Logarithmic Function

Logarithms Function|Properties Of Logarithms Function|Exercise Questions|OMR

Problem base OF logarithmic equation and basic properties & sign OF logarithm

Let f:R rarr R be a function as f(x)=(x-1)(x+2)(x-3)(x-6)-100 . If g(x) is a polynomial of degree le 3 such that int (g(x))/(f(x))dx does not contain any logarithm function and g(-2)=10 . Then The equation f(x)=0 has

Let f:R rarr R be a function as f(x)=(x-1)(x+2)(x-3)(x-6)-100 . If g(x) is a polynomial of degree le 3 such that int (g(x))/(f(x))dx does not contain any logarithm function and g(-2)=10 . Then int (g(x))/(f(x))dx , equals

Logarithm - Graph|Logarithmic Inequality|Questions|OMR

Logarithm - Definition|Logarithm - Properties|Questions|OMR

Some Standard Graphs Of Quadratic Equations|Questions|Binomial Expression|The First Law Of Logarithm|The Second Law Of Logarithm|Logarithms|The Third Law Of Logarithm|Common Bases

Logarithmic Differentiation

Definition Of Differentiation|Geometrical Meaning Of Differentiation|Derivative Of A Constant|Power Rule|Contant Multiple Rule|Sum & Difference Rule|Product Rule|Quotient Rule|Derivative Of Trigonometric Functions|Derivative Of Logarithm & Exponential Function