Dihybrid cross worksheet featuring Punnett squares for genetics problems involving plant height and flower color, and guinea pig fur color and texture.
Dihybrid Cross Worksheet with Punnett Squares for Genetics Problems Involving Tall vs Dwarf Plants and Purple vs White Flowers, and Black vs White Fur and Rough vs Smooth Fur in Guinea Pigs.
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Step-by-step solution for: Solved Dihybrid Cross Worksheet 1. Set up a punnett square | Chegg.com
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Show Answer Key & Explanations
Step-by-step solution for: Solved Dihybrid Cross Worksheet 1. Set up a punnett square | Chegg.com
Explanation:
Let’s solve each part step by step.
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Question 1: Punnett square for DDWW × ddww
We’re crossing two parents:
- Parent 1: DDWW (homozygous dominant for both traits)
- Parent 2: ddww (homozygous recessive for both traits)
Each parent produces only one type of gamete, because they are homozygous at both loci:
- DDWW → gamete = DW
- ddww → gamete = dw
So the Punnett square is 1×1 (but we still draw a 4-box square as usual — all boxes will be the same):
| | dw | dw |
|-------|------|------|
| DW | DdWw | DdWw |
| DW | DdWw | DdWw |
All offspring are DdWw.
So the completed Punnett square has DdWw in all 4 boxes.
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Question 2: Using the Punnett square from Q1
All offspring are DdWw.
Recall:
- Tall (D) is dominant over dwarf (d)
- Purple (W) is dominant over white (w)
So genotype DdWw means:
- Dd → tall (since D is dominant)
- Ww → purple (since W is dominant)
Therefore, all offspring are tall with purple flowers.
Now answer each subpart:
a. Probability of tall plants with purple flowers?
→ All 4/4 = 1 or 100%
Possible genotype(s)? → DdWw only
b. Probability of dwarf plants with white flowers?
Dwarf needs dd, white needs ww — but no offspring have dd or ww.
→ 0
Possible genotype(s)? → none
c. Probability of tall plants with white flowers?
Tall = D_ (Dd or DD), white = ww. But all have Ww → not ww.
→ 0
Possible genotype(s)? → none
d. Probability of dwarf plants with purple flowers?
Dwarf = dd, purple = W_. But all have Dd → not dd.
→ 0
Possible genotype(s)? → none
---
Question 3: Punnett square for BbRr × BbRr
Wait! The problem says:
> Cross a heterozygous parent (BbRr) with a heterozygous parent (BbRr)
But earlier it says:
> Cross a heterozygous parent (BbRr) with a heterozygous parent (BbRr)
Actually, rereading:
“Cross a heterozygous parent (BbRr) with a heterozygous parent (BbRr)” — yes, both are BbRr.
So this is a classic dihybrid cross: BbRr × BbRr
First, find gametes each parent can produce. Since genes assort independently:
Gametes from BbRr:
- BR, Br, bR, br → 4 types, each 1/4 probability.
Punnett square is 4×4:
Let’s list gametes on top and side:
Top (Parent 1 gametes): BR, Br, bR, br
Side (Parent 2 gametes): BR, Br, bR, br
Now fill in:
| | BR | Br | bR | br |
|-------|--------|--------|--------|--------|
| BR| BBRR | BBRr | BbRR | BbRr |
| Br| BBRr | BBrr | BbRr | Bbrr |
| bR| BbRR | BbRr | bbRR | bbRr |
| br| BbRr | Bbrr | bbRr | bbrr |
That’s the full Punnett square.
(We’ll use this for Q4.)
---
Question 4: Using the Punnett square from Q3
We need probabilities for phenotypes.
Phenotype rules:
- Black fur = B_ (BB or Bb)
- White fur = bb
- Rough fur = R_ (RR or Rr)
- Smooth fur = rr
Total possible offspring = 16 (4×4 grid)
Let’s count each phenotype:
a. Black, rough → B_ and R_
Look at genotypes where B is not bb AND R is not rr.
