2 Pages

MCDB Christoffersen Lecture #6

Course: MCDB 1a, Fall 2011
School: UCSB
Rating:
 
 
 
 
 

Word Count: 172

Document Preview

Christoffersen MCDB Lecture #6 Sex-linked Traits Genes carried on sex chromosomes have a special inheritance pattern Examples: o White locus in Drosophila (X) o Re-green color blindness in humans (X) o TDF gene in humans (Y) In humans male gametes decide sex uses XY In chickens the female egg determines the sex and uses ZW Start of Chapter 15: Restriction Endonucleases: Where do they come from? Bacterial...

Register Now

Unformatted Document Excerpt

Coursehero >> California >> UCSB >> MCDB 1a

Course Hero has millions of student submitted documents similar to the one
below including study guides, practice problems, reference materials, practice exams, textbook help and tutor support.

Course Hero has millions of student submitted documents similar to the one below including study guides, practice problems, reference materials, practice exams, textbook help and tutor support.
Christoffersen MCDB Lecture #6 Sex-linked Traits Genes carried on sex chromosomes have a special inheritance pattern Examples: o White locus in Drosophila (X) o Re-green color blindness in humans (X) o TDF gene in humans (Y) In humans male gametes decide sex uses XY In chickens the female egg determines the sex and uses ZW Start of Chapter 15: Restriction Endonucleases: Where do they come from? Bacterial cells use restriction enzymes as a way to protect themselves from foreign DNA. Restriction enzymes cleave DNA at specific which sequences make them nonfunctional. Bacterial cells protect their own DNA from digestion by methylation the DNA at the sequence recognized by their own restriction enzyme. How is this all analyzed? o Restriction enzymes have been isolated from a wide variety of bacteria. Each enzyme has a unique recognition site. o By selecting enzymes which cut at site which includes a DNA mutation allow scientists to detect the presence of a DNA polymorphism. o An example of this is gel electrophoresis, but only works in a small genome.
Find millions of documents on Course Hero - Study Guides, Lecture Notes, Reference Materials, Practice Exams and more. Course Hero has millions of course specific materials providing students with the best way to expand their education.

Below is a small sample set of documents:

