Published by Patrick Mutisya · 14 days ago
Explain the roles of restriction endonucleases, DNA ligase, plasmids, DNA polymerase and reverse transcriptase in the transfer of a gene into an organism.
Restriction endonucleases are enzymes that recognise specific short DNA sequences (usually 4–8 bp) and cleave the phosphodiester backbone within or near these sites. They generate:
In recombinant DNA technology, they are used to cut both the vector (e.g., a plasmid) and the gene of interest, producing compatible ends that facilitate ligation.
DNA ligase catalyses the formation of phosphodiester bonds between adjacent nucleotides. After restriction enzymes generate compatible ends, DNA ligase joins:
This step creates a stable recombinant DNA molecule.
Plasmids are circular, double‑stranded DNA molecules that replicate autonomously in bacterial cells. Important features for gene transfer include:
Plasmids serve as vectors that carry the gene of interest into a host organism.
DNA polymerases synthesise new DNA strands complementary to a template. In gene transfer they are used in two main contexts:
Reverse transcriptase synthesises complementary DNA (cDNA) from an RNA template. Its roles in gene transfer include:
| Tool | Primary Function | Key Application in Gene Transfer |
|---|---|---|
| Restriction Endonucleases | Site‑specific DNA cleavage | Generate compatible ends on vector and insert |
| DNA Ligase | Form phosphodiester bonds | Join vector and insert to create recombinant DNA |
| Plasmids | Autonomous replication & gene carriage | Serve as vectors for delivery into host cells |
| DNA Polymerase | DNA synthesis & repair | PCR amplification of gene; fill‑in of sticky ends |
| Reverse Transcriptase | RNA → DNA synthesis | Produce intron‑free cDNA for cloning |
During PCR amplification, the amount of DNA after n cycles is given by:
\$N = N_0 \times 2^{n}\$
where \$N_0\$ is the initial copy number and \$N\$ is the final copy number.
For ligation efficiency, the probability \$P\$ of successful ligation of two sticky‑ended fragments can be approximated by:
\$P = 1 - e^{-k [\text{DNA}] t}\$
where \$k\$ is the rate constant, \$[\text{DNA}]\$ the concentration of DNA ends, and \$t\$ the incubation time.