BICD Lecture 6 Week 2
Introduction
Discussion of the study path and legalities after completion
Reminder for students regarding the upcoming study path two
Instructions for practice tests and completion details
Study Path Overview
Review Access
Students will have access to review study materials but may take the practice test only once.
Time Commitment
Students may need more than one session to complete the materials.
Guidance to manage time effectively (e.g., start early and revisit if necessary).
Post Midterm
Explanation of the grading process and how to demonstrate completion to TAs.
Students must show their solutions to TAs to receive points.
Support Sections
Availability of additional sections for asking questions and obtaining help.
Genetics Example: Butterflies
Traits Under Discussion
Eye color and wing structure in butterflies, with specific focus on two genes:
Eye Color: Red (dominant allele, denoted as Big R) and recessive allele (little r).
Wing Structure: Plain (dominant allele, denoted as Big T) and recessive allele (little t).
F1 and F2 Generation Calculation
F1 genotype established as Big R (homozygous dominant).
Gametes and the F2 progeny distributions illustrated.
Punnett square utilized for gamete combination analysis:
Gamete combinations: Big R Big T, Big R little T, little r Big T, little r little t.
Calculation of offspring phenotypes and probabilities:
Example: What is the probability of a phenotype having dominant W trait and recessive Y trait.
Probability Analysis
Independent Assortment
Application of Mendel's laws of independent assortment for problem solving.
Breakdown genetics problems into manageable components (e.g., W and Y traits treated separately).
Calculating Probabilities
Probabilities combine for independent events:
Dominant W trait probability:
Cross results in a probability of for Big W.
Recessive Y trait probability:
Cross results in a probability of for little y.
Final calculation for both events being true:
Combined probability equals for being dominant W phenotype and recessive Y phenotype.
Mendel's Experiments
Traits and Crosses
Mendel's summary of seven traits in pea plants.
Focus on wild type strains versus variant traits, highlighting the differences and significance in genetics experimentation.
One Factor vs. Two Factor Crosses
Explanation: Crosses can be simplified into one factor or two factor crosses based on how traits segregate. Important to understand the unique aspects of each method:
One Factor Cross: A single trait examined at a time (e.g., Yellow vs. Green).
Two Factor Cross: Two traits are considered together (increased complexity but more insightful).
Data Analysis and Genetic Mapping
Streamlined data collection by cross-reference of alleles.
Using gene attributes (e.g., A, B, C) to assess how traits vary when segregated.
Utilization of observed ratios for interpretations.
Test Crosses and Genotype Determination
Utility of Test Crosses
Test crosses as a method to reveal the genotype of mystery organisms by crossing them with known homozygous recessive individuals.
Generation of offspring phenotypes directly yields information about baselines and parental contributions.
Example Calculation of Expected Traits
Scenarios analyzing dominant versus recessive traits and the associated probabilities.
True Breeding
Definition of true breeding individuals (either homozygous dominant or recessive) and implications for phenotypes of offspring.
Quantitative Genetics
Polygenic Inheritance and Continuous Traits
Unlike Mendelian traits, continuous traits (like height or skin color) are influenced by multiple genes (polygenic).
Allelic Series: A single gene may have many alleles (a1,a2,a3…a1,a2,a3…) which variations in protein function or quantity.
Phenotypic Variation: Traits often follow a normal distribution (bell curve) in a population due to the additive effects of multiple alleles and environmental influences.
Genetic Mapping and Logic: By observing how often traits are inherited together, scientists can determine the physical proximity of genes on a chromosome, though Mendelian rules assume no linkage for simplicity.