Logarithmic Equations and Inequalities
Logarithmic Equations and Inequalities: Overview
This topic covers concepts such as Logarithmic Function, Domain and Range of Logarithmic Function, Graph of Logarithmic Functions, Solving Logarithmic Equations, Solving Logarithmic Equations: with Constant Base, etc.
Important Questions on Logarithmic Equations and Inequalities
If ?

Consider the inequality Which of the following is/are CORRECT?

Number of real values of which satisfy is/are

If then

If where , then the value of can be equal to

If 'x' is the solution of the equation
then

, then the value of is

, then the values of , will be

If , then the value of is.

, then the value of , is (where base of is ).

Let be a function defined on the set of all positive integers such that for all positive integers If and , the value of is

If . Then the min. value of the expression is

The solution set of the inequality is

Set of all the values of satisfying the inequality is

The least integer , for which is true for all is-

Solution of the in equation contains the interval

The set of real values of for which is

If then belongs to the interval

The set of real values of for which is

If , then the number of values of , which are integral multiples of is.