University of Texas - CH 310 M - 101
Group A: Youngs Modolus of Elasticity Purpose:In this experiment, we used weights to stretch metal wires and then measure how muchthey stretched under the force of that added weight. There are 4 wires and by comparingthe data, we can find how wires of
University of Texas - CH 310 M - 101
UCSB - MCDB - 1a
MCDB Christoffersen Lecture #2Meiosis Role in Genetics Meiosis accounts for the segregation of alleles Testcrosso Cross F1 hybrid with true-breeding recessive parento Offspring will show 1:1 phenotypic ratioo Can be used to test for heterozygosity i
University of Texas - CH 310 M - 101
UCSB - MCDB - 1a
MCDB Christoffersen Lecture #7DNA Fingerprinting Two types of DNA polymorphisms are used for DNA fingerprinting Single Nucleotide Polymorphisms (SNPs)o Inherited variation involving a single base point mutations Short Tandem Repeats (STRs)o Short re
University of Texas - CH 310 M - 101
UCSB - MCDB - 1a
MCDB Christoffersen Lecture #8Trinucleotide Repeat Diseases Expanding triplet repeats have been found in other diseases: Myotonic dystrophy,Huntingtons disease How the repeats expand is unknowno Possibly DNA polymerase slips after copying the triplet
University of Texas - CH 310 M - 101
UCSB - MCDB - 1a
MCDB Christoffersen Lecture #9Start of Chapter 16 Virus life cycleso Bacteriophages and HIV retrovirus Regulation of Gene Expression in Prokaryoteso Lac operono Trp operon Gene Regulation in EukaryotesViruses and Human Health The Spanish flu dead
University of Texas - CH 310 M - 101
UCSB - MCDB - 1a
MCDB Christoffersen Lecture #10The lac Operon of E. coil and its Regulator There are three sites to make three different kinds of proteins The operator and promoter play a key role with the protein. The sequence of DNAof both the operator and promoter
University of Texas - CH 310 M - 101
UCSB - MCDB - 1a
MCDB Christoffersen Lecture #11Epigenetic Remodeling of Chromatin for Transcription Occurs when a remodeling protein goes to the DNA and actually removesnucleosomes so that transcription can start.Heterochromatin prevents gene expression Heterochroma
University of Texas - CH 310 M - 101
CC 306M Test 2 (Spring 2011)1. The suffix in sarcolemma:A) Means membraneB) Is derived from the Greek word forhuskC) Means fleshD) A and B2. Sweat:A) Hidr/oB) Hydr/oC) Seb/oD) Squam/o3. Hard:A) Kerat/oB) Xer/oC) Scler/oD) A and C4. Cornu
UCSB - MCDB - 1a
MCDB Christoffersen Lecture #12Cloning DNA Source of Insert DNA (where the DNA is inserted): genomic DNA, cDNA, PCRproduct DNA Vector (takes insert DNA and copies it in a host): plasmid, virus, artificialchromosome Host: E. Coil, yeast, cultured euk
University of Texas - CH 310 M - 101
LAST NAME:FIRST NAME:UTEID:COVER PAGEInstructionsThis exam will be closed book. No notes, books,calculators, or molecular models will be allowed.The exam will be comprised of two distinct parts:Part I will consist of a series of multiple choicequ
Ohio State - EE - 461
Ohio State - EE - 461
Ohio State - EE - 461
Ohio State - EE - 461
EE468G NOTES (2)Reading assignment: Chapter 1Contents: Calculus of scalar and vector fieldsSpatial differentiation and integration of scalar andvector functionsOutline: Gradient, divergence, and curl operatorsVolume, surface, and line integralTheor
Ohio State - EE - 461
EE468G NOTES (1)Reading assignment: Chapter 1Contents:Unit Vectors, Vectors, Vector operationsVectors in three coordinate systemsVector: A quantity that has magnitude and directionExamples: Force, velocity, field intensityNotation and writting: A o
Ohio State - EE - 461
