Title: Dihybrid Crosses
1Dihybrid Crosses
Crossing 2 different traits at the same time
2- 1. Determine dominant and recessive traits
- Carefully read the problem!
3- B black
- b white
- H Hairy
- h no hair
- 2. Assign letters for the trait
4- 3. Determine genotype for parents
- Parents must have 4 alleles (aka 4 letters)
- Heterozygous black, hairless male Bbhh
- White heterozygous hairy female bbHh
5- 4. Draw the punnett square with 16 boxes
6- 5. Put parent gamete combinations on box
- Bbhh gametes
- Bh, Bh, bh, bh
- bbHh gametes
- bH, bh, bH, bh
- Bh Bh bh bh
- bH
- bh
- bH
- bh
BbHh BbHh bbHh bbHh
Bbhh Bbhh bbhh bbhh
BbHh BbHh bbHh bbHh
Bbhh Bbhh bbhh bbhh
76. Determine the Genotype and Phenotype Ratio
Genotype 4 BbHh 4 bbHh 4 Bbhh 4
bbhh Phenotype 4 Black and Hair 4 White and
Hair 4 Black and Hairless 4 White and
Hairless
8Sample Problem
9Sample Problem
Genotype Ratio ___ RRYY ___ RRYy ___ RrYY
___ RRyy ___ RrYy ___ rrYY ___ Rryy
___ rrYy ___ rryy
Phenotype Ratio ___ Round and Yellow ___
Round and Green ___ Wrinkled and Yellow ___
Wrinkled and Green
10Sample Problem
Genotype Ratio 1 RRYY 2 RRYy 2 RrYY 1 RRyy
4 RrYy 1 rrYY 2 Rryy 2 rrYy 1 rryy
Phenotype Ratio 9 Round and Yellow 3 Round
and Green 3 Wrinkled and Yellow 1 Wrinkled
and Green
11Practice Problem
- Determine the genotype of the following bunnies
- Heterozygous Black-Hairy_________
-
- White hairless ____________
12Practice Problem
- Determine the gamete combinations
- BbHh _______________________________
-
- bbhh _______________________________
13Practice Problem
- Complete the punnett square
14Practice Problem
- Complete the punnett square
BH Bh bH bh
bh bh bh bh
15Practice Problem
- Complete the punnett square
BH Bh bH bh
bh bh bh bh
BbHh Bbhh bbHh bbhh
BbHh Bbhh bbHh bbhh
BbHh Bbhh bbHh bbhh
BbHh Bbhh bbHh bbhh
16Practice Problem
- Give the genotype ratio
- Give the phenotype ratio
4 BbHh 4 Bbhh 4 bbHh 4 bbhh 4 Black and
Hair 4 Black and Hairless 4
White and Hair 4 White and Hairless
17Extra tips
- When determining the probability of events
- If the problem states and then multiply the
chances for each - Chance of heads and heads ½ x ½ ¼ or 25
- If the problem states or then add the chances
for each - Chance of heads or tails ½ ½ 1 or 100