Linear Inequali...

If \(a^{2}-b^{2}=88, a-b=4\) then find the value of \(a b\).

Solve: \(-4=-7+3 x\)

The graph of the inequations \(x \leq 0, y \leq 0\), and \(2 x+y+6 \geq 0\) is:

If the system of linear equations,

\(2 x+2 y+3 z=a\)

\(3 x-y+5 z=b\)

\(x-3 y+2 z=c\)

Where \(a, b, c\) are non-zero real numbers, has more than one solution, then:

The solution of the inequality \(\frac{3(x-2)}5 \geq \frac{5(2-x)}3\) is:

Solve: \(\frac{-1}{(|x|-2)} \geq 1\) where x ∈ R, x ≠ ±2

For what value of '\(a\)', does the inequality \(9 a-a^{2} \leq 17 a+15\) holds:

The graph of the inequalities x ≥ 0, y ≥ 0, 2x + y + 6 ≤ 0 is:

The solution of \(|\frac2{(x-4)}|>1\) where \(x \neq 4\) is:

If \(5 x-1<3 x+2\) and \(5 x+5>6-2 x\); then \(x\) can take which of the following values?