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How does the difference between point 0000000398 and point 00000000398 cause one to have red eyes after swimming? To answer this, we first need a way of dealing with rather small numbers, or in some cases extremely large numbers. This leads us to the concept of logarithms. Well, what are logarithms? Letamp;#39;s take the base number, b, and raise it to a power, p, like 2 to the 3rd power, and have it equal a number n. We get an exponential equation: b raised to the p power, equals n. In our example, thatamp;#39;d be 2 raised to the 3rd power, equals 8. The exponent p is said to be the logarithm of the number n. Most of the time this would be written: amp;quot;log, base b, of a number equals p, the power.amp;quot; This is starting to sound a bit confusing with all the variables, so letamp;#39;s show this with an example. What is the value of log base 10 of 10,000? The same question could be asked using exponents: amp;quot;10 raised to what power is 10,000?amp;quot; Well, 10 to th