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Microbiology covers microbial structure, metabolism, genetics, growth control, immunology basics, and pathogenesis. Exams reward organized recall — which organism, which mechanism, which control method — plus applied questions on lab techniques and case scenarios. Practicing full exams reveals the gaps a re-read of notes hides.

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Topics typically tested

  • Prokaryotic vs eukaryotic cell structure
  • Microbial metabolism & growth
  • Microbial genetics & gene transfer
  • Sterilization & antimicrobial control
  • Innate & adaptive immunity
  • Pathogenesis & epidemiology

Sample Microbiology exam questions

Three original questions in the style of a real Microbiology exam, each with a worked solution. Your own practice exam can be built from your course's notes and syllabus.

Question 1Multiple choiceMicrobial genetics & gene transfer

A streptomycin-sensitive donor strain of Escherichia coli carries a plasmid with a tetracycline-resistance gene; a recipient strain is tetracycline-sensitive but streptomycin-resistant. A student performs three experiments, each time selecting on agar containing both antibiotics so that only recipient cells that have acquired tetracycline resistance can grow.

  1. The two strains are mixed in broth for 2 h: many doubly resistant colonies appear.
  2. The strains are grown on opposite sides of a membrane filter whose pores let medium, free DNA and phage particles pass but block bacterial cells: no doubly resistant colonies appear.
  3. The strains are mixed in broth containing DNase, an enzyme that degrades free DNA: the number of doubly resistant colonies is the same as in experiment 1.

Which mechanism of gene transfer best explains these results?

  1. A.

    Conjugation

  2. B.

    Transformation

  3. C.

    Generalized transduction

  4. D.

    Transposition within the recipient genome

Worked solution
Answer:A

Each experiment is designed to rule mechanisms in or out, so work through them in turn.

Experiment 1 shows that genetic transfer happens between living cells in a mixed culture, which is consistent with conjugation, transformation or transduction.

Experiment 2 is the decisive one. The filter blocks cells but not DNA or phage. If transfer were by transformation (uptake of naked DNA from the medium) or by transduction (delivery of DNA inside a bacteriophage), the DNA or the phage would cross the filter and recipients would still become resistant. No transfer when the cells cannot touch means the mechanism requires direct cell-to-cell contact, which is the defining feature of conjugation: a sex pilus draws donor and recipient together, a mating bridge forms, and a single strand of the plasmid is passed across and copied in the recipient.

Experiment 3 confirms this from the other direction. DNase destroys free DNA in the medium, so transformation would have been abolished. Conjugation is unaffected because the DNA travels through the mating bridge and is never exposed to the medium. Transduction is also DNase-resistant because the DNA is protected inside a capsid, but transduction was already excluded by experiment 2.

Transposition (option D) moves DNA between sites within one cell's genome; it cannot by itself move a gene from one strain to another.

The transfer is by conjugation (option A).

Option B is the tempting choice if you focus only on the fact that a plasmid is involved, but transformation is DNase-sensitive and does not need cell contact, so experiments 2 and 3 both rule it out.

Question 2Short answerMicrobial metabolism & growth

A broth culture of a bacterium is inoculated at 5.0×1035.0\times10^{3} cells/mL. After 4.0 h of continuous exponential growth, the count is 1.28×1061.28\times10^{6} cells/mL. Calculate the generation (doubling) time of this bacterium under these conditions, in minutes.

Worked solution
Answer:

30 min

During exponential growth each cell divides in two every generation, so after nn generations the number of cells is

N=N0×2nN = N_0 \times 2^{n}

Solve for the number of generations by taking the ratio of the two counts; the units of cells/mL cancel:

2n=NN0=1.28×1065.0×103=2562^{n} = \frac{N}{N_0} = \frac{1.28\times10^{6}}{5.0\times10^{3}} = 256

Because 256=28256=2^{8}, n=8n = 8 generations. If the ratio were not an exact power of two you would use n=log⁡N−log⁡N0log⁡2n = \dfrac{\log N - \log N_0}{\log 2}, which gives the same result here: log⁡256/log⁡2=2.408/0.301=8.0\log 256 / \log 2 = 2.408 / 0.301 = 8.0.

The generation time is the elapsed time divided by the number of generations. Convert 4.0 h to minutes first so the answer is in the units asked for:

g=tn=4.0×60 min8=240 min8=30 ming = \frac{t}{n} = \frac{4.0 \times 60\ \text{min}}{8} = \frac{240\ \text{min}}{8} = 30\ \text{min}

A quick check: starting from 5.0×1035.0\times10^{3} cells/mL and doubling eight times gives 5.0×103×256=1.28×1065.0\times10^{3} \times 256 = 1.28\times10^{6} cells/mL, the measured count. A common mistake is to treat the ratio 256 itself as the number of generations, which gives a nonsensical generation time of under one minute.

Generation time: 30 min.

Question 3Worked problemSterilization & antimicrobial control

A vial contains 1.0×1061.0\times10^{6} endospores of a reference organism whose D-value at 121 °C is 1.5 min and whose z-value is 10 °C.

(a) How long must the vial be held at 121 °C to reach a sterility assurance level (SAL) of 10−610^{-6}, that is, a probability of one surviving spore per million vials?

(b) A faulty autoclave reaches only 115 °C. Calculate the D-value at 115 °C and the holding time needed to reach the same SAL.

(c) State the assumption about the death kinetics that underlies these calculations.

Worked solution
Answer:

(a) 18 min; (b) D at 115 °C ≈ 6.0 min, holding time ≈ 72 min; (c) first-order (logarithmic) death: each D-value kills 90 % of the survivors

(a) The D-value is the time at a given temperature that reduces the population by one log, that is, by 90 %. Going from 10610^{6} spores per vial to a survival probability of 10−610^{-6} is a reduction of 12 orders of magnitude, so 12 D-values are needed:

t121=12×D121=12×1.5 min=18 mint_{121} = 12 \times D_{121} = 12 \times 1.5\ \text{min} = 18\ \text{min}

(b) The z-value is the temperature change that alters the D-value by a factor of 10. Lowering the temperature makes the organism harder to kill, so D increases:

D115=D121×10(121−115)/z=1.5 min×106/10=1.5×3.98=5.97 min≈6.0 minD_{115} = D_{121} \times 10^{(121 - 115)/z} = 1.5\ \text{min} \times 10^{6/10} = 1.5 \times 3.98 = 5.97\ \text{min} \approx 6.0\ \text{min}

The same 12 log reductions are still required:

t115=12×5.97 min=71.7 min≈72 mint_{115} = 12 \times 5.97\ \text{min} = 71.7\ \text{min} \approx 72\ \text{min}

So a 6 °C shortfall roughly quadruples the required holding time, which is why autoclave validation uses biological indicators and probes inside the load rather than trusting the chamber gauge alone.

(c) The calculations assume first-order (logarithmic) death kinetics: in each equal time interval the same fraction of the surviving population is killed, so a plot of log survivors against time is a straight line with slope −1/D-1/D. This is also why sterility is expressed as a probability rather than as zero survivors; the line approaches zero but never reaches it.

(a) 18 min at 121 °C; (b) D115≈6.0D_{115} \approx 6.0 min and about 72 min at 115 °C; (c) first-order (log-linear) death kinetics.

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