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Genetics
*transmission of traits – heredity *variation *genetics
Two main hypotheses on how traits were transmitted:
*blending inheritance *particulate inheritance
Gregor Johann Mendel 1822-1884
The father of transmission genetics:
Mendel tracked heritable characters for three generations
*P - parental generation*F1 – first filial generation*F2 – second filial generation
-Example:
X
Tall Dwarf
P
F1 – all Tall
Tall
F2
Mendel’s hypotheses (to explain his results)
*genes and alleles
1. Alternative versions of genes (alleles) account for variation in inherited characters
2. For each character, an organism inherits two alleles, one from each parent
3. If two alleles differ, one is dominant, the other recessive
X
Tall Dwarf
P:
DD dd
F1 – all Tall
TallDd
4. The two alleles for each character segregate (separate) during gamete production.
Mendel’s Law of Segregation
Punnett Square predicts the results of a genetic cross between individuals of known genotype
D d d
Tall DwarfP:
DD ddX
Gamete formation: D
*genotype
*phenotype
*Homozygous
*Heterozygous
Mendel’s Law of Independent Assortment
*What happened when he looked at two characters?
If they segregate together: If they segregate independently:
Dihybrid cross- A genetic cross between two individuals involving two characters
F1
All yellow, round
GGWW ggww
Example:
P1
yellow, round
green, wrinkled
X
Punnett square and the law of independent assortment:
GW GW GW GW
gw
gw
gw
gw
GgWw
F1
All yellow, roundGgWw
F1
All yellow, roundGgWw
X
F2
9/16 yellow, round
3/16 yellow, wrinkled
3/16 green, round
1/16 green, wrinkled
Punnett square and the law of independent assortment:GW Gw gW gw
gW
GW
gw
Gw
9:3:3:1 Phenotypic ratio; Genotypic ratio as follows:
1/16 GGWW, 2/16 GGWw, 2/16 GgWW, 4/16 GgWw1/16 GGww, 2/16 Ggww
1/16 ggWw, 2/16 ggWw
1/16 ggww
Mendelian inheritance is based on probability
Example- coin toss
*1/2 chance landing heads
*Each toss is an independent event*Coin toss, just like the distribution of alleles into gametes
*The rule of multiplication – determines the chance that two or more independent events will occur together
½ x ½ = ¼