Errata to Electric Machines: Analysis and Design Applying MATLAB,Jimmie J. Cathey, First Edition, First Printing.p. 5,Eq. [2.1], " 2cos ( t + ) " becomes " 2 V2 cos ( t + ) "p. 10,Figure 2.4b, angle between phasors V and I 2 should be exactly 90p. 1
Ohio State - EE - 421
Chapter1SignalandSystemModelingConceptsSection11andSection12Signals/SystemsConceptsandExamplesSignal:quantitythatisvariablewithtimeorspace.Find signalsintheaboveexamplesystem.System:anythingthatprocess/producesignalsSystems?Signals?;Circuits:whatare
Ohio State - EE - 421
I am a positive thinker. This day and every day my mind is filled with positive thoughts creating a beautiful andpositive life for me - AnonymENGINEERING BIOMECHANICS: STATICS1Beatriz Guevarez, Joshua Ros, Nayka Rivera, Sharon Vzquez and Melvia Villega
Ohio State - EE - 421
Chapter 11: Discrete-Time Fourier Series and TransformProblem 11.1:(i) x[k ] = k , for 0 k 5 and x[k + 6] = x[k ] . 0 =Dn =1K05 x[k ]e jn0k =k =02 2 ==.K0 631 5 jn0 k ke6 k =01 jn0e+ 2e j 2 n0 + 3e j 3n0 + 4e j 4 n0 + 5e j 5 n061= [
Ohio State - EE - 421
Chapter 9: Sampling and QuantizationProblem 9.1(a)x1 (t ) = 5sinc ( 200t ) =X 1 ( )=1 200 200 t . Thereforesinc 40 1/ 401rect ( 400 ) = 400 200 > 200 .The maximum frequency is given by 100 Hz. Based on the Nyquist theorem, the maximum1sa
Ohio State - EE - 421
Chapter 8: Case Studies for CT SystemsProblem 8.1:(a)The AM signal is given bys (t ) = A[1 + 3k sin(2f1t ) + 2k cos(2f 2t )] cos(2f ct ) .To ensure that the envelope of s(t) 0 for all t(1 + 3k sin(2f1t ) + 2k cos(2f 2t ) 0 .Taking the worst case sc
Ohio State - EE - 421
Chapter 6: Laplace TransformProblem 6.1X ( s) =(a)x(t )e st dt = e 5t u (t )e st dt +0e 4t u (t )e st dt = e ( s +5)t dt +e( 4 s )tdt .0IIIIntegral I reduces toI = e ( s + 5) t0e ( s +5)t11dt ==[0 1] =( s + 5) 0 ( s + 5)s+5provide
Ohio State - EE - 421
Chapter 4: Signal Representation using Fourier SeriesProblem 4.1(a)Using Definition 4.4, the CT function x1(t) can be represented as x1(t) = c11(t) + c22(t) + c33(t)with the coefficients cn, for n = 1,2, and 3, given byTc1 =12T x1 (t )1 (t )dt =
Ohio State - EE - 421
Chapter 3: Time Domain Analysis of LTIC SystemsProblem 3.1Linearity: For x3(t) = x1(t) + x2(t) applied as the input, the output y3(t) is given byd n y3dt n+ an 1d n 1 y3+dt n 1+ a1dy3d m 1 (x1 (t ) + x2 (t )d m (x1 (t ) + x2 (t )+ a0 y3 (t )
Ohio State - EE - 421
Chapter 1: Introduction to SignalsProblem 1.1:i) z[m,n,k] is a three dimensional (3D) DT signal. The independent variables are given by m, n, and k,while z is the dependent variable. Digital video is an example of a 3D DT signal of the form z[m,n,k]. T
Ohio State - EE - 421
46Particle Physics and CosmologyCHAPTER OUTLINE46.1 The Fundamental Forces in Nature 46.2 Positrons and Other Antiparticles 46.3 Mesons and the Beginning of Particle Physics 46.4 Classication of Particles 46.5 Conservation Laws 46.6 Strange Particles a
Ohio State - PHY - 232
45Applications of Nuclear PhysicsCHAPTER OUTLINE45.1 45.2 45.3 45.4 45.5 45.6 45.7 Interactions Involving Neutrons Nuclear Fission Nuclear Reactors Nuclear Fusion Radiation Damage Radiation Detectors Uses of RadiationANSWERS TO QUESTIONSQ45.1 The hyd
Ohio State - PHY - 232
44Nuclear StructureCHAPTER OUTLINE44.1 44.2 44.3 44.4 44.5 44.6 44.7 44.8 Some Properties of Nuclei Nuclear Binding Energy Nuclear Models Radioactivity The Decay Processes Natural Radioactivity Nuclear Reactions Nuclear Magnetic Resonance and Magnetic
Ohio State - PHY - 232
43Molecules and SolidsCHAPTER OUTLINE43.1 43.2 43.3 43.4 43.5 43.6 43.7 43.8 Molecular Bonds Energy States and Spectra of Molecules Bonding in Solids Free-Electron Theory of Metals Band Theory of Solids Electrical Conduction in Metals, Insulators, and
