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The logarithm is denoted “logo x” (pronounced as “the logarithm of x to base b” or “the base-b logarithm of x” or (most commonly) “the log, base b, of x”). In the equation y = logo x, the value y is the answer to the question “To what power must b be raised, in order to yield x?”.
The slope of the line (m) gives the exponential constant in the equation, while the value of y where the line crosses the x = 0 axes gives us k. b) find the points (x1,y1) and (x2,y2) on the line where it crosses the top and bottom of a log cycle. (log y) will thus = 1. d) divide x into 1 to get m.
The slope of a log-log plot gives the power of the relationship, and a straight line is an indication that a definite power relationship exists.
So, the graph of the logarithmic function y=log3(x) which is the inverse of the function y=3x is the reflection of the above graph about the line y=x. The domain of the function is the set of all positive real numbers. When no base is written, assume that the log is base 10.
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