From the table:
- BBRR ✔
- BBRr ✔
- BbRR ✔
- BbRr ✔
- BBRr ✔
- BbRr ✔
- BbRR ✔
- BbRr ✔
- BbRr ✔
Let’s count systematically:
Row 1 (BR):
- BBRR, BBRr, BbRR, BbRr → all 4 are B_ R_ → 4
Row 2 (Br):
- BBRr (B_, R_), BBrr (B_, rr) ✘, BbRr (B_, R_), Bbrr (B_, rr) ✘
→ 2 good
Row 3 (bR):
- BbRR (B_, R_), BbRr (B_, R_), bbRR (bb, R_) ✘, bbRr (bb, R_) ✘
→ 2 good
Row 4 (br):
- BbRr (B_, R_), Bbrr (B_, rr) ✘, bbRr (bb, R_) ✘, bbrr (bb, rr) ✘
→ 1 good
Total = 4 + 2 + 2 + 1 = 9
So probability = 9/16
Genotypes: BBRR, BBRr, BbRR, BbRr (all combinations with at least one B and one R)
b. Black, smooth → B_ and rr
rr means genotype ends in rr.
From table:
- BBrr (row2, col2) ✔
- Bbrr (row2, col4) ✔
- Bbrr (row4, col2) ✔
Check:
Row2: BBrr, Bbrr → 2
Row4: Bbrr → 1
Any others?
Row1: none (all R_)
Row3: none (bbRR, bbRr — not B_)
So total = 3
Probability = 3/16
Genotypes: BBrr, Bbrr
c. White, rough → bb and R_
bb and at least one R.
From table:
- bbRR (row3, col3) ✔
- bbRr (row3, col4) ✔
- bbRr (row4, col3) ✔
That’s 3
Probability = 3/16
Genotypes: bbRR, bbRr
d. White, smooth → bb and rr
Only: bbrr (row4, col4) ✔
Only 1
Probability = 1/16
Genotype: bbrr
Double-check totals: 9 + 3 + 3 + 1 = 16 ✔️
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Final Answer:
1. Punnett square: all 4 boxes = DdWw
2. a. Probability = 1; genotype = DdWw
b. Probability = 0; no possible genotype
c. Probability = 0; no possible genotype
d. Probability = 0; no possible genotype
3. Punnett square: 4×4 as filled above (BR, Br, bR, br on both axes; genotypes as listed)
4. a. Probability = 9/16; genotypes = BBRR, BBRr, BbRR, BbRr
b. Probability = 3/16; genotypes = BBrr, Bbrr
c. Probability = 3/16; genotypes = bbRR, bbRr
d. Probability = 1/16; genotype = bbrr
Let’s solve each part step by step.
---
Question 1: Punnett square for DDWW × ddww
We’re crossing two parents:
- Parent 1: DDWW (homozygous dominant for both traits)
- Parent 2: ddww (homozygous recessive for both traits)
Each parent produces only one type of gamete, because they are homozygous at both loci:
- DDWW → gamete = DW
- ddww → gamete = dw
So the Punnett square is 1×1 (but we still draw a 4-box square as usual — all boxes will be the same):
| | dw | dw |
|-------|------|------|
| DW | DdWw | DdWw |
| DW | DdWw | DdWw |
All offspring are DdWw.
So the completed Punnett square has DdWw in all 4 boxes.
---
Question 2: Using the Punnett square from Q1
All offspring are DdWw.
Recall:
- Tall (D) is dominant over dwarf (d)
- Purple (W) is dominant over white (w)
So genotype DdWw means:
- Dd → tall (since D is dominant)
- Ww → purple (since W is dominant)
Therefore, all offspring are tall with purple flowers.
Now answer each subpart:
a. Probability of tall plants with purple flowers?
→ All 4/4 = 1 or 100%
Possible genotype(s)? → DdWw only
b. Probability of dwarf plants with white flowers?
Dwarf needs dd, white needs ww — but no offspring have dd or ww.
→ 0
Possible genotype(s)? → none
c. Probability of tall plants with white flowers?
Tall = D_ (Dd or DD), white = ww. But all have Ww → not ww.
→ 0
Possible genotype(s)? → none
d. Probability of dwarf plants with purple flowers?
Dwarf = dd, purple = W_. But all have Dd → not dd.
