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 rac34rac{3}{4} for Big W.

    • Recessive Y trait probability:

      • Cross results in a probability of rac14rac{1}{4} for little y.

    • Final calculation for both events being true:

    • Combined probability equals rac34imesrac14=rac316rac{3}{4} imes rac{1}{4} = rac{3}{16} 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.