Lec 13 Nucleic Acid Synthesis: Replication and Transcription (GOB Chemistry Study Guide)

{"type":"doc","content":[{"type":"heading","attrs":{"textAlign":null,"level":2},"content":[{"type":"text","text":"Nucleic Acid Synthesis: Replication and Transcription"}]},{"type":"heading","attrs":{"textAlign":null,"level":3},"content":[{"type":"text","text":"Central Dogma of Molecular Biology"}]},{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"text","text":"The central dogma describes the flow of genetic information in cells: DNA is replicated, transcribed into RNA, and translated into protein. Each step is essential for the storage, transfer, and expression of genetic information."}]},{"type":"bulletList","content":[{"type":"listItem","content":[{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"text","marks":[{"type":"bold"}],"text":"Replication:"},{"type":"text","text":" DNA makes a copy of itself."}]}]},{"type":"listItem","content":[{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"text","marks":[{"type":"bold"}],"text":"Transcription:"},{"type":"text","text":" DNA is used as a template to synthesize RNA."}]}]},{"type":"listItem","content":[{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"text","marks":[{"type":"bold"}],"text":"Translation:"},{"type":"text","text":" RNA is used to synthesize proteins."}]}]},{"type":"listItem","content":[{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"text","text":"Each process has three phases: "},{"type":"text","marks":[{"type":"bold"}],"text":"Initiation"},{"type":"text","text":", "},{"type":"text","marks":[{"type":"bold"}],"text":"Elongation"},{"type":"text","text":", and "},{"type":"text","marks":[{"type":"bold"}],"text":"Termination"},{"type":"text","text":"."}]}]}]},{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"image","attrs":{"src":"https://static.studychannel.pearsonprd.tech/study_guide_files/gob/sub_images/7891ae2c_image_3.png","alt":"Central dogma: DNA replication, transcription, translation","title":null,"width":null,"height":null}}]},{"type":"heading","attrs":{"textAlign":null,"level":3},"content":[{"type":"text","text":"Structure and Function of Nucleic Acids"}]},{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"text","text":"Nucleic acids (DNA and RNA) are polymers of nucleotides. Their structure enables the storage and transfer of genetic information through complementary base pairing."}]},{"type":"bulletList","content":[{"type":"listItem","content":[{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"text","marks":[{"type":"bold"}],"text":"DNA:"},{"type":"text","text":" Double-stranded, bases are C, G, A, T, sugar is 2'-deoxyribose."}]}]},{"type":"listItem","content":[{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"text","marks":[{"type":"bold"}],"text":"RNA:"},{"type":"text","text":" Single-stranded, bases are C, G, A, U, sugar is ribose."}]}]},{"type":"listItem","content":[{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"text","text":"Complementarity is key: A pairs with T (or U in RNA), G pairs with C."}]}]}]},{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"image","attrs":{"src":"https://static.studychannel.pearsonprd.tech/study_guide_files/gob/sub_images/7891ae2c_image_1.png","alt":"DNA double helix structure","title":null,"width":null,"height":null}}]},{"type":"heading","attrs":{"textAlign":null,"level":3},"content":[{"type":"text","text":"Energy of Nucleic Acid Synthesis"}]},{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"text","text":"The synthesis of nucleic acids is driven by the hydrolysis of phosphoanhydride bonds in nucleotides, which is highly exergonic (spontaneous)."}]},{"type":"bulletList","content":[{"type":"listItem","content":[{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"text","marks":[{"type":"bold"}],"text":"NTP:"},{"type":"text","text":" Any base as a triphosphate ribonucleotide (for RNA synthesis)."}]}]},{"type":"listItem","content":[{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"text","marks":[{"type":"bold"}],"text":"dNTP:"},{"type":"text","text":" Any base as a triphosphate deoxyribonucleotide (for DNA synthesis)."}]}]},{"type":"listItem","content":[{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"text","text":"Hydrolysis reactions:"}]},{"type":"bulletList","content":[{"type":"listItem","content":[{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"inlineMath","attrs":{"latex":"\\text{NTP} + \\text{H}_2\\text{O} \\rightarrow \\text{NDP} + \\text{P}_i"}}]}]},{"type":"listItem","content":[{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"inlineMath","attrs":{"latex":"\\text{ATP} + \\text{H}_2\\text{O} \\rightarrow \\text{ADP} + \\text{P}_i"}},{"type":"text","text":" (1 ATP equivalent)"}]}]},{"type":"listItem","content":[{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"inlineMath","attrs":{"latex":"\\text{ATP} + \\text{H}_2\\text{O} \\rightarrow \\text{AMP} + \\text{PP}_i"}},{"type":"text","text":" (2 ATP equivalents)"}]}]},{"type":"listItem","content":[{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"inlineMath","attrs":{"latex":"\\text{PP}_i + \\text{H}_2\\text{O} \\rightarrow 2 \\text{P}_i"}},{"type":"text","text":" (irreversible)"}]}]}]}]}]},{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"image","attrs":{"src":"https://static.studychannel.pearsonprd.tech/study_guide_files/gob/sub_images/7891ae2c_image_6.png","alt":"Phosphoanhydride hydrolysis in DNA synthesis","title":null,"width":null,"height":null}}]},{"type":"heading","attrs":{"textAlign":null,"level":3},"content":[{"type":"text","text":"DNA Polymerase Reaction"}]},{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"text","text":"DNA polymerase catalyzes the synthesis of new DNA during replication. The enzyme uses the energy from hydrolyzing two phosphoanhydride bonds (2 ATP equivalents) per nucleotide added."