→ 0
Possible genotype(s)? → none
---
Question 3: Punnett square for BbRr × BbRr
Wait! The problem says:
> Cross a heterozygous parent (BbRr) with a heterozygous parent (BbRr)
But earlier it says:
> Cross a heterozygous parent (BbRr) with a heterozygous parent (BbRr)
Actually, rereading:
“Cross a heterozygous parent (BbRr) with a heterozygous parent (BbRr)” — yes, both are BbRr.
So this is a classic dihybrid cross: BbRr × BbRr
First, find gametes each parent can produce. Since genes assort independently:
Gametes from BbRr:
- BR, Br, bR, br → 4 types, each 1/4 probability.
Punnett square is 4×4:
Let’s list gametes on top and side:
Top (Parent 1 gametes): BR, Br, bR, br
Side (Parent 2 gametes): BR, Br, bR, br
Now fill in:
| | BR | Br | bR | br |
|-------|--------|--------|--------|--------|
| BR| BBRR | BBRr | BbRR | BbRr |
| Br| BBRr | BBrr | BbRr | Bbrr |
| bR| BbRR | BbRr | bbRR | bbRr |
| br| BbRr | Bbrr | bbRr | bbrr |
That’s the full Punnett square.
(We’ll use this for Q4.)
---
Question 4: Using the Punnett square from Q3
We need probabilities for phenotypes.
Phenotype rules:
- Black fur = B_ (BB or Bb)
- White fur = bb
- Rough fur = R_ (RR or Rr)
- Smooth fur = rr
Total possible offspring = 16 (4×4 grid)
Let’s count each phenotype:
a. Black, rough → B_ and R_
Look at genotypes where B is not bb AND R is not rr.
From the table:
- BBRR ✔
- BBRr ✔
- BbRR ✔
- BbRr ✔
- BBRr ✔
- BbRr ✔
- BbRR ✔
- BbRr ✔
- BbRr ✔
Let’s count systematically:
Row 1 (BR):
- BBRR, BBRr, BbRR, BbRr → all 4 are B_ R_ → 4
Row 2 (Br):
- BBRr (B_, R_), BBrr (B_, rr) ✘, BbRr (B_, R_), Bbrr (B_, rr) ✘
→ 2 good
Row 3 (bR):
- BbRR (B_, R_), BbRr (B_, R_), bbRR (bb, R_) ✘, bbRr (bb, R_) ✘
→ 2 good
Row 4 (br):
- BbRr (B_, R_), Bbrr (B_, rr) ✘, bbRr (bb, R_) ✘, bbrr (bb, rr) ✘
→ 1 good
Total = 4 + 2 + 2 + 1 = 9
So probability = 9/16
Genotypes: BBRR, BBRr, BbRR, BbRr (all combinations with at least one B and one R)
b. Black, smooth → B_ and rr
rr means genotype ends in rr.
From table:
- BBrr (row2, col2) ✔
- Bbrr (row2, col4) ✔
- Bbrr (row4, col2) ✔
Check:
Row2: BBrr, Bbrr → 2
Row4: Bbrr → 1
Any others?
Row1: none (all R_)
Row3: none (bbRR, bbRr — not B_)
So total = 3
Probability = 3/16
Genotypes: BBrr, Bbrr
c. White, rough → bb and R_
bb and at least one R.
From table:
- bbRR (row3, col3) ✔
- bbRr (row3, col4) ✔
- bbRr (row4, col3) ✔
That’s 3
Probability = 3/16
Genotypes: bbRR, bbRr
d. White, smooth → bb and rr
Only: bbrr (row4, col4) ✔
Only 1
Probability = 1/16
Genotype: bbrr
Double-check totals: 9 + 3 + 3 + 1 = 16 ✔️
---
Final Answer:
1. Punnett square: all 4 boxes = DdWw
2. a. Probability = 1; genotype = DdWw
b. Probability = 0; no possible genotype
c. Probability = 0; no possible genotype
d. Probability = 0; no possible genotype
3. Punnett square: 4×4 as filled above (BR, Br, bR, br on both axes; genotypes as listed)
4. a. Probability = 9/16; genotypes = BBRR, BBRr, BbRR, BbRr
b. Probability = 3/16; genotypes = BBrr, Bbrr
c. Probability = 3/16; genotypes = bbRR, bbRr
d. Probability = 1/16; genotype = bbrr
Parent Tip: Review the logic above to help your child master the concept of dihybrid punnett square worksheet.