log base 2 explained

log base 2 explained Introduction to Logarithms In its simplest form a logarithm answers the question How many of one number multiply together to make another number Example How many 2 s multiply together to make 8 Answer 2 2 2 8 so we had to multiply 3 of the 2 s to get 8 So the logarithm is 3 How to Write it We write it like this log2 8 3

Log base 2 is a mathematical form of expressing any natural number as an exponential form to the base of 2 The exponential form of 2 4 16 can be easily represented as a log base 2 and written as log216 4 l o g 2 16 4 In Maths the logarithm is computed as the inverse function of the exponentiation In easy terms the logarithm is defined as the power to which a number must be raised in order to get some other value The general definition of it is as follows loga y x where the base is a and value is x

log base 2 explained

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The basic idea A logarithm is the opposite of a power In other words if we take a logarithm of a number we undo an exponentiation Let s start with simple example If we take the base b 2 and raise it to the power of k 3 we have the expression 2 3 The result is some number we ll call it c defined by 2 3 c Logarithm the exponent or power to which a base must be raised to yield a given number Expressed mathematically x is the logarithm of n to the base b if b x n in which case one writes x log b n For example 2 3 8 therefore 3 is the logarithm of 8 to base 2 or 3 log 2 8 In the same fashion since 10 2 100 then 2 log 10 100

Use the logarithm change of base rule Solve exponential equations using logarithms base 10 and base e Solve exponential equations using logarithms base 2 and other bases Logarithm definition When b is raised to the power of y is equal x b y x Then the base b logarithm of x is equal to y log b x y For example when 2 4 16 Then log 2 16 4 Logarithm as inverse function of exponential function The logarithmic function y log b x is the inverse function of the exponential function x by

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The graph of the logarithm base 2 crosses the x axis at x 1 and passes through the points 2 1 4 2 and 8 3 depicting e g log 2 8 3 and 2 3 8 The graph gets arbitrarily close to the y axis but does not meet it Addition multiplication and exponentiation are three of the most fundamental arithmetic operations The logarithm log bx for a base b and a number x is defined to be the inverse function of taking b to the power x i e b x Therefore for any x and b x log b b x 1 or equivalently x b log bx 2 For any base the logarithm function has a singularity at x 0

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