Home
Class 12
MATHS
The set of all x satisfying the inequali...

The set of all x satisfying the inequality `(4x-1)/(3x+1) ge 1` is :
a)`(-infty, -1/3) cup [1/4, infty)`b)`(-infty, -2/3) cup [5/4, infty)`c)`(-infty, -1/3) cup [2, infty)`d)`(-infty, -2/3] cup [4, infty)`

A

`(-infty, -1/3) cup [1/4, infty)`

B

`(-infty, -2/3) cup [5/4, infty)`

C

`(-infty, -1/3) cup [2, infty)`

D

`(-infty, -2/3] cup [4, infty)`

Text Solution

Verified by Experts

The correct Answer is:
C
Promotional Banner

Similar Questions

Explore conceptually related problems

The set of all real x satisfying the inequality (3-[x])/(4-[x]) ge 0 is -

Solve the inequality (2x-1)/3ge(3x-2)/4-(2-x)/5

If x satisfies the inequations 2x-7 lt 11 and 3x+4 lt- 5 , then x lies in the interval a) (-infty,3) b) (-infty,2) c) (-infty,-3) d) (-infty,infty)

The range of the function f(x)=(x^2-x+1)/(x^2+x+1) where x , in R is a) (-infty, 3] b) (-infty, infty) c) [3, infty) d) [1/3,3]

The set of values of x satisfying 2 le abs(x-3) lt 4 is : a) (-1, 1] cup [5, 7) b) -4 le x le 2 c) -1 lt x lt 7 or x ge 5 d) x lt 7 or x ge 5

Solve the following inequalities. 1/2((3x)/5+4)ge1/3(x-6)

Solve the following inequalities. ((2x-1)/3)gefrac{(3x-2)}(4)-frac{(2-x)}(5)

If log_(0.3) (x-1) lt log _(0.09) (x-1) , " then " x ne 1 lies in : a)(1,2) b)(0,1) c) (1,infty) d) (2,infty)