairwise distances
Let’s look at the smallest distances:
- A/B = 2.5%
- A/C = 3.0%
- B/C = 5.5%
Note that A/B + A/C = 2.5 + 3.0 = 5.5 → exactly matches B/C.
This suggests that A lies between B and C, with:
- B — 2.5 cM — A — 3.0 cM — C
So: B — A — C, total B–C = 5.5 cM ✔
Now check other distances:
- B/S = 5.5%
- A/S = 8.0%
- C/S = 11.0%
We already have:
- B — A — C (with B–A = 2.5, A–C = 3.0)
Now consider where S fits.
Try placing S relative to B and C.
We know:
- B/S = 5.5% → same as B/C → so S could be near C or on opposite side?
But C/S = 11.0%, which is larger than B/C.
Also A/S = 8.0%. Since A is 2.5 from B and 3.0 from C, let’s try placing S beyond C.
Suppose order: B — A — C — S
Then:
- A/S = A–C + C–S = 3.0 + ? = 8.0 → C–S = 5.0? But we have C/S = 11.0% → too small.
Wait: C/S = 11.0%, so if C–S = 11.0, then A/S = A–C + C–S = 3.0 + 11.0 = 14.0 ≠ 8.0 → no.
Try: B — A — S — C?
Then:
- A/S = ?
- B/S = ?
- C/S = ?
But we don’t have direct info.
Alternatively, try placing S relative to B.
We have:
- B/S = 5.5%
- A/S = 8.0%
- A/B = 2.5%
So if A and B are 2.5 apart, and A/S = 8.0, B/S = 5.5 → this suggests S is not on the same side of A and B.
Let’s suppose order: B — A — S, then:
- B/A = 2.5
- A/S = 8.0 → B/S = 2.5 + 8.0 = 10.5 ≠ 5.5 → too big.
What if S is between B and A?
Then B/S + S/A = B/A → 5.5 + x = 2.5 → impossible.
So S cannot be between B and A.
Try: S — B — A — C
Then:
- B/S = 5.5
- B/A = 2.5 → so S–B = 5.5 → S–A = 5.5 + 2.5 = 8.0 → matches A/S = 8.0 ✔
- A/C = 3.0 → so A–C = 3.0 → C–S = S–B + B–A + A–C = 5.5 + 2.5 + 3.0 = 11.0 → matches C/S = 11.0 ✔
Perfect!
So the order is: S — B — A — C
Distances:
- S–B = 5.5 cM
- B–A = 2.5 cM
- A–C = 3.0 cM
Total S–C = 5.5 + 2.5 + 3.0 = 11.0 cM → matches C/S = 11.0%
All values match.
✔ Final map for Problem 1:
```
S — 5.5 — B — 2.5 — A — 3.0 — C
```
---
Given crossover frequencies:
| Genes | Crossover Frequency |
|-----------|---------------------|
| P & Q | 5% |
| P & R | 8% |
| P & S | 12% |
| Q & R | 13% |
| Q & S | 17% |
We need to find the correct order.
Start with the closest pair: P & Q = 5%
Next: P & R = 8% → R is farther from P than Q is.
Now, Q & R = 13%
Check: If P–Q = 5%, P–R = 8%, then Q–R should be |8 – 5| = 3% if they are on same side, or 8+5=13% if on opposite sides.
We observe Q–R = 13% → so Q and R are on opposite sides of P
Thus: Q — 5 — P — 8 — R → Q–R = 5 + 8 = 13% ✔
Now add S.
P & S = 12% → S is 12 cM from P.
Q & S = 17% → Q–S = 17%
Current positions:
- Q at 0
- P at 5
- R at 13
Now place S.
If S is on the side of R (beyond R), then P–S = 12 → S at 5 + 12 = 17 → then Q–S = 17 → matches Q&S = 17% ✔
So S is at 17.
Check:
- P–S = 12 → yes (from 5 to 17)
- Q–S = 17 → yes (0 to 17)
- P–R = 8 → R at 13 → 13 - 5 = 8 → yes
- Q–R = 13 → 13 - 0 = 13 → yes
So order: Q — 5 — P — 8 — R — 4 — S
(S is 4 cM beyond R)
Wait: P–S = 12 → from P at 5 to S at 17 → difference = 12 → yes.
But R is at 13 → so R–S = 17 - 13 = 4 cM
Final map:
```
Q — 5 — P — 8 — R — 4 — S
```
Or equivalently:
```
Q — 5 — P — 8 — R — 4 — S
```
All distances match.
