Linear Inequali...

Solve: |x – 1| ≤ 5, |x| ≥ 2

If \(2 x+5>2+3 x\) and \(2 x-3 \leq 4 x-5\), then \(x\) can take which of the following values?

If \(\left(\frac{\sqrt{22}+\sqrt{10}}{\sqrt{22}-\sqrt{10}}\right)^{3}+\left(\frac{\sqrt{22}-\sqrt{10}}{\sqrt{22}+\sqrt{10}}\right)^{3}=\frac{229 a}{27}\), what is the value of a?

If \(-2<2 x-1<2\) then the value of \(x\) lies in the interval:

If \(x=8-2 \sqrt{15}\), then find the value of \(\left(\frac{x+1}{\sqrt{x}}\right)^{2}\):

The equations \(a x+9 y=1\) and \(9 y-x-1=0\) represent the same line if \(a=\)

Sum of two rational numbers is ______ number.

Solve the inequality \(-15<\frac{3(x-2)}{5} \leq 0\)

If \(|x|<-5\) then the value of \(x\) lies in the interval:

If \(2(3 x-4)-2<4 x-2 \geq 2 x-4 ;\) then the possible value of \(x\) can be: