Solution of $\left|x+\frac{1}{x}\right|>2$ is

Important Questions on Inequalities and Quadratic Equation

MEDIUM

JEE Advanced

IMPORTANT

Complete Study Pack for Engineering Entrances Objective Mathematics Vol 1>Chapter 5 - Inequalities and Quadratic Equation>Target Exercises>Q 19

The solution set of $\left|\frac{x+1}{x}\right|+\left|x+1\right|=\frac{{\left(x+1\right)}^2}{\left|x\right|}$ is

MEDIUM

JEE Advanced

IMPORTANT

Complete Study Pack for Engineering Entrances Objective Mathematics Vol 1>Chapter 5 - Inequalities and Quadratic Equation>Target Exercises>Q 20

The set of real values of $x$, satisfying $\left|x-1\right|\le 3$ and $\left|x-1\right|\ge 1$ is

MEDIUM

JEE Advanced

IMPORTANT

Complete Study Pack for Engineering Entrances Objective Mathematics Vol 1>Chapter 5 - Inequalities and Quadratic Equation>Target Exercises>Q 21

Solution of the inequality $x>\sqrt{\left(1-x\right)}$ is given by

HARD

JEE Advanced

IMPORTANT

Complete Study Pack for Engineering Entrances Objective Mathematics Vol 1>Chapter 5 - Inequalities and Quadratic Equation>Target Exercises>Q 22

The product of all the solutions of the equation ${\left|\left(x-2\right)\right|}^2-3\left|x-2\right|+2=0$ is

HARD

JEE Advanced

IMPORTANT

Complete Study Pack for Engineering Entrances Objective Mathematics Vol 1>Chapter 5 - Inequalities and Quadratic Equation>Target Exercises>Q 23

Which of the following statement(s) is/are correct?

HARD

JEE Advanced

IMPORTANT

Complete Study Pack for Engineering Entrances Objective Mathematics Vol 1>Chapter 5 - Inequalities and Quadratic Equation>Target Exercises>Q 24

Solution of $\left|x-1\right|+\left|x-2\right|+\left|x-3\right|\ge 6$ is

HARD

JEE Advanced

IMPORTANT

Complete Study Pack for Engineering Entrances Objective Mathematics Vol 1>Chapter 5 - Inequalities and Quadratic Equation>Target Exercises>Q 25

If ${\log }_{4}5=a$ and ${\log }_{5}6=b$, then ${\log }_{3}2$ is equal to

EASY

JEE Advanced

IMPORTANT

Complete Study Pack for Engineering Entrances Objective Mathematics Vol 1>Chapter 5 - Inequalities and Quadratic Equation>Target Exercises>Q 26

If ${\log }_{5}a·{\log }_{a}x=2,$ then $x$ is equal to