COURSE

SCIE1046: Fundamentals Of Microbiology With Lab


  1. About the Lab

Learning Objectives:

Estimated Length: 45 to 55 minutes

MAKE THE CONNECTION

The background information in section 2 was adapted from the following Microbiology lecture course Tutorials:
4.1.1 Bacterial Growth
4.2.1 Sterilization, Disinfectants, and Antiseptics

  1. Background Information

The following background information will be helpful as you prepare for the simulation.

2a. Introduction to Controlling Microbial Growth

There are many reasons why it can be useful to control microbial growth. For example, we clean a dinner table before eating or clean a surface before preparing food on it. A doctor needs to reduce the risk of a pathogen spreading from one patient to the next. Surgical instruments need to be especially clean to prevent infections after surgery.

The ways used to control microbial growth differ depending on the context. In this lesson, the focus is on microbes on surfaces. For example, one way to reduce the spread of disease is by cleaning the inanimate objects (fomites) on which microbes may be left by one person and picked up by another. In other lessons, you will learn about the ways in which medications are used to control pathogens inside the human body.

TERM TO KNOW

This glossary term is important to know and will help you during the Activity.

Fomite

An inanimate object that may harbor microbes, potentially allowing them to spread to someone else and cause disease.

2b. Exponents and Scientific Notation

Microbiologists use exponential notation in many situations. For instance, exponential notation is used to describe the number of microbes in a population when the numbers are very large. Very large numbers can be cumbersome to write and difficult to express. Using exponential or scientific notation allows the microbiologist to express the number as a power of 10. A power of 10 is as many number 10s as indicated by the exponent multiplied together. An exponent is a symbol written above and to the right of a mathematical expression to indicate the operation of raising to a power. For example, in 103, 3 is the exponent.

IN CONTEXT
If we were quantifying the number of specific microbes in a sample, we might end up with a number such as 6,580,000,000. This number can be written as an exponent in scientific notation by writing . 6.58 is referred to as the coefficient and is always a number between 1 and 9. The 9 in 109 is the exponent and is representative of the number of spaces from the decimal point.

The exponent can be positive or negative depending on which direction the coefficient is moving from the decimal point.

EXAMPLE

The number 0.00000071 would be written in scientific notation as . This indicates that the decimal point moves 7 spaces to the right. Negative exponents will always move the decimal point to the right, while positive exponents will always move the decimal point to the left.

Microbiologists will also use the principle of scientific notation to convert from one unit of measurement to another.

EXAMPLE

There is mL in 1 L.

WATCH

The following video on Scientific Notation is a valuable reference.

Play Video

2c. Logarithmic Scales (Log Scales)

Microbiologists also use log scales and reductions to express the relative number of microbes eliminated by a disinfectant or by a specific method of growth control. These logs are sometimes referred to as kill rates. As with using an exponent, using a log value can transform a larger value to a smaller one that is easier to work with.

A log reduction is a whole integer, and its numerical value equals the number of nines in the percent reduction estimate. In other words, log reduction stands for a 10-fold reduction in microbes, or a reduction of 90% for every log step.

1 log reduction = 90% reduction
2 log reduction = 99% reduction
3 log reduction = 99.9% reduction
4 log reduction = 99.99% reduction
5 log reduction = 99.999% reduction

Based on the pattern shown above, if you received a report that stated that a growth control method demonstrated a 3.5 log reduction, then you would interpret that the reduction is somewhere between 99.9% and 99.99%.

The following formula can be used to calculate percent reduction:

FORMULA TO KNOW

Percent Reduction

, where “A” is the number of microbes before intervention and “B” is the number of microbes.

The following formula can be used to calculate the log reduction:

FORMULA TO KNOW

Log Reduction

, where “A” is the number of microbes before intervention and “B” is the number of microbes after intervention.

To convert a log reduction to a percent reduction you can use the following formula:

FORMULA TO KNOW

Convert Log Reduction to Percent Reduction

, where “L” is this case represents the log reduction. .

WATCH

The following video on Logarithmic Functions is a valuable reference.

Play Video

WATCH

The following is the second part of the video on Logarithmic Functions.

Play Video

2d. Mathematical Basics

Students may also reference Openstax Microbiology – Mathematical Basics Appendix B for additional information on this topic.

  1. Lab Manual

  Lab Manual – Bacterial Growth Curves: Experiment with bacterial growth

This Lab Manual gives a synopsis of the lab and the theory behind it. You’re encouraged to read or download the manual before launching the lab. This information will also be available during the simulation by selecting the “Theory” tab on the virtual LabPad.

  1. Launch Lab

You’re ready to begin! Review the helpful navigation tips below. Then click the “Launch Lab” button to start your lab. Be sure to answer all the questions in the simulation because they contribute to your score. Good luck, scientists!

Just Browsing: You can restart a simulation to have a look around without completing it. The program will still retain your previous (and best) score.

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