Ohio State - PHY - 232
42Atomic PhysicsNote: In chapters 39, 40, and 41 we used u to represent the speed of a particle with mass. In this chapter 42 and the remaining chapters we go back to using v for the symbol for speed.CHAPTER OUTLINE42.1 42.2 42.3 Atomic Spectra of Gas
Ohio State - PHY - 232
41Quantum MechanicsNote: In chapters 39, 40, and 41 we use u to represent the speed of a particle with mass, reserving v for the speeds associated with reference frames, wave functions, and photons.CHAPTER OUTLINE41.1 41.2 41.3 41.4 41.5 41.6 41.7 An
Ohio State - PHY - 232
40Introduction to Quantum PhysicsNote: In chapters 39, 40, and 41 we use u to represent the speed of a particle with mass, reserving v for the speeds associated with reference frames, wave functions, and photons.CHAPTER OUTLINE40.1 40.2 40.3 40.4 40.5
Ohio State - PHY - 232
39RelativityNote: In chapters 39, 40, and 41 we use u to represent the speed of a particle with mass, reserving v for the speeds associated with reference frames, wave functions, and photons.CHAPTER OUTLINE39.1 The Principle of Galilean Relativity 39.
Ohio State - PHY - 232
38Diffraction Patterns and PolarizationCHAPTER OUTLINE38.1 38.2 38.3 38.4 38.5 38.6 Introduction to Diffraction Patterns Diffraction Patterns from Narrow Slits Resolution of Single-Slit and Circular Apertures The Diffraction Grating Diffraction of X-Ra
Ohio State - PHY - 232
37Interference of Light WavesCHAPTER OUTLINE37.1 37.2 37.3 37.4 37.5 37.6 37.7 Conditions for Interference Youngs Double-Slit Experiment Light Waves in Interference Intensity Distribution of the Double-Slit Interference Pattern Change of Phase Due to R
Ohio State - PHY - 232
36Image FormationCHAPTER OUTLINE36.1 36.2 Images Formed by Flat Mirrors Images Formed by Spherical Mirrors 36.3 Images Formed by Refraction 36.4 Thin Lenses 36.5 Lens Aberrations 36.6 The Camera 36.7 The Eye 36.8 The Simple Magnier 36.9 The Compound Mi
Ohio State - PHY - 232
35The Nature of Light and the Laws of Geometric OpticsCHAPTER OUTLINE35.1 35.2 35.3 35.4 35.5 35.6 35.7 35.8 The Nature of Light Measurements of the Speed of Light The Ray Approximation in Geometric Optics The Wave Under Reection The Wave Under Refract
Ohio State - PHY - 232
34Electromagnetic WavesCHAPTER OUTLINE34.1 34.2 34.3 34.4 34.5 34.6 34.7 Displacement Current and the General Form of Ampres Law Maxwells Equations and Hertzs Discoveries Plane Electromagnetic Waves Energy Carried by Electromagnetic Waves Momentum and
Ohio State - PHY - 232
33Alternating Current CircuitsCHAPTER OUTLINE33.1 33.2 33.3 33.4 33.5 33.6 33.7 33.8 33.9 AC Sources Resistors in an AC Circuit Inductors in an AC Circuit Capacitors in an AC Circuit The RLC Series Circuit Power in an AC Circuit Resonance in a Series R
Ohio State - PHY - 232
32InductanceCHAPTER OUTLINE32.1 32.2 32.3 32.4 32.5 32.6 Self-Induction and Inductance RL Circuits Energy in a Magnetic Field Mutual Inductance Oscillations in an LC Circuit The RLC CircuitANSWERS TO QUESTIONSQ32.1 The coil has an inductance regardle
Ohio State - PHY - 232
31Faradays LawCHAPTER OUTLINE31.1 31.2 31.3 31.4 31.5 31.6 Faradays Law of Induction Motional emf Lenzs Law Induced emf and Electric Fields Generators and Motors Eddy CurrentsANSWERS TO QUESTIONSQ31.1 Magnetic ux measures the ow of the magnetic eld t
Ohio State - PHY - 232
30Sources of the Magnetic FieldCHAPTER OUTLINE30.1 30.2 30.3 30.4 30.5 30.6 30.7 The Biot-Savart Law The Magnetic Force Between Two Parallel Conductors Ampres Law The Magnetic Field of a Solenoid Gausss Law in Magnetism Magnetism in Matter The Magnetic
