Photo AI

Each colony starts as one bacterium - Edexcel - GCSE Biology - Question 3 - 2023 - Paper 1

Question icon

Question 3

Each-colony-starts-as-one-bacterium-Edexcel-GCSE Biology-Question 3-2023-Paper 1.png

Each colony starts as one bacterium. Every time bacteria reproduce, the number of bacteria in each colony doubles. (a) Calculate the number of bacteria in a colony... show full transcript

Worked Solution & Example Answer:Each colony starts as one bacterium - Edexcel - GCSE Biology - Question 3 - 2023 - Paper 1

Step 1

Calculate the number of bacteria in a colony after five hours

96%

114 rated

Answer

To find the number of bacteria after five hours, we first determine how many 30-minute intervals are in five hours:

5 hours = 5 × 60 minutes = 300 minutes 300 minutes / 30 minutes per interval = 10 intervals.

The number of bacteria doubles with each interval, starting with 1 bacterium:

Number of bacteria = 1 × 2^{10} = 1024.

So, there would be 1024 bacteria after five hours.

Step 2

Explain why antibiotics can be used to treat bacterial infections

99%

104 rated

Answer

Antibiotics are effective against bacterial infections because they target specific features of bacterial cells. They can:

  1. Inhibit cell wall synthesis, causing bacteria to burst.
  2. Interfere with protein synthesis, disrupting essential functions.
  3. Affect the synthesis of nucleic acids, preventing bacterial replication.

By specifically targeting bacterial systems, antibiotics can eliminate the bacteria without harming human cells.

Step 3

Calculate the magnification of this drawing

96%

101 rated

Answer

To calculate the magnification, we use the formula:

Magnification = (Size of drawing) / (Actual size of object)

Here, the size of the drawing is 80 mm, and the actual size of the bacterium is 0.005 mm:

Magnification = 80 mm / 0.005 mm = 16000.

Thus, the magnification of the drawing is 16000 times.

Join the GCSE students using SimpleStudy...

97% of Students

Report Improved Results

98% of Students

Recommend to friends

100,000+

Students Supported

1 Million+

Questions answered

;