}]},{"type":"bulletList","content":[{"type":"listItem","content":[{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"text","text":"Reaction: "},{"type":"inlineMath","attrs":{"latex":"\\text{DNAn-OH (3')} + \\text{dNTP} \\rightarrow \\text{DNAn+1} + \\text{PP}_i"}}]}]},{"type":"listItem","content":[{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"inlineMath","attrs":{"latex":"\\text{PP}_i + \\text{H}_2\\text{O} \\rightarrow 2 \\text{P}_i"}}]}]},{"type":"listItem","content":[{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"text","text":"DNA polymerase adds nucleotides to the 3' OH of the primer strand, guided by the template strand's complementarity."}]}]}]},{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"image","attrs":{"src":"https://static.studychannel.pearsonprd.tech/study_guide_files/gob/sub_images/7891ae2c_image_8.png","alt":"DNA polymerase adds nucleotides to primer strand","title":null,"width":null,"height":null}}]},{"type":"heading","attrs":{"textAlign":null,"level":3},"content":[{"type":"text","text":"Replication Initiation"}]},{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"text","text":"Replication begins at specific sites called origins of replication, which are rich in A-T base pairs. Several proteins are required to initiate replication and form the replication fork."}]},{"type":"bulletList","content":[{"type":"listItem","content":[{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"text","marks":[{"type":"bold"}],"text":"Helicase:"},{"type":"text","text":" Unwinds the DNA double helix using ATP hydrolysis."}]}]},{"type":"listItem","content":[{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"text","marks":[{"type":"bold"}],"text":"Topoisomerase:"},{"type":"text","text":" Relieves strain from overwound DNA ahead of the fork."}]}]},{"type":"listItem","content":[{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"text","marks":[{"type":"bold"}],"text":"Single-stranded binding proteins:"},{"type":"text","text":" Prevent reannealing of open DNA strands."}]}]},{"type":"listItem","content":[{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"text","marks":[{"type":"bold"}],"text":"Primase:"},{"type":"text","text":" Synthesizes a short RNA primer for DNA polymerase to extend."}]}]},{"type":"listItem","content":[{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"text","text":"DNA polymerase can only extend from an existing 3' OH."}]}]}]},{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"image","attrs":{"src":"https://static.studychannel.pearsonprd.tech/study_guide_files/gob/sub_images/7891ae2c_image_15.png","alt":"Helicase and DNA gyrase at replication fork","title":null,"width":null,"height":null}},{"type":"text","text":" "},{"type":"image","attrs":{"src":"https://static.studychannel.pearsonprd.tech/study_guide_files/gob/sub_images/7891ae2c_image_16.png","alt":"Single-stranded binding proteins at replication fork","title":null,"width":null,"height":null}},{"type":"text","text":" "},{"type":"image","attrs":{"src":"https://static.studychannel.pearsonprd.tech/study_guide_files/gob/sub_images/7891ae2c_image_17.png","alt":"Primase synthesizing RNA primer at replication fork","title":null,"width":null,"height":null}}]},{"type":"heading","attrs":{"textAlign":null,"level":3},"content":[{"type":"text","text":"Replication Elongation and Termination"}]},{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"text","text":"During elongation, both DNA strands are synthesized simultaneously. The leading strand is synthesized continuously, while the lagging strand is synthesized discontinuously in Okazaki fragments."}]},{"type":"bulletList","content":[{"type":"listItem","content":[{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"text","marks":[{"type":"bold"}],"text":"Leading strand:"},{"type":"text","text":" Synthesized continuously in the 5' to 3' direction."}]}]},{"type":"listItem","content":[{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"text","marks":[{"type":"bold"}],"text":"Lagging strand:"},{"type":"text","text":" Synthesized discontinuously in 1000–2000 base-pair segments (Okazaki fragments)."}]}]},{"type":"listItem","content":[{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"text","text":"DNA clamp increases processivity, allowing polymerase to add thousands of nucleotides before dissociating."}]}]},{"type":"listItem","content":[{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"text","text":"Proofreading: DNA polymerase has 3' to 5' exonuclease activity to remove incorrect bases."}]}]},{"type":"listItem","content":[{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"text","text":"Termination: RNA primers are removed by endonucleases, and Okazaki fragments are joined by DNA ligase."}]}]},{"type":"listItem","content":[{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"text","text":"Telomeres: Repetitive DNA sequences at chromosome ends, extended by telomerase to allow replication of linear chromosomes."}]}]}]},{"type":"paragraph","attrs":{"textAlign":null},"content":[{"type":"image","attrs":{"src":"https://static.studychannel.pearsonprd.tech/study_guide_files/gob/sub_images/7891ae2c_image_22.png","alt":"Leading and lagging strand synthesis at replication 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