Table of contents
- 1. Introduction to Biology2h 40m
- 2. Chemistry3h 40m
- 3. Water1h 26m
- 4. Biomolecules2h 23m
- 5. Cell Components2h 26m
- 6. The Membrane2h 31m
- 7. Energy and Metabolism2h 0m
- 8. Respiration2h 40m
- 9. Photosynthesis2h 49m
- 10. Cell Signaling59m
- 11. Cell Division2h 47m
- 12. Meiosis2h 0m
- 13. Mendelian Genetics4h 41m
- Introduction to Mendel's Experiments7m
- Genotype vs. Phenotype17m
- Punnett Squares13m
- Mendel's Experiments26m
- Mendel's Laws18m
- Monohybrid Crosses16m
- Test Crosses14m
- Dihybrid Crosses20m
- Punnett Square Probability26m
- Incomplete Dominance vs. Codominance20m
- Epistasis7m
- Non-Mendelian Genetics12m
- Pedigrees6m
- Autosomal Inheritance21m
- Sex-Linked Inheritance43m
- X-Inactivation9m
- 14. DNA Synthesis2h 27m
- 15. Gene Expression3h 20m
- 16. Regulation of Expression3h 31m
- Introduction to Regulation of Gene Expression13m
- Prokaryotic Gene Regulation via Operons27m
- The Lac Operon21m
- Glucose's Impact on Lac Operon25m
- The Trp Operon20m
- Review of the Lac Operon & Trp Operon11m
- Introduction to Eukaryotic Gene Regulation9m
- Eukaryotic Chromatin Modifications16m
- Eukaryotic Transcriptional Control22m
- Eukaryotic Post-Transcriptional Regulation28m
- Eukaryotic Post-Translational Regulation13m
- 17. Viruses37m
- 18. Biotechnology2h 58m
- 19. Genomics17m
- 20. Development1h 5m
- 21. Evolution3h 1m
- 22. Evolution of Populations3h 52m
- 23. Speciation1h 37m
- 24. History of Life on Earth2h 6m
- 25. Phylogeny2h 31m
- 26. Prokaryotes4h 59m
- 27. Protists1h 12m
- 28. Plants1h 22m
- 29. Fungi36m
- 30. Overview of Animals34m
- 31. Invertebrates1h 2m
- 32. Vertebrates50m
- 33. Plant Anatomy1h 3m
- 34. Vascular Plant Transport2m
- 35. Soil37m
- 36. Plant Reproduction47m
- 37. Plant Sensation and Response1h 9m
- 38. Animal Form and Function1h 19m
- 39. Digestive System10m
- 40. Circulatory System1h 57m
- 41. Immune System1h 12m
- 42. Osmoregulation and Excretion50m
- 43. Endocrine System4m
- 44. Animal Reproduction2m
- 45. Nervous System55m
- 46. Sensory Systems46m
- 47. Muscle Systems23m
- 48. Ecology3h 11m
- Introduction to Ecology20m
- Biogeography14m
- Earth's Climate Patterns50m
- Introduction to Terrestrial Biomes10m
- Terrestrial Biomes: Near Equator13m
- Terrestrial Biomes: Temperate Regions10m
- Terrestrial Biomes: Northern Regions15m
- Introduction to Aquatic Biomes27m
- Freshwater Aquatic Biomes14m
- Marine Aquatic Biomes13m
- 49. Animal Behavior28m
- 50. Population Ecology3h 41m
- Introduction to Population Ecology28m
- Population Sampling Methods23m
- Life History12m
- Population Demography17m
- Factors Limiting Population Growth14m
- Introduction to Population Growth Models22m
- Linear Population Growth6m
- Exponential Population Growth29m
- Logistic Population Growth32m
- r/K Selection10m
- The Human Population22m
- 51. Community Ecology2h 46m
- Introduction to Community Ecology2m
- Introduction to Community Interactions9m
- Community Interactions: Competition (-/-)38m
- Community Interactions: Exploitation (+/-)23m
- Community Interactions: Mutualism (+/+) & Commensalism (+/0)9m
- Community Structure35m
- Community Dynamics26m
- Geographic Impact on Communities21m
- 52. Ecosystems2h 36m
- 53. Conservation Biology24m
18. Biotechnology
Gel Electrophoresis
Multiple Choice
Multiple ChoiceThe parents of a new baby believe that the hospital sent them home with someone else’s baby. The hospital
takes DNA samples from both parents and the baby. The DNA is investigated using gel electrophoresis. Do the parents possess their biological child or did the hospital give them the wrong baby?
![Gel electrophoresis results showing DNA bands for mother, father, and baby to determine biological relationship.](data:image/png;base64,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)
A
The parents have the correct baby, their DNA matches.
B
The parents have the wrong baby, their DNA does not match.
C
There is no way to tell using this gel.
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Master Gel Electrophoresis with a bite sized video explanation from Jason Amores Sumpter
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