✔ Problem 2 Map:
```
Q — 5 — P — 8 — R — 4 — S
```
---
Given recombination frequencies per 100 eggs (i.e., %):
| Genes | W | X | Y | Z |
|-------|---|---|---|---|
| W | – | 5 | 7 | 8 |
| X | 5 | – | 2 | 3 |
| Y | 7 | 2 | – | 1 |
| Z | 8 | 3 | 1 | – |
We interpret this table: the number is the recombination frequency between two genes.
So:
- W–X = 5%
- W–Y = 7%
- W–Z = 8%
- X–Y = 2%
- X–Z = 3%
- Y–Z = 1%
Step 1: Find the closest pair → Y–Z = 1% → very close.
Then X–Y = 2%, X–Z = 3% → so X is near Y and Z.
W–X = 5%, W–Y = 7%, W–Z = 8%
Let’s try to build around Y–Z.
Since Y–Z = 1%, assume order: Y — 1 — Z
Now X–Y = 2%, X–Z = 3%
If X is on one side of Y-Z, say left of Y:
Then X–Y = 2 → X at 0, Y at 2, Z at 3 → then X–Z = 3 → matches ✔
Now W–X = 5 → W is 5 cM from X
W–Y = 7 → W–Y = 5 + 2 = 7 → so W is on same side as X → W–X = 5 → W at 0 - 5 = -5?
Set positions:
Let’s fix X at position 0.
Then:
- X–Y = 2 → Y at 2
- X–Z = 3 → Z at 3
- Y–Z = 1 → 3 - 2 = 1 → yes ✔
Now W–X = 5 → W at 5 or -5
W–Y = 7 → distance from W to Y must be 7
If W at 5 → W–Y = |5 - 2| = 3 ≠ 7 → no
If W at -5 → W–Y = |-5 - 2| = 7 → yes ✔
W–Z = |-5 - 3| = 8 → matches ✔
So positions:
- W: -5
- X: 0
- Y: 2
- Z: 3
Order: W — 5 — X — 2 — Y — 1 — Z
✔ Final map:
```
W — 5 — X — 2 — Y — 1 — Z
```
---
Recombination frequencies:
| Genes | A | B | C | D |
|-------|---|---|---|---|
| A | – |12 |15 | 4 |
| B |12 | – | 3 | 8 |
| C |15 | 3 | – |11 |
| D | 4 | 8 |11 | – |
So:
- A–B = 12%
- A–C = 15%
- A–D = 4%
- B–C = 3%
- B–D = 8%
- C–D = 11%
Step 1: Closest pair → B–C = 3% → very close.
Then A–D = 4% → also close.
Now see how others relate.
Try to place B and C first.
Assume: B — 3 — C
Now A–B = 12%, A–C = 15%
If A is on one side of B–C:
Say A–B = 12 → then A–C = 12 + 3 = 15 → matches ✔
So A is on the side of B away from C.
So order: A — 12 — B — 3 — C
Now D: A–D = 4%, B–D = 8%, C–D = 11%
Try placing D.
If D is near A: A–D = 4 → D at 4 from A.
Current positions:
- A: 0
- B: 12
- C: 15
Then D at 4 → D–B = |12 - 4| = 8 → matches B–D = 8% ✔
D–C = |15 - 4| = 11 → matches C–D = 11% ✔
Perfect!
So positions:
- A: 0
- D: 4
- B: 12
- C: 15
Order: A — 4 — D — 8 — B — 3 — C
Wait: D to B is 12 - 4 = 8 → yes
So final map:
```
A — 4 — D — 8 — B — 3 — C
```
✔ All distances match:
- A–D = 4 ✔
- D–B = 8 ✔
- B–C = 3 ✔
- A–B = 12 ✔
- A–C = 15 ✔
- C–D = 11 ✔
---
#### 1. Drosophila gene map:
```
S — 5.5 — B — 2.5 — A — 3.0 — C
```
#### 2. Organism Z gene map:
```
Q — 5 — P — 8 — R — 4 — S
```
#### 3. Linkage group W,X,Y,Z:
```
W — 5 — X — 2 — Y — 1 — Z
```
#### 4. Linkage group A,B,C,D:
```
A — 4 — D — 8 — B — 3 — C
```
Each map is consistent with all given recombination frequencies.
Let me know if you'd like visual diagrams!
---
Problem 1: Drosophila Gene Mapping
We are given recombination frequencies between genes A, B, C, and S:
| Gene Combination | Recombination Frequency |
|------------------|-------------------------|
| A/B | 2.5% |
| A/C | 3.0% |
| B/C | 5.5% |
| B/S | 5.5% |
| A/S | 8.0% |
| C/S | 11.0% |
#### Step 1: Understand the relationships
Recombination frequency ≈ map distance in centimorgans (cM).
