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Biology: Genetics, Reproduction, and Biotechnology - Antibiotic Resistance

Grade 8IB

Review the key concepts, formulae, and examples before starting your quiz.

🔑Concepts

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Antibiotics are chemical substances, such as penicillin, produced by microorganisms that kill or inhibit the growth of bacteria (ProkaryotesProkaryotes). They do not work against viruses.

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Antibiotic Resistance is an example of natural selection. It occurs when a population of bacteria is exposed to an antibiotic, and individuals with a specific genetic mutation survive and reproduce.

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The process of resistance follows the path: Variation→Selection→InheritanceVariation \rightarrow Selection \rightarrow Inheritance. A random mutation in the bacterial DNADNA provides a survival advantage.

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Bacteria can share resistance genes through Horizontal Gene Transfer, often involving the exchange of PlasmidsPlasmids (small, circular DNADNA molecules) between different bacterial cells.

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Selection Pressure: The overuse of antibiotics in medicine and agriculture increases the 'selection pressure,' allowing resistant strains like MRSAMRSA (Methicillin−resistant Staphylococcus aureusMethicillin-resistant \ Staphylococcus \ aureus) to become dominant.

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Incomplete courses of antibiotics contribute to resistance because the weaker bacteria are killed first, leaving the more resistant ones to multiply: Survival of the fittestSurvival \ of \ the \ fittest.

📐Formulae

Nt=N0×2nN_t = N_0 \times 2^n

A=πr2A = \pi r^2

Percentage Resistance=NresistantNtotal×100%Percentage \ Resistance = \frac{N_{resistant}}{N_{total}} \times 100\%

💡Examples

Problem 1:

A scientist is testing the effectiveness of an antibiotic. On an agar plate, the 'Zone of Inhibition' (the clear area where bacteria cannot grow) has a radius of 14 mm14 \text{ mm}. Calculate the area of this zone using π≈227\pi \approx \frac{22}{7}.

Solution:

Using the formula for the area of a circle: A=πr2A = \pi r^2 A=227×142A = \frac{22}{7} \times 14^2 A=227×196A = \frac{22}{7} \times 196 A=22×28=616 mm2A = 22 \times 28 = 616 \text{ mm}^2

Explanation:

The Area of Inhibition represents the efficacy of the antibiotic; a larger area (AA) generally indicates that the bacteria are more sensitive (less resistant) to the drug.

Problem 2:

If a single resistant bacterium (N0=1N_0 = 1) survives a dose of antibiotic and divides every 3030 minutes, how many resistant bacteria will be present after 44 hours?

Solution:

First, calculate the number of generations (nn): n=4 hours30 minutes=24030=8n = \frac{4 \text{ hours}}{30 \text{ minutes}} = \frac{240}{30} = 8 Now, use the growth formula: Nt=1×28N_t = 1 \times 2^8 Nt=256N_t = 256

Explanation:

Because bacteria reproduce through binary fission, the population grows exponentially (2n2^n). In just 44 hours, a single survivor can produce 256256 resistant offspring.