Ohio State - PHY - 232
29Magnetic FieldsCHAPTER OUTLINE29.1 29.2 29.3 Magnetic Fields and Forces Motion of a Charged Particle in a Uniform Magnetic Field Applications Involving Charged Particles Moving in a Magnetic Field Magnetic Force Acting on a Current-Carrying Conductor
Ohio State - PHY - 232
28Direct Current CircuitsCHAPTER OUTLINE28.1 28.2 28.3 28.4 28.5 28.6 Electromotive Force Resistors in Series and Parallel Kirchhoffs Rules RC Circuits Electrical Meters Household Wiring and Electrical SafetyANSWERS TO QUESTIONSQ28.1 No. If there is
Ohio State - PHY - 232
27Current and ResistanceCHAPTER OUTLINE27.1 27.2 27.3 27.4 27.5 27.6 Electric Current Resistance A Model for Electrical Conduction Resistance and Temperature Superconductors Electrical PowerANSWERS TO QUESTIONSQ27.1 Voltage is a measure of potential
Ohio State - PHY - 232
26Capacitance and DielectricsCHAPTER OUTLINE26.1 26.2 26.3 26.4 26.5 26.6 26.7 Denition of Capacitance Calculating Capacitance Combinations of Capacitors Energy Stored in a Charged Capacitor Capacitors with Dielectrics Electric Dipole in an Electric Fi
Ohio State - PHY - 232
25Electric PotentialCHAPTER OUTLINE25.1 25.2 25.3 25.4 Electric Potential and Potential Difference Potential Difference in a Uniform Electric Field Electric Potential and Potential Energy Due to Point Charges Obtaining the Value of the Electric Field f
Ohio State - PHY - 232
24Gausss LawCHAPTER OUTLINE24.1 24.2 24.3 24.4 Electric Flux Gausss Law Application of Gausss Law to Various Charge Distributions Conductors in Electrostatic EquilibriumANSWERS TO QUESTIONSQ24.1 The luminous ux on a given area is less when the sun is
Ohio State - PHY - 232
23Electric FieldsCHAPTER OUTLINE23.1 23.2 23.3 23.4 23.5 23.6 23.7 Properties of Electric Charges Charging Objects by Induction Coulombs Law The Electric Field Electric Field of a Continuous Charge Distribution Electric Field Lines Motion of a Charged
Ohio State - PHY - 232
22Heat Engines, Entropy, and the Second Law of ThermodynamicsCHAPTER OUTLINE22.1 22.2 22.3 22.4 22.5 22.6 22.7 22.8 Heat Engines and the Second Law of Thermodynamics Heat Pumps and Refrigerators Reversible and Irreversible Processes The Carnot Engine G
Ohio State - PHY - 232
21The Kinetic Theory of GasesCHAPTER OUTLINE21.1 21.2 21.3 21.4 21.5 Molecular Model of an Ideal Gas Molar Specic Heat of an Ideal Gas Adiabatic Processes for an Ideal Gas The Equipartition of Energy Distribution of Molecular SpeedsANSWERS TO QUESTION
Ohio State - PHY - 232
20Heat and the First Law of ThermodynamicsCHAPTER OUTLINE20.1 20.2 20.3 20.4 20.5 20.6 20.7 Heat and Internal Energy Specic Heat and Calorimetry Latent Heat Work and Heat in Thermodynamic Processes The First Law of Thermodynamics Some Applications of t
Ohio State - PHY - 232
19TemperatureCHAPTER OUTLINE19.2 19.3 Thermometers and the Celsius Temperature Scale The Constant-Volume Gas Thermometer and the Absolute Temperature Scale Thermal Expansion of Solids and Liquids Macroscopic Description of an Ideal GasANSWERS TO QUEST
Ohio State - PHY - 232
18Superposition and Standing WavesCHAPTER OUTLINE18.1 18.2 18.3 18.4 18.5 18.6 18.7 18.8 Superposition and Interference Standing Waves Standing Waves in a String Fixed at Both Ends Resonance Standing Waves in Air Columns Standing Waves in Rod and Membr
Ohio State - PHY - 232
17Sound WavesCHAPTER OUTLINE17.1 17.2 17.3 17.4 17.5 17.6 Speed of Sound Waves Periodic Sound Waves Intensity of Periodic Sound Waves The Doppler Effect Digital Sound Recording Motion Picture SoundANSWERS TO QUESTIONS*Q17.1 Answer (b). The typically