Chapter 2 - Transmission Genetics Flashcards
Mendel’s blending theory of heredity
viewed the traits in offspring as a mixture of the parental traits
(rejected by Mendel’s results)
5 features of mender’s experiment critical to success
- controlled crossed
- pure-breeding strains
- dichotomous traits
- quantification of results
- replicate, reciprocal and test crosses
results of Mendel’s pure breeding crosses
- dominance of one phenotype over the other in F1
- re-emergence of recessive phenotype in F2
- ration of 3:1 dominant to recessive phenotypic ratio in F2
particulate inheritance
genetic info is transmitted from one generation to the next as discrete units of heredity (known as alleles)
Mendel’s First Law
also known as Law of Segregation
- separation of alleles of a gene during gamete formation
- random union of gametes into progeny in predictable proportions
- came from monohybrid crosses
test cross
cross of possible heterozygous dominant with homozygous recessive
-produces 1:1 ratio
Mendel’s Second Law
also known as Law of independent assortment
- random distribution of alleles of unlinked genes into gametes
- illustrated by 9:3:3:1 for combined phenotypes (3:1 for individual trait)
- came from dihybrid crosses
- occurs at metaphase I of meiosis I
number of gamete genotypes
= 2^n
where n=number of genes
(n=3 for tri-hybrid crosses)
chi-square test
used for quantifying how closely an experimental observation matches the expected outcome
autosomal inheritance
transmission of traits carried on autosomes (chromosomes found in both males and females)
autosomal dominant pedigrees
- each affected individual has at least one affected parent
- affects males and females equally
- either sex can transmit the disease allele
- no skipping of generations
autosomal recessive pedigree
- affects males and females equally
- skips generations
- 2 affected parents will produce only affected offspring
sex-linked diseases
affect males more often than females
product rule for probability
determines likelihood of simultaneous events by multiplying the probabilities of both events
P(A and B) = P(A) x P(B)
sum rule for probability
only for mutually exclusive events
P(A or B) = P(A) + P(B)