Home
Class 12
MATHS
The number of integers satisfying the in...

The number of integers satisfying the inequality is `x/(x+6)<=1/x`

Promotional Banner

Similar Questions

Explore conceptually related problems

The number of integer satisfying the inequality (x)/(x+6)<(1)/(x) is :

The number of integers satisfying the inequality cos^(-1)(cos((x^(2)+3)/(x^(2)+1)))+tan(tan^(-1)((7-3x^(2))/(1+x^(2))))>=2

The number of integers satisfying the inequality |n^(2)-100|lt50 is

The number of integers satisfying the inequality log_(sqrt(0.9))log_(5)(sqrt(x^(2)+5+x))gt 0 is

The number of integers satisfying the inequality log_(sqrt(0.9))log_(5)(sqrt(x^(2)+5+x))gt 0 is

The number of integers satisfying the inequality log_(sqrt(0.9))log_(5)(sqrt(x^(2)+5+x))gt 0 is

The number of integers that satisfy the inequality x^(2)+48lt16x is

Find the number of positive integers satisfying the inequality x^(2) -10x+16lt 0.

Find the number of positive integers satisfying the inequality x^(2) -10x+16lt 0.

Find the number of positive integers satisfying the inequality x^(2) -10x+16lt 0.