If x satisfies `|x-1|+|x-2|+|x-3|ge6` then (A) `0lexle4` (B) `xle-2or xge4` (C) `xle0or xge4` (D) `xge0`

If x satisfies |x-1|+x|x-2|+|x-3|ge6 , then A) 0 lexle4 B) xle-2 or xge4 C) x le0 or x ge4 , D) none of these

3x+2yge24 , 3x+yle15 , xge4

Given f(x)={2x,xlt0, 0,xge0}"then "f(x) is

The region in the xy plane given by y-xle1,2x-6yle3,xge0,yge0 is

Solve the system of inequations graphically: 2x+y-3ge0, x-2y+1le0, xge0, yge0

Let f(x)={{:(0,x lt 0),(x^(2),xge0):} , then for all values of x

The maximum value of z=11x+8y subject to xle4,x+yle6,xge0,yge0 is

The vertex of the linear inequalities 2x+3yle6, x+4yle4,xge0,yge0 is