We want to place genes A, B, C, and S on a linear map based on these distances.
#### Step 2: Use pairwise distances
Let’s look at the smallest distances:
- A/B = 2.5%
- A/C = 3.0%
- B/C = 5.5%
Note that A/B + A/C = 2.5 + 3.0 = 5.5 → exactly matches B/C.
This suggests that A lies between B and C, with:
- B — 2.5 cM — A — 3.0 cM — C
So: B — A — C, total B–C = 5.5 cM ✔
Now check other distances:
- B/S = 5.5%
- A/S = 8.0%
- C/S = 11.0%
We already have:
- B — A — C (with B–A = 2.5, A–C = 3.0)
Now consider where S fits.
Try placing S relative to B and C.
We know:
- B/S = 5.5% → same as B/C → so S could be near C or on opposite side?
But C/S = 11.0%, which is larger than B/C.
Also A/S = 8.0%. Since A is 2.5 from B and 3.0 from C, let’s try placing S beyond C.
Suppose order: B — A — C — S
Then:
- A/S = A–C + C–S = 3.0 + ? = 8.0 → C–S = 5.0? But we have C/S = 11.0% → too small.
Wait: C/S = 11.0%, so if C–S = 11.0, then A/S = A–C + C–S = 3.0 + 11.0 = 14.0 ≠ 8.0 → no.
Try: B — A — S — C?
Then:
- A/S = ?
- B/S = ?
- C/S = ?
But we don’t have direct info.
Alternatively, try placing S relative to B.
We have:
- B/S = 5.5%
- A/S = 8.0%
- A/B = 2.5%
So if A and B are 2.5 apart, and A/S = 8.0, B/S = 5.5 → this suggests S is not on the same side of A and B.
Let’s suppose order: B — A — S, then:
- B/A = 2.5
- A/S = 8.0 → B/S = 2.5 + 8.0 = 10.5 ≠ 5.5 → too big.
What if S is between B and A?
Then B/S + S/A = B/A → 5.5 + x = 2.5 → impossible.
So S cannot be between B and A.
Try: S — B — A — C
Then:
- B/S = 5.5
- B/A = 2.5 → so S–B = 5.5 → S–A = 5.5 + 2.5 = 8.0 → matches A/S = 8.0 ✔
- A/C = 3.0 → so A–C = 3.0 → C–S = S–B + B–A + A–C = 5.5 + 2.5 + 3.0 = 11.0 → matches C/S = 11.0 ✔
Perfect!
So the order is: S — B — A — C
Distances:
- S–B = 5.5 cM
- B–A = 2.5 cM
- A–C = 3.0 cM
Total S–C = 5.5 + 2.5 + 3.0 = 11.0 cM → matches C/S = 11.0%
All values match.
✔ Final map for Problem 1:
```
S — 5.5 — B — 2.5 — A — 3.0 — C
```
---
Problem 2: Construct a chromosome map for genes P, Q, R, S
Given crossover frequencies:
| Genes | Crossover Frequency |
|-----------|---------------------|
| P & Q | 5% |
| P & R | 8% |
| P & S | 12% |
| Q & R | 13% |
| Q & S | 17% |
We need to find the correct order.
Start with the closest pair: P & Q = 5%
Next: P & R = 8% → R is farther from P than Q is.
Now, Q & R = 13%
Check: If P–Q = 5%, P–R = 8%, then Q–R should be |8 – 5| = 3% if they are on same side, or 8+5=13% if on opposite sides.
We observe Q–R = 13% → so Q and R are on opposite sides of P
Thus: Q — 5 — P — 8 — R → Q–R = 5 + 8 = 13% ✔
Now add S.
P & S = 12% → S is 12 cM from P.
Q & S = 17% → Q–S = 17%
Current positions:
- Q at 0
- P at 5
- R at 13
Now place S.
If S is on the side of R (beyond R), then P–S = 12 → S at 5 + 12 = 17 → then Q–S = 17 → matches Q&S = 17% ✔
So S is at 17.
Check:
- P–S = 12 → yes (from 5 to 17)
- Q–S = 17 → yes (0 to 17)
- P–R = 8 → R at 13 → 13 - 5 = 8 → yes
- Q–R = 13 → 13 - 0 = 13 → yes
So order: Q — 5 — P — 8 — R — 4 — S
(S is 4 cM beyond R)
Wait: P–S = 12 → from P at 5 to S at 17 → difference = 12 → yes.
But R is at 13 → so R–S = 17 - 13 = 4 cM
Final map:
```
Q — 5 — P — 8 — R — 4 — S
```
Or equivalently:
```
Q — 5 — P — 8 — R — 4 — S
```
All distances match.
✔ Problem 2 Map:
```
Q — 5 — P — 8 — R — 4 — S
```
---
Problem 3: Linkage group W, X, Y, Z
Given recombination frequencies per 100 eggs (i.e., %):
| Genes | W | X | Y | Z |
|-------|---|---|---|---|
| W | – | 5 | 7 | 8 |
| X | 5 | – | 2 | 3 |
| Y | 7 | 2 | – | 1 |
| Z | 8 | 3 | 1 | – |
We interpret this table: the number is the recombination frequency between two genes.
So:
- W–X = 5%
- W–Y = 7%
- W–Z = 8%
- X–Y = 2%
- X–Z = 3%
- Y–Z = 1%
Step 1: Find the closest pair → Y–Z = 1% → very close.
Then X–Y = 2%, X–Z = 3% → so X is near Y and Z.
W–X = 5%, W–Y = 7%, W–Z = 8%
Let’s try to build around Y–Z.
Since Y–Z = 1%, assume order: Y — 1 — Z
Now X–Y = 2%, X–Z = 3%
If X is on one side of Y-Z, say left of Y:
Then X–Y = 2 → X at 0, Y at 2, Z at 3 → then X–Z = 3 → matches ✔
Now W–X = 5 → W is 5 cM from X
W–Y = 7 → W–Y = 5 + 2 = 7 → so W is on same side as X → W–X = 5 → W at 0 - 5 = -5?
Set positions:
Let’s fix X at position 0.
Then:
- X–Y = 2 → Y at 2
- X–Z = 3 → Z at 3
- Y–Z = 1 → 3 - 2 = 1 → yes ✔
Now W–X = 5 → W at 5 or -5
W–Y = 7 → distance from W to Y must be 7
If W at 5 → W–Y = |5 - 2| = 3 ≠ 7 → no
If W at -5 → W–Y = |-5 - 2| = 7 → yes ✔
W–Z = |-5 - 3| = 8 → matches ✔
So positions:
- W: -5
- X: 0
- Y: 2
- Z: 3
Order: W — 5 — X — 2 — Y — 1 — Z
✔ Final map:
```
W — 5 — X — 2 — Y — 1 — Z
```
---
Problem 4: Genes A, B, C, D
Recombination frequencies:
| Genes | A | B | C | D |
|-------|---|---|---|---|
| A | – |12 |15 | 4 |
| B |12 | – | 3 | 8 |
| C |15 | 3 | – |11 |
| D | 4 | 8 |11 | – |
So:
- A–B = 12%
- A–C = 15%
- A–D = 4%
- B–C = 3%
- B–D = 8%
- C–D = 11%
Step 1: Closest pair → B–C = 3% → very close.
Then A–D = 4% → also close.
Now see how others relate.
Try to place B and C first.
Assume: B — 3 — C
Now A–B = 12%, A–C = 15%
If A is on one side of B–C:
Say A–B = 12 → then A–C = 12 + 3 = 15 → matches ✔
So A is on the side of B away from C.
So order: A — 12 — B — 3 — C
Now D: A–D = 4%, B–D = 8%, C–D = 11%
Try placing D.
If D is near A: A–D = 4 → D at 4 from A.
Current positions:
- A: 0
- B: 12
- C: 15
Then D at 4 → D–B = |12 - 4| = 8 → matches B–D = 8% ✔
D–C = |15 - 4| = 11 → matches C–D = 11% ✔
Perfect!
So positions:
- A: 0
- D: 4
- B: 12
- C: 15
Order: A — 4 — D — 8 — B — 3 — C
Wait: D to B is 12 - 4 = 8 → yes
So final map:
```
A — 4 — D — 8 — B — 3 — C
```
✔ All distances match:
- A–D = 4 ✔
- D–B = 8 ✔
- B–C = 3 ✔
- A–B = 12 ✔
- A–C = 15 ✔
- C–D = 11 ✔
---
✔ Final Answers:
#### 1. Drosophila gene map:
```
S — 5.5 — B — 2.5 — A — 3.0 — C
```
#### 2. Organism Z gene map:
```
Q — 5 — P — 8 — R — 4 — S
```
#### 3. Linkage group W,X,Y,Z:
```
W — 5 — X — 2 — Y — 1 — Z
```
#### 4. Linkage group A,B,C,D:
```
A — 4 — D — 8 — B — 3 — C
```
Each map is consistent with all given recombination frequencies.
Let me know if you'd like visual diagrams!
Parent Tip: Review the logic above to help your child master the concept of gene mapping worksheet.