logarithms functions

Logarithmic function is f (x) = log x. Its graph i..

For x (0, ), the value of log x is uniquely defined.For x (0, ), the value of log x is uniquely defined. \ x g log x is a well-defined function from (0, ) to (- , ). The value of e to one place of decimal i..

Identify the basic logarithmic function from the graphs. => Graph 5 or Graph 3 or Graph 1 or Graph 2 or Graph 4..

When we want to differentiate a function of the form f(x) g(x), we use logarithmic differentiation.When we want to differentiate a function of the form f(x) g(x), we use logarithmic differentiation. Let y = f(x) g(x) Taking log on both sides, we have logy = g..

We see that as x increases from 0 to , the value of log x also increases indefinitely. The function log x is one-on..

Find the domain of the logarithmic function, f ( x ) = log 2 ( x + 11) 2 . => All real numbers except - 11 or All real numbers greater than 11 or All real numbers less than - 11 or All real numbers less than 11..

(x) of x under f is called the value of 'f ' at x. Types of Function and their Graphs: Constant function, Identity function, Polynomial function, Modulus function, Square root function, Greatest integer function or Step func..

Choose the type of function represented by f ( x ) = 5 e 3 x . => Exponential decay function or Exponential growth function or Logarithmic function or Power function..

Which of the following function has the property f ( x y ) = f ( x ) + f ( y )? => The natural logarithm function or The squaring function or The cubing function or The identity function..

A musical instrument like a guitar or veena gives louder sound when its string is plucked with a greater force. The intensity is directly proportional to the square of the amplitude of vibration of the source. The loudness which is a logarithmic